hydrodynamics considerations in cells systems from ocean...
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Hydrodynamics considerations in cells systems from ocean flow to perfusion cultivation process
Caijuan Zhan
Doctoral Thesis in Biotechnology Stockholm, Sweden 2019
©Caijuan Zhan School of Engineering Sciences in Chemistry, Biotechnology and Health Royal Institute of Technology AlbaNova University Center SE-106 91 Stockholm Sweden Printed by Universitetsservice US-AB TRITA-CBH-FOU-2019:35 ISBN 978-91-7873-233-3
Abstract
Microorganisms and animal cells are grown surrounded by fluid, which is providing them with nutrients and removing their waste products. In nature and industry processes, cells/microbes can be subject to aggressive environments, such as turbulent flow or shear flow. Hydrodynamics force generated in these flows can affect the distribution of cells/microbes and even lead to cell damage. Understanding the mechanism and exploring the effect of hydrodynamic force in these environments could make the prediction of cells’ hydrodynamic response more systematic. In pharmaceutical industry, perfusion process is recognized as an attractive option for biologics production due to its high productivity. However, there are still some challenges and limitations for further process improvement due to lack of information of cell response to hydrodynamic force and nutrients. In both cases, hydrodynamics plays an important role and similar tool can be used to achieve a deeper understanding of these processes. This thesis is mainly aiming to elucidate the influence of hydrodynamic forces on microorganisms or cells in nature and during bioprocesses. In particular, shear stress in a natural environment and in a bioreactor operated in perfusion mode is studied.
This work mainly investigates hydrodynamics in nature and bioprocess including three flow cases. The first study investigates the effect of turbulence on marine life by performing direct numerical simulations (DNS) of motile micro-organisms in isotropic homogeneous turbulence. The clustering level of micro-organisms with one preferential swimming direction (e.g. gyrotaxis) is examined. The second study uses Computation Fluid Dynamics (CFD) to simulate the fluid flow inside a Wave bioreactor bag. The phenomenon of mixing, oxygen transfer rate and shear stress in nine different operating conditions of rocking speeds and angles are discussed. In the third study, the cellular response to shear force including growth and metabolism in a cell retention device such as hollow fiber filters during a perfusion process is analyzed. Theoretical calculations and experiment validation is performed to compare two filtration modes, tangential flow filtration (TFF) or alternating tangential flow filtration (ATF). Further optimizations regarding mixing and feeding are performed in a screening scale of in a perfusion system of stirred tank bioreactor with cell separation device.
The main findings can be summarized as that spherical gyrotaxis swimmers show significant clustering, whereas prolate swimmers remain more uniformly distributed due to their large sensitivity to the local shear. These results could explain how pure hydrodynamic effects can alter the ecology of micro-organisms for instance by varying shape and their preferential orientation (paper I). The simulations of Wave bioreactors show that the mixing and shear stress increase with the rocking angle but that increasing rocking speeds are not systematically associated with increasing mixing and shear stress. A resonance phenomenon is responsible for the fact that the lowest studied rocking speed generates the highest fluid velocity, mixing and shear stress (paper II). Theoretical velocity profile-based calculations suggested a lower shear stress for ATF by a factor 0.637 compared to TFF. This is experimentally validated by cultures of HEK (human embryonic
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kidney) 293 cells subjected to shear stress by a perfusion system that affects growth and metabolism using these cell separation devices (paper III). Thanks to optimization of mixing and oxygen transfer in a screening system for perfusion process, very high cell densities above 100 x 106 cells/mL of mammalian cells were achieved (paper IV). Keywords: Microorganism, cells, hydrodynamics, turbulence, numerical simulation, CFD, Resonance, Wave bioreactor, ATF, TFF, perfusion, design feeding strategy
Sammanfattning Mikroorganismer och djurceller är odlade omgivna av en vätska vilken förser dem
med näringsämnen och tar bort avfallsprodukter. Både i naturen och i industriella processer kan celler utsättas för aggressiva miljöer, såsom turbulent flöde eller skjuvflöde orsakade av vätskans rörelse. Den hydrodynamiska kraften som genereras i dessa flöden kan påverka distributionen av cellerna och ibland leda till cellskador. För att kunna förutsäga cellernas hydrodynamiska respons på en mer systematisk väg behöver man förstå den bakomliggande mekanismen och utforska effekten av hydrodynamisk kraft i dessa miljöer. Hydrodynamik är särskilt viktig inom perfusionsprocesser med hög celltäthet vilket är en attraktiv cellodlingsteknik pga hög produktivitet av biologiska produkter. Det finns emellertid många utmaningar inom perfusionssprocesse med hög celltäthet och utrymme for processförbättringar då det är brist på information om hur den hydrodynamiska kraften påverkar cellrespons. Sammantaget syftar denna uppsats huvudsakligen till att belysa hydrodynamikens påverkan på mikroorganismer eller odlade celler både natulrigt och under bioprocesser. I synnerhet studeras skjuvspänning i naturmiljö och bioreaktor som drivs i perfusionsläge.
I detta arbete studeras huvudsakligen hydrodynamik i natur och bioprocess inklusive tre flödesfall. Den första studien undersöks effekten av turbulens på det marint liv genom att utföra direkta numeriska simuleringar (DNS) av rörliga mikroorganismer i isotrop homogen turbulens. Clusteringsnivån för mikroorganismer med en föredragen svagriktning (t ex gyrotaxis) studeras. Den andra studien använder Computation Fluid Dynamics (CFD) för att simulera fluidflödet inuti en Wave bioreactor väska. Fenomenet att blanda, syreöverföringshastighet och skjuvspänning i nio olika driftsförhållanden av våghastigheter och vinklar diskuteras. I den tredje studien analyseras cellrespons inklusive tillväxt och metabolism på skjuvflöde i en cellretentionsanordning, med ihåliga fiberfilter för en specifk perfusionsprocess. Teoretiska beräkningar och experimentvalidering utförs för att jämföra två filtreringslägen: (i) tangentflödesfiltrering (TFF) eller (ii) tangentflödesfiltrering (ATF). Ytterligare optimeringar avseende blandning och matning utförs i en screeningsskala av perfusionssystem med omrörd tankbioreaktor med cellseparationsanordning.
Huvudfynden kan sammanfattas enligt följande: sfäriska gyrotaxisvimmare visar betydande kluster, medan prolate swimmers förblir mer jämnt fördelade på grund av deras stora känslighet för den lokala skjuvningen. Dessa resultat kan förklara hur rena hydrodynamiska effekter kan förändra mikroorganismernas ekologi, till exempel variera deras form och deras preferensorientering (papper I). Simuleringarna av Wave bioreactors visar att blandnings- och skjuvspänningen ökar med gungningsvinkeln men att ökande gunghastigheter inte behöver förknippas med ökande blandnings- och skjuvspänning. Ett resonansfenomen är ansvarigt för det faktum att den lägsta studerade gunghastigheten genererade den högsta fluidhastigheten, samt blandnings- och skjuvspänningen (papper II). Teoretiska hastighetsprofilbaserade beräkningar föreslog en lägre skjuvspänning för ATF med en faktor 0,637 jämfört med TFF. Detta var experimentellt validerat av kulturer av
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HEK (human embryonal njure) 293 celler utsatt för skjuvspänning genom ett perfusionssystem som påverkade tillväxt och metabolism med användning av olika ? cellseparationsanordningar (papper III). Vid optimering av blandning och syreöverföring utifrån ett screeningssystem för perfusionsprocessen uppnåddes mycket höga celldensiteter över 100 x 106 celler/mL däggdjurs celler (papper IV).
Nyckelord: Mikroorganism, celler, hydrodynamik, turbulens, numerisk simulering, CFD, resonans, Wave bioreactor, ATF, TFF, perfusion, designmatningsstrategi
To my family
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List of publications This thesis is based on the following publications, which are referred to in the text by their roman numerals: I Caijuan Zhan, Gaetano Sardina, Enkeleida Lushi, Luca Brandt, Accumulation of motile
elongated micro-organisms in turbulence, Journal of Fluid Mechanics, 739, 22-36.
II Caijuan Zhan, Erika Hagrot, Luca Brandt, Veronique Chotteau, Study of
hydrodynamics in Wave bioreactor by Computational Fluid Dynamics reveals a resonance
phenomenon, Chemical Engineering Science, 2019, 193, 53-65.
III Caijuan Zhan, Hubert Schwarz, Ray Field, Richard Turner and Veronique Chotteau,
Hydrodynamic shear stress in hollow filter for perfusion culture of human cells.
(Manuscript)
IV Hubert Schwarz, Ye Zhang, Caijuan Zhan, Magdalena Malm, Raymond Field,
Richard Turner, Chris Sellick, Paul Varley, Johan Rockberg, Véronique Chotteau, Small-
scale bioreactor supports high density HEK293 cell perfusion culture for the production of
recombinant Erythropoietin. (Manuscript accepted by Journal of Biotechnology, under
revision)
The following publication is not included in this thesis:
Caijuan Zhan, Hubert Schwarz, Ye Zhang, Ray Field, Richard Turner and Veronique
Chotteau, Intensified continuous cultivation process for biopharmaceutical production by
HEK293 cells with designed feeding of glucose. (Manuscript)
Zhang Y, Zhan CJ, Girod P-A, Martiné A, Chotteau V. Optimization of the cell specific
perfusion rate in high cell density perfusion process. (Manuscript)
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Author's contributions Paper I: CJZ Performed simulations and postprocess; wrote the manuscript.
Paper II: Experimental study designed by CJZ in concertation with VC, experiments
were performed by CJZ and EH. CJZ performed simulations, generated analytical results
and postprocess; wrote the manuscript.
Paper III: Experimental designed by CJZ in concertation with VC, experiments were
carried out by CJZ and HS. CJZ Performed analytical solution and wrote the manuscript.
Paper IV: Experimental designed by HS, YZ, CJZ and VC, experiments were performed
by HS and YZ. CJZ performed hydrodynamics analysis.
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List of abbreviations and symbols Abbreviation Description
ATF BHK CAD CFD CHO CSPR DO DNS DT EDR ELISA EPO FDM FEM FVM Glc Gln HE HEK HF mAbs MVC/mL VOF OUR PBD PBU PBT PDE POI PRESTO! rhEPO rms RT STRs TFF UDF UF VOF
Alternating tangential flow filtration Baby hamster kidney Computer aid design Computational Fluid Dynamics Chinese Hamster Ovary Cell Specific Perfusion Rate Dissolved oxygen Direct numerical simulation Disk turbine Energy dissipation rate Enzyme-linked immunosorbent assay Erythropoietin Finite difference method Finite element method Finite volume method Glucose Glutamine High efficiency turbine Human embryonic kidney Hollow fiber cartridge Monoclonal antibodies Million viable cells per milliliter Volume of fluid Oxygen Uptake Rate Pitch Blade downward Pitch Blade upward Pitched blade turbines Partial differential equations Product of interest Pressure Staggering Option Recombinant human erythropoietin Root mean square Rushton turbine impeller Stirred tank reactors Tangential Flow Filtration User-defined function ultrafiltration Volume of fluid
Symbol Description Unit A Rocking angle ° Aarea Surface area m2 C* Saturated dissolved oxygen concentration % CL Oxygen concentration % C Concentration of metabolite in Bioreactor mM (millimolar) Cin Concentration of metabolite from feeding mM (millimolar) 𝒄𝒑 Specific heat at constant pressure J/(kg K) CV Viable Cell density MVC/mL D Perfusion rate BV/day 𝒆 Thermodynamic internal energy m2/s2 f body force exerted on fluid N g gravity m/s2 H Height m KLa oxygen transfer rate coefficient h-1 KH Heat conduction coefficient W/(m2K) L characteristic length m N Agitation speed 1/s D impeller diameter m P Pressure Pa Po Impeller power number - Re Reynolds number - q Cell specific consumption/production rate 𝜇mol/106cell/day Q Volumetric flow rate m3/s r Radial position in pipe m R Radius of the pipe m S Rocking speed rpm t Time s T Temperature K u Fluid velocity in X direction m/s 𝒖' Root mean square velocity in X direction m/s V Working volume mL v fluid velocity in Y direction m/s 𝒗' Root mean square velocity in Y direction m/s Vbleed Cell bleed volume mL Vin Volume into the bioreactor mL Vout Volume out the bioreactor mL w fluid velocity in Z direction m/s 𝒘' Root mean square velocity in Z direction m/s Wo Womersley number -
Greek symbol Description Unit 𝝆 Density kg/m3
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𝛎 Fluid kinematic viscosity m2/s 𝝁 Liquid dynamic viscosity Pa×s 𝛈 Kolmogorov length scale m �̇� Angular speed of the rocking motion rad/s 𝜶 Volume fraction % 𝛚 Vorticity s-1 𝝉 Shear stress Pa×s 𝛃 Arbitrary parameter m 𝜺 Energy dissipation rate W/m3 𝜺max Maximum energy dissipation rate W/m3 ⟨𝜀⟩ Average specific energy dissipation rate m2/s3 𝛑 Mathematical constant - 𝛄 Shear rate s-1 𝝉 Shear stress N/m2
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Table of Contents 1. Overview .................................................................................................................. 22. Introduction to the cells ........................................................................................... 42.1 Microorganisms .......................................................................................................... 42.2 Ecological importance of cells .................................................................................... 52.3 Mammalian cells culture for protein production .......................................................... 62.3.1 Perfusion process .................................................................................................... 83. Introduction to hydrodynamics ............................................................................ 113.1 Flows Classification ................................................................................................. 113.2 Characteristics of turbulent flow ............................................................................... 123.3 Computational Fluid Dynamics (CFD) ..................................................................... 153.3.1 Numerical methods ............................................................................................... 153.3.2 CFD applications .................................................................................................. 183.3.3 CFD advantages ................................................................................................... 194. Hydrodynamics applications from turbulence in natural flows to industrial bioprocesses ....................................................................................................................... 214.1 Numerical simulation of microorganism motility/motion in natural systems ............. 214.2 Animal cells response to hydrodynamic force ........................................................... 224.3 Hydrodynamics in Bioprocess .................................................................................. 234.3.1 Hydrodynamics in Stirred tank bioreactor ............................................................. 254.3.2 Hydrodynamics in Wave bioreactor ...................................................................... 304.3.3 Hydrodynamics in perfusion process..................................................................... 325. Perfusion process optimization ............................................................................. 375.1 Animal cells metabolism in bioprocess ..................................................................... 375.2 Feeding optimization in perfusion process ................................................................ 396. Conclusions and perspectives ................................................................................ 41Acknowledgements............................................................................................................ 44References ......................................................................................................................... 46
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1. Overview
This cross-disciplinary study, combining fluid mechanics and biotechnology, is mainly
aimed at investigating the influence of hydrodynamics forces, primarily shear stress, on cells in
liquid environment. In particular two applications are studied, microorganism in natural ocean
environment and mammalian cells in bioprocess. As background for our study, the literature of
microorganisms and cells bioprocess and their importance in ecological and biopharma industry
application respectively are reviewed in Chapter 2. Mammalian cell culture for protein
production, especially perfusion mode, is introduced. Chapter 3 discusses the mechanism of
different fluid flow (laminar and turbulent) and the methodology of computational fluid
dynamics employed to investigate the fluid flow. The text presents the numerical methods,
applications and advantages of Computational Fluid Dynamics. Chapter 4 discusses
hydrodynamics force in nature flow and bioprocesses including stirred tank bioreactors, Wave
bioreactor and perfusion processes. Animal cell response to hydrodynamic force is also reviewed
in this chapter. In Chapter 5, the optimizations of a perfusion process are carried out from
hydrodynamics and cell metabolism point of view. In particular, the optimization of perfusion
bioprocess from the important aspect of balancing the mixing for homogenization and the shear
stress is discussed.
The main research and contributions are presented in four papers. In nature ocean, the
macroscopic phenomena of marine landscape are influenced by the interactions between the flow
and the motility of bacteria and phytoplankton. The effect of turbulence on marine life is
therefore a key research question that also has relevance on the understanding of hydrodynamic
effects on altering the ecology of micro-organisms due to their shape and their preferential
orientation (Paper I—microbes in turbulence). In industrial application, a understanding the fluid
mechanism and how the flow influences the cells are critical for the biotechnology engineers for
the design and optimization of bioprocesses and equipment. The fluid motion can result in
complex fluid structure or turbulence, which is responsible for both mixing and shear stress in
the cultivation process. Mixing is necessary to achieve the homogeneity of the nutrients and
aeration. However, shear stress can arrest the cell growth and lead to cell damage [1].
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Understanding the mixing and shear stress is important in order to obtain satisfying homogeneity
of bioreactor without cell damage (Paper II—Wave bioreactor). Perfusion processes have
recently attracted a lot of interest and can help to meet the increasing demand in
biopharmaceutical production. These processes are more complex and include additional
hydrodynamics issues due to the cell separation device compared to batch and fed-batch
processes. The cell retention device introduces an extra shear source and can have a negative
effect on the cells and process performance. Therefore, understanding the shear stress and the
cell response to shear stress is beneficial to choose proper operating conditions (Paper III—
animal cell in ATF and TFF). Different impeller systems are investigated in small scale stirred
tank bioreactors, for their influence on the mixing and oxygen transfer performance. Then a
screening scale perfusion process with low shear stress and good mixing are demonstrated for
its excellent performance. It can achieve very high cell density (108 cells/mL) for human cell
culture (Paper IV—high cell density in screening scale).
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2. Introduction to the cells The smallest unit of life is the cell [2], which is the basic structural, functional, and
biological unit of all known living organisms. There are two main types of cells, eukaryotic,
which contain a nucleus, and prokaryotic, which do not. Prokaryotes are single-celled organisms,
while eukaryotes can be either single-celled or multicellular.
The number of cells in plants and animals varies from species to species, humans contain
more than 10 trillion (1013) cells. However, the whole organism has been generated by cell
divisions from a single cell, which is the vehicle for the hereditary information that defines the
species [3].
2.1 Microorganisms Microorganisms simply refer to a form of life that fall within the microscopic size range,
and the microorganism may exist in its single-celled form or in colony of cells. Indeed, some
microorganisms are large enough to be seen without a microscope, so this definition is not
entirely satisfactory either. Some scientists would argue that the distinguishing features of
microorganisms are small size, unicellular organization, and osmotrophic (feeding by absorption
of nutrients).
2.1.1 Motility of microbes
Many microorganisms exhibit motility as a main trait distinguished from passive particles.
Planktonic microbes swim by means of flagella-corkscrew-like appendages that rotate to propel
them. While locomotion allows them to move relatively to the ambient flow, to seek food or
escape predators, they can detect the physical and chemical gradient of their environment.
Depending on the external stimulus, the behavior is categorized for example as geotaxis [4],
phototaxis [5] and chemotaxis [6], etc. These directional responses bias their motility
accordingly. Many phytoplankton have asymmetric distributions of mass within the organism
(bottom-heaviness) and are re-oriented by the balance between torque generated by viscous and
a gravitational torque, termed as gyrotaxis [7]. This feature induces an accumulation of cells
heavier than water at the top and the occurrence of a bioconvective instability that develops from
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an initially uniform suspension, without unstable density stratification and without any
background flow [8].
2.1.2 Diverse morphology
Microorganisms are very diverse and one of the fundamental determinate of microbial life
is morphology. The most abundant ocean bacteria and archaea have very small cell volumes and
the majority of them is smaller than about 0.6 mm in their largest dimension, and many are less
than 0.3 mm, with cell volumes as low as 0.003 mm3 [9]. The wide range of body size of marine
microbes is critical to predict feature of ecological system. The effect of advection on uptake is
strongly size dependent [10]. Naselli-Flores [11] summarized the results of phytoplankton
morphological variability under different environmental constraints. The behaviors of prolated
particles differ from the ones of spheroidal particles while they immerse in a fluid with laminar
motion [12]. A prolate shape is believed to be advantageous in terms of nutrient uptake [13].
2.1.3 Animal cells
Animals are a large and incredibly diverse group of organisms. Making up about three-
quarters of the species on Earth, they run the gamut from corals and jellyfish to ants, whales,
elephants, and, of course, humans. Animal cells, which are eukaryotic, do not have a cell
wall. The lack of a rigid cell wall allowed animals to develop a greater diversity of cell types,
tissues, and organs [14]. Specialized cells that formed nerves and muscles [15]—tissues
impossible for plants to evolve—gave these organisms mobility [16]. The animal kingdom is
unique among eukaryotic organisms because most animal tissues are bound together in
an extracellular matrix by a triple helix of protein known as collagen [17]. The fact that no other
organisms utilize collagen in this manner is one of the indications that all animals arose from a
common unicellular ancestor. Bones, shells, spicules, and other hardened structures are formed
when the collagen-containing extracellular matrix between animal cells becomes calcified.
2.2 Ecological importance of cells More than 70% of the Earth is covered by ocean and most of life in the ocean is microbial
life. Marine microbes are called all ocean living organisms smaller than 100 µm [18] in the
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biosphere. Even 0.5 km below the seafloor within marine sediments, there are still metabolically
diverse and active microbial communities buried deep [19]. Microbes constitute more than 90%
of ocean biomass and make up a hidden majority of life that flourishes in the sea [20]. The
microbial world accounted for all known life forms for nearly 50% to 90% of Earth's history,
life itself likely began in the ocean [20]. From the ice-covered polar regions of the Arctic and
Antarctic to the boiling hydrothermal vents, microbes are everywhere and they help to shape the
features of our planet.
Microorganisms are essential in mediating various biochemical cycles and play many
important roles in the Earth system [21]. Microbial decomposition of soil organic matter releases
60 Pg of carbon dioxide to the atmosphere each year [22], which constitutes about 25% of natural
carbon dioxide emissions. In the short-time frame, warming will stimulate carbon dioxide release
from soils [23]. However, long-term carbon emissions will decline, since soil microbes
metabolize a larger portion of the available carbon at higher temperatures and produce new
microbial biomass [24]. Microorganisms could either greatly help in climate change mitigation
or prove disastrous by exacerbating anthropogenic climate change through positive-feedback
mechanisms [25]. They are also the major primary producers in the ocean, and dictate much of
the flow of marine energy and nutrients [26]. Microbes are involved in cycling vital elements
such as carbon and nitrogen, breaking down wastes and dead organisms into simpler substances
that, for instance, plants can use in photosynthesis [27].
Oceans provide the largest reservoirs of phytoplankton, which produce nearly half of the
world's oxygen [28]. Phytoplanktonic organisms are typically heterogeneously distributed and
often form thin layers. These thin layers affect phytoplankton reproduction [29] and predation
[30] in coastal marine system. Phytoplankton also produces vertical patchiness in the optical and
acoustical properties of the water column and provide a mechanism for maintenance of species
diversity and habitat partitioning in the pelagic zone.
2.3 Mammalian cells culture for protein production The development of recombinant protein technology has enhanced the interest in
mammalian cell culture bioprocesses. The first human therapeutic protein to be licensed from
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recombinant technology was recombinant insulin (Humulin from Genentech) [31], in 1982. The
relative structural simplicity of this molecule allowed its large-scale production to be developed
in Escherichia coli, which is fast growing and robust compared to mammalian cells [32].
However, it was soon realized that many subsequent targets for recombinant therapeutics were
more complex and required the post-translational metabolic machinery only available in
eukaryotic cells. In 1986, human tissue plasminogen activator became the first therapeutic
protein from recombinant mammalian cells to obtain market approval [33]. Since then, cultivated
mammalian cells have become the dominant system for the production of recombinant proteins
for clinical applications, due to their capacity for proper protein folding, assembly and post-
translational modification [34]. Thus, the quality and efficacy of a protein can be superior when
expressed in mammalian cells versus other hosts such as bacteria, plants and yeast.
The preference for the mammalian expression system is due to their ability to synthesize
proteins that are similar to those naturally occurring in human with respect to molecular
structures and biochemical properties [35]. Mammalian cell lines have the basic machinery to
express and secrete recombinant protein, and a huge number of cell lines from various tissues
and species with suitable growth properties is available. Two hamster cells lines, Chinese
hamster cell ovary (CHO) cells and Baby hamster kidney (BHK) cells and two mouse cell lines,
NS0 (myeloma) and SP2-0 (hybridoma), supply most of the biopharmaceutical industry [36].
Among the mammalian-based expression systems, CHO cell is by far, the most commonly used
cell line and considered as the workhorses of the biopharmaceutical industry. It is involved in
the production of over 70% of recombinant biopharmaceutical proteins, most of them
being monoclonal antibodies (mAbs) [37, 38]. A majority of today's mammalian cell culture
processes for biopharmaceutical production are based on cells that are cultivated in suspension,
which enables large-scale production [39].
Compared to CHO cells, human cell line, such as HEK (human embryonic kidney) 293
cells, can maintain glycosylation more resembling human system and completely eliminate non-
human constituent from biopharmaceutical products providing potentially lower
immunogenicity, greater biological activity and increased half-life [40]. HEK293 cells, widely
used for over 35 years, have been also widely used for transient expression of recombinant
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proteins or viral vector [41, 42]. This cell line is probably the most used cell line to express
research grade recombinant proteins. Due to easily growth and fast and easy transient
transfection procedure, these cells are also potentially suited for use in high-throughput
recombinant gene expression facilities [43].
2.3.1 Perfusion process
Four cell culture modes are usually distinguished batch, fed-batch, perfusion and
chemostat. Among these, perfusion can support very high cell density with high productivity
and maintain longer cultivation length. Due to this fact, the bioreactors used in perfusion mode
can be at least one order of magnitude smaller than the ones used for fed-batch processes with
equivalent production of the product of interest (POI) [44]. This represents major advantages of
reduce footprint and thus lower capital expenditure but also increased flexibility and
transferability due to a wide compatibility with disposable equipment. Therefore, perfusion is
becoming an attractive option for the production of recombinant proteins [45, 46]. The perfusion
process provides a continuous renewal of the culture medium, generates stable favorable
environment in the bioreactor, which can benefit the cell metabolism, growth and health as well
as the product of interest [47]. Perfusion processes of animal cell cultures have been used to
produce various substances such as monoclonal antibody, recombinant proteins or baculovirus
[35, 48-50]. Chemostat is continuous cell culture without cell retention, is often used to gather
steady state data about an organism in order to generate a mathematical model relating to its
metabolic processes. This operation mode is not favorable for mammalian cells due to their slow
growth.
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Fig. 1 Schematic representation of a perfusion process
In a perfusion process, the working volume is kept constant during the whole process. The
culture medium is continuously renewed by removal of conditioned medium compensated by
feeding the same amount of fresh medium, as shown in Fig.1. The retention device separates the
cells from cell-free supernatant, which is continuously removed from the bioreactor into the
harvest line.
Fig. 2 Schematic diagram of (a) tangential flow filtration (TFF) and (b) alternating tangential flow
filtration (ATF)
The perfusion processes are more challenging from technical and sterility point of views
[51, 52]. An important challenge is a reliable cell retention device, which is critical for well-
functioning perfusion process. The separation device can be mounted inside or externally to the
Fresh medium
Cell broth
Cell
Harvest
Cell free supernatantCell separation
device
Bioreactor
Constant working volume
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bioreactor. Three main cell separation principles are used: (i) filtration, (ii) acceleration/gravity,
(iii) electric field [52]. Many cell separation devices have been developed, e.g. gravity-based cell
settlers, spin filters, centrifuges, cross-flow filters, tangential and alternating tangential flow
filters, vortex flow filters, acoustic settlers, hydrocyclones [51-53]. Among these, tangential flow
microfiltration is one of the preferred method for perfusion nowadays [54]. Tangential flow
filtration (TFF) can minimize the filter fouling since the particles are not pressed into the filter
membrane. It is possible to change the external filter when it is clogged. Perfusion with hollow
fiber (HF) filter-based cell separation is very efficient and has shown to support very high cell
density for biopharmaceutical manufacturing [45, 46, 55]. Further improvement has been
introduced by alternating tangential flow filtration (ATF), which can further reduce the filter
fouling by creating a back flush in the filter membrane. As shown in Fig. 2b, in the ATF, the cell
broth is pumped from the bioreactor to the HF and vice versa thanks to a diaphragm pump
mounted at one end of the HF; while the cell broth is circulated only in one direction in the TFF
using a peristaltic pump.
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3. Introduction to hydrodynamics
Hydrodynamics is a discipline of studying liquids in motion and has a wide range of
applications, including e.g. calculating forces and moments on aircraft, determining the mass
flow rate of petroleum through pipelines, predicting the weather patterns, understanding
nebulae in interstellar space and modelling fission weapon detonation.
Hydrodynamics or fluid dynamics offers a systematic structure, which underlies
these practical disciplines—that embraces empirical and semi-empirical laws derived from flow
measurement and used to solve practical problems. The solution to a fluid dynamics problem
typically involves the calculation of various properties of the fluid, such as flow
velocity, pressure, density, and temperature, as functions of space and time.
This chapter begins with the flow classification and is then followed by the description of
turbulence and its characteristics. Computation Fluid Dynamics, which is an important tool to
investigate fluid mechanics, is reviewed here and its advantages over experiments are listed.
Then the hydrodynamics in bioreactor and bioprocess are introduced.
3.1 Flows Classification The flow of fluids can be classified according to various criteria. According to the motion
(path) of the fluid particles, a flow can be characterized as laminar flow and turbulent flow. When
the fluid particles move in smooth, layered fashion (where no substantial mixing of fluid occurs),
the flow is laminar. An important non-dimensional number, the Reynolds number, predicts the
flow pattern in different fluid flow situations. The Reynolds number can be defined as 𝑅𝑒 = =>?
,
and is the ratio of inertial forces to viscous forces. In this expression, 𝜐 is the kinematic viscosity
of the fluid, L is characteristic length and u is the characteristic velocity of the fluid. Usually for
pipe flow, three flow regimes can be characterized by the Reynolds number:
I. for low Reynolds numbers, less than 2300, the behavior of a fluid depends mostly on its
viscosity and the flow is steady, smooth, viscous or laminar;
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II. for intermediate Reynolds numbers between 2300<Re<4000, the flow is transitional —
partly laminar and partly turbulent;
III. for Reynolds numbers higher than 4000, the momentum of the fluid determines its
behavior more than the viscosity and the flow is unsteady, churning, roiling, or turbulent.
In case of turbulent flow, the fluid particles move in a chaotic, “tangled” fashion
(significant mixing of fluid occurs). Because of the high degree of activity associated with
turbulent eddies and their fluctuating velocities, the viscous energy dissipation inside a turbulent
flow can be much larger than in a laminar flow [56].
3.2 Characteristics of turbulent flow
Fig. 3 Turbulent flow of smoke
Turbulence was recognized as a distinct fluid behavior by Leonardo da Vinci more than
500 years ago. In 1937, Taylor and von Karman [57] proposed the following definition of
turbulence: ‘Turbulence is an irregular motion, which in general makes its appearance in fluids,
gaseous or liquid, when they flow past solid surfaces or even when neighboring streams of the
same fluid flow past or over one another’. It is characterized by the presence of a large range of
excited length and time scales. The irregular nature of turbulence stands in contrast to laminar
motion and adds more difficulties to measure and predict the turbulent flow motion. Virtually
all flows of practical engineering interest are turbulent. We can get some ideas about the nature
of turbulence observing the efflux from a smoke stack (see Fig.3). However, it is very difficult
to give a precise definition of turbulence. Alternatively, we can list some of the characteristics
of turbulent flows.
13
I. Irregularity
One characteristic is the irregularity, or randomness, of all turbulent flows. This makes a
deterministic approach to turbulence problems impossible and one relies on statistical methods
instead.
II. Diffusivity
The large diffusivity, which causes rapid mixing and increased rates of momentum, heat,
and mass transfer, is another important feature of all turbulent flows. The flow cannot be termed
as turbulent if a flow pattern looks random but does not exhibit spreading of velocity fluctuations
through the surrounding fluid.
III. Large Reynolds numbers
Turbulent flows always occur at high speeds or large domains, in other words, when
inertial forces dominate the flow. This is quantified by a large value of Reynolds number,
probably the most important non-dimensional parameter in fluid mechanics.
IV. Three-dimensional vorticity fluctuations
Vorticity dynamics plays an essential role in the description of turbulent flows. The
vorticity, which is a pseudovector field, defined as the curl (rotational) of the flow
velocity vector. Turbulence is rotational and three-dimensional and is characterized by high
levels of fluctuating vorticity.
V. Dissipation
The major distinction between random waves and turbulence is that waves are essentially
non-dissipative (though they often are dispersive), while turbulence is essentially dissipative [58].
Viscous shear stresses perform deformation work, which increases the internal energy of the
fluid at the expense of the kinetic energy of the turbulence. Turbulence needs a continuous supply
of energy to make up for these viscous losses. If no energy is supplied, turbulence decays rapidly.
Random motions, such as gravity waves in planetary atmospheres and random sound waves
(acoustic noise), have negligible viscous losses and, therefore, are not turbulent.
VI. Continuum
14
Turbulence is a continuum phenomenon, governed by the equations of fluid mechanics.
Even the smallest scales occurring in a turbulent flow are ordinarily far larger than any molecular
length scale [58].
Turbulence is the dominant physical process in the transfer of momentum and heat, in the
dispersion of solutes and small organic or inorganic particles, in lakes, reservoirs, seas, ocean
and fluid mantles. Turbulent motion occurring naturally in the ocean on scales ranging from
millimeters to hundreds of kilometers. Oceanic turbulence has the same properties shared by
turbulence in the other naturally occurring fluids. The knowledge of turbulence and its effect is
crucial in understanding how the ocean works and in constructing numerical models to predict
how, in the future, the ocean will adjust as the forcing by the atmosphere is altered by changes
in the world’s climate [59]. Due to the wind above the sea surface, the ocean is covered by waves,
many of them breaking and injecting their momentum and bubbles of air from the overlaying
atmosphere to the underlying seawater. Intermediately under the surface, even at great depths,
the water is generally in the state of irregularly and variable motion that is referred to as
turbulence, although there is no simple and unambiguous definition of this term.
Turbulent motion occurs over a wide range of length and time scales, this variation is an
important characteristic of turbulent flows and responsible for the difficulty encountered in the
numerical and theoretical analysis of turbulent flows. The largest eddies in the flow account for
most of the transport of momentum and energy, this kind of eddy is only bounded by the physical
boundaries of the flow. The size of largest eddies has a scale of L, referred to as integral length
scale. The smallest length scales existing in a turbulence regime are those where the kinetic
energy is dissipated into heat. From the arguments leading to Kolmogorov's first similarity
hypothesis, the only influence factors of the behavior of the small-scale motions are the overall
kinetic energy production rate, which is equal to the dissipation rate, and the viscosity. The
dissipation rate will be independent of the viscosity, but the scales at which this energy is
dissipated will depend on both the dissipation rate and viscosity. A length scale can be formed
only based on the dissipation m2/sec3 and viscosity m2/sec and can be expressed as
η = B?!
CDE/G
(1)
15
This length scale, called Kolmogorov length scale, is the smallest hydrodynamic scale in
turbulent flows.
3.3 Computational Fluid Dynamics (CFD) Computational fluid dynamics (CFD) is a branch of fluid mechanics that uses numerical
analysis to solve and analyze problems involving fluid flow and heat transfer [60]. It replaces
the governing partial differential equations (PDE) of fluid flow by a set of algebraic equations,
which can be solved using digital computers. CFD can provide a qualitative (and sometimes
even quantitative) prediction of fluid flows in the domain of interest, by opensource code or
commercial software. CFD enables scientists and engineers to perform ‘numerical experiments’
(i.e. computer simulations) in a ‘virtual flow laboratory’ [61].
3.3.1 Numerical methods
Numerical methods are the core of the CFD process. Researchers and engineers develop
two fundamental aspects in CFD, i.e. model and numeric. Modeling includes physical and
mathematical models. Computer aid design (CAD) is used to define the domain of interests, both
the geometry and the physical bounds. The governing equations and boundary conditions are
building up the mathematical models. All physical processes can be described by PDEs (partial
differential equations), which are a combination of differential terms (rates of change) describing
a conservation principle. The focus of numeric development is to provide efficient, robust, and
reliable algorithms for the solution of PDEs.
3.3.1.1 Physical and mathematical model
The first problem of performing CFD simulations is to specify the simulation domain, i.e.
what geometry should be included. Appropriate choose of geometry is critical, good
approximations and simplifications allow an analysis with reasonable effort. CAD software
package can be used to generate the geometry. Moreover, physical conditions are required on
the boundaries of the flow domains.
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Theoretically, all the physical properties of fluid flow can be expressed in terms of
mathematical equations. The basic equations are the three physics laws of conservation:
1) conservation of Mass: Continuity Equation;
2) conservation of Momentum: Momentum Equation of Newton’s Second Law;
3) conservation of Energy: First Law of Thermodynamics or Energy Equation.
The main structure of thermo-fluids examinations is directed by governing equations that
are based on the conservation law of fluid’s physical properties. Usually, Navier-Stokes
equations are used to refer to all of these equations and can be written as:
HIHJ+ ∇ ∙ (𝜌𝑢) = 0 (2)
H=HJ+ (𝑢 ∙ ∇)𝑢 = − E
I∇𝑝 + U
I∇V𝑢 + 𝐹 (3)
𝜌𝑐Y ZH[HJ+ (𝑢 ∙ ∇)T] = 𝐾_∇V𝑇 + 𝜙 (4)
here, u is the fluid velocity, p is the pressure, 𝜌 is the density, F is the external force per unit
mass, 𝜇 is the dynamic viscosity, 𝑇 is the temperature and 𝐾_is a heat conduction coefficient.
𝜙 is the viscous dissipation term and 𝑐Y is the specific heat at constant pressure. These equations
can be used to model a wide range of fluid flow configurations, describe how the velocity,
pressure, temperature, and density of a moving fluid are related. They are highly nonlinear
second order partial differential equations in four independent variables since, in general, flows
are unsteady and three dimensional [62].
3.3.1.2 Discretization method
The governing equations for fluid flow are not usually amenable to analytical solutions.
Therefore, the CFD process requires the discretization of governing PDEs. There are various
methods of discretization and it involves two steps. First, the volume of interests is divided into
discrete cells (the mesh). The mesh may be uniform or non-uniform, structured or unstructured,
consisting of a combination of hexahedral, tetrahedral, prismatic, pyramidal or polyhedral
elements. Then PDEs are discretized and solved inside each of these subdomains. Typically,
there are three discretization methods to solve the approximate version of the system of equations:
17
finite volume method (FVM), finite element method (FEM), or finite difference method (FDM).
According to the specific governing equation (compressible flow or incompressible flow), mesh
type and the expected order of accuracy, one of these three discretization method can be chosen
for simulation.
Among these three methods, the FDM is the oldest and is easiest to understand when the
physical grid is Cartesian. FDM is based upon the application of a local Taylor expansion to
approximate PDE. It uses a topologically square network of lines to construct the discretization
of the PDE, which is a potential bottleneck for handling complex geometries in multiple
dimensions [63]. This subsequently becomes the motivation to develop the finite element and
finite volume techniques. A FEM discretization is based upon a piecewise representation of the
solution in terms of specified basis functions, which is a set of elements (vectors) in a vector
space. The FEM was first used to solve problems of solid and structural analysis, and extend
applications in thermal analysis, fluid flow analysis, piezoelectric analysis, and many others [64].
The FVM is a numerical technique that transforms the partial differential equations
representing conservation laws over differential volumes into discrete algebraic equations over
finite volumes (or elements or cells) [60]. Similar to the finite difference or finite element
method, the first step is to discretize the computational domain into finite volumes and then for
each discrete element the governing equations transformed into algebraic equations. The system
of algebraic equations is then solved to compute the values of the dependent variable for each of
the elements. The resulting approximate solution is discrete, but the variables are typically placed
and stored at cell centers rather than at nodal points. "Finite volume" refers to the small volume
surrounding each node point on a mesh.
The FVM is a common approach used in CFD codes, as it has an advantage
in memory usage and solution speed, especially for large problems, high Reynolds number
turbulent flows, and source term dominated flows (like combustion) [65]. In the finite volume
method, some of the terms in the conservation equation are turned into face fluxes and evaluated
at the finite volume faces. Because the flux entering a given volume is identical to that leaving
the adjacent volume, the FVM is strictly conservative [66]. Moreover, the FVM can be
formulated in the physical space on unstructured polygonal meshes and mass, momentum,
18
energy conserved even on coarse grids. These characteristics have made the FVM quite suitable
for the numerical simulation of a variety of applications involving fluid flow and heat and mass
transfer and this method is used in many commercial or open-source CFD packages. With the
development of efficient and iterative solvers, FVM is now capable of dealing with all kinds of
complex physics and applications and results in the advances of CFD [66].
3.3.2 CFD applications
CFD is very powerful and spans a wide range of research and industrial application areas.
The following show six common applications for CFD.
I. Turbulence: The equations governing turbulent flows usually has no analytical solutions
and CFD method with turbulence model is utilized to predict the evolution of these
turbulent flows. Many studies have been carried out in this area and are devoted to
develop numerical methods and improve the simulation accuracy. This area includes
aerodynamics of aircraft and vehicles [67], hydrodynamics of ships [68] and
meteorology for weather prediction [69] and so on.
II. Thermal analysis: heat transfer coefficient in car radiator [70] and temperature
distribution in gas turbine [71].
III. Turbomachinery: flows inside rotating passages, diffusers, etc. [72].
IV. Interaction with structure: flow over a cascade of airfoils [73].
V. Chemical process engineering: mixing and separation, polymer molding [74].
VI. Biomedical engineering: blood flows through arteries and veins [75].
Typically, commercial CFD software are used for CFD simulation since it is easy to
perform and user friendly to interpret the simulation results. Some of the commonly used CFD
software are ANSYS Fluent, ANSYS CFX, FloWizard, PHOENICS, Star-CCM+, and
OpenFOAM [76].
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CFD provides useful information on the underlying transport phenomena, such as
heat, momentum, and mass transfer. A number of crucial process parameters are correlated to
the fluid dynamic behavior.
In biotechnology, CFD allows to predict key properties such as mixing characteristics,
potential shear stress, and gradients of key parameters such as temperature, pH, or nutrient
concentration. For bioprocesses, based on this knowledge, CFD has been used to improve the
design of reactor, mixing or heat exchange. Therefore, CFD emerges as an important tool in the
biotechnology area and used in biotechnology processes, such as microbial fermentation,
mammalian cell culture, chromatography, ultrafiltration (UF), microfiltration, refolding, and
freeze-drying [76]. Recent developments in computer power and numerical accuracy have
extended its application to more complex or multiphase processes.
3.3.3 CFD advantages
The role of CFD in engineering predictions has become so strong that today it can be
viewed as a new ‘third dimension’ in fluid dynamics, the other two dimensions being the
classical cases of pure experiment and pure theory [77]. Quite some comparisons have been
made between the experiments and CFD simulations [61]. The unique advantages of CFD over
experiment-based approaches in fluid systems design have been concluded as follows.
I. Cost-effective: CFD simulation uses computer to perform virtual experiments and the
cost tend to decrease with the increasing power of computer.
II. Controlled parameter: CFD can study the conditions, which are difficult or impossible to
reach with experiments.
III. Comprehensive information: CFD allows to examine any location in the region of
interest and gives details of a set of thermal and flow parameters.
IV. Flexibility: CFD is able to choose the domain of interests or isolate one specific
phenomena to study.
20
The reliability is a main concern for CFD simulation and its accuracy depends on the mesh,
mathematical model and discretization method. Not all the models are reliable and many physical
phenomena still cannot be simulated.
21
4. Hydrodynamics applications from turbulence in natural flows to industrial bioprocesses
4.1 Numerical simulation of microorganism motility/motion in
natural systems Reports have considered the interactions between a complex flow and swimming micro-
organisms. DeLillo, Boffetta & Cencini [78] describe the spatial distribution of gyrotactic
spherical micro-organisms transported by three-dimensional turbulent flows generated by DNS
(direct numerical simulations). They show that coupling gyrotactic motion to turbulent flow
produces small-scale patchiness (smaller than the Kolmogorov scale) in the swimmer
distribution. Durham [79] examined whether gyrotaxis can generate cell patchiness in turbulent
flow using experiments and numerical simulations. They found that accumulation in
downwelling regions is the dominant means of aggregation also in turbulent flow and showed
that patchiness is not significantly affected by the Taylor–Reynolds number.
In the present investigation (Paper I), we performed DNS (direct numerical simulation)
of the dynamics of non-spherical swimmers in realistic turbulent flows. Motile micro-organisms,
modelled as prolate spheroids, in isotropic homogeneous turbulence. We demonstrated how the
clustering and trapping of swimmers without a preferential alignment observed in simple cellular
or vortical flows (e.g. Torney & Neufeld [80] Khurana et al. [81]) was significantly reduced in
a three-dimensional time-dependent flow and exceeds that of a Poisson distribution for elongated
cells, whereas spherical cells remain uniformly distributed. Elongated micro-organisms show
some level of clustering in the case of swimmers without any preferential alignment whereas
spherical swimmers remain uniformly distributed.
In addition, we performed a simulation study of small-scale patchiness in the distribution
of gyrotactic micro-organisms in vortical or turbulent flows. We confirmed that bottom heavy
cells tend to accumulate in downwelling flows, a fact exploited by settling larvae changing the
offset of the centers of buoyancy and of gravity to preferentially accumulate in updrafts,
22
favorable for dispersal, or downdrafts, favorable for settlement [82]. In particular, we
investigated how the gyrotactic clustering phenomenon in turbulence is modified by the
elongation of the ellipsoidal swimmers. When all other conditions are equal, we found that
clustering is highest for spherical gyrotactic swimmers and decreases the more elongated the
swimmers become. Due to their large sensitivity to the local shear, these elongated swimmers
react more slowly to the action of vorticity and gravity and therefore do not have time to
accumulate in a turbulent flow. These results show how purely hydrodynamic effects can alter
the ecology of micro-organisms that can vary their shape and their preferential orientation.
Compared to literature, our work expands recent studies of small-scale patchiness in the
distribution of gyrotactic micro-organisms in vorticial or turbulent flows. Our finding
numerically describes that micro-organisms that can actively change their shape, such as
Ceratocorys horrida [83], have an active control mechanism to alter their distribution and favor
encounters or uptake.
4.2 Animal cells response to hydrodynamic force Animal cells are delicate compared to microorganisms. A variety of animal cell types is
specialized for different tasks, and they need a quick exchange of substances and information
between each other. Therefore, they cannot be protected by a cell wall like bacteria. Animal cells
have a plasma membrane consisting of a phospholipid bilayer. This makes the cell flexible and
the interchange easier but on the other hand they lack the protection of the rigid cell wall [84].
Due to this fact, many animal or mammalian cells are shear or mechanical force sensitive, and
many studies have found that high levels of shear affect the viability and growth of cells [85, 86].
A sufficiently intense force will destroy cells outright, while a force of lesser magnitude may
induce various physiological responses, including death, without necessarily causing any
obvious physical damage [87]. Culture and processing of cells invariably expose them to
variously intense hydrodynamic forces. And the perceived “shear sensitivity” of animal cells has
been, and continues to be, a source of significant concern and confusion [88].
In cell culture, animal cells are either attached or in suspension. The cells attached to
microcarriers, which are supporting matrix allowing for adherent cells to growth, can lose their
23
viability once they have been removed from the microcarrier due to intense mixing. The removal
of cells attached to microcarriers is clearly a function of the agitation speed of the system. This
observation led to link the Kolmogorov microscale to cell damage [89, 90]. In contrast to
anchorage dependent animal cells, a large number of studies indicate that suspended animal cells
can withstand, and in fact, thrive, and produce functional products at significantly higher
agitation than hydrodynamic conditions that can remove cells from microcarriers [91].
For suspended cells, the response to the hydrodynamics force is highly cell line dependent
[86, 92]. The response of suspended mammalian cells to hydrodynamic forces is hard to predict
due to a lack of understanding. Thresholds of shear and bubble damage are likely not fixed values
but are cell type, cell line, media, process, flow regime and bioreactor dependent [93, 94]. Cell
damage caused by bubbles and foam can be significantly reduced by adding shear-protective
substances (e.g. Pluronic®–F68) [47]. CHO cell and HEK293 cell are common cell lines for the
production pharmaceuticals. To the best of our knowledge, there is no study of the shear response
of HEK293 or comparison between CHO cells and HEK293 cells. There are, however, some
studies characterizing the shear sensitivity for different human cells lines, which could have
similar properties as HEK293 cells. Mollet et al. [95] demonstrated that the human leukemic cell
line THP1 is approximately two order of magnitude more sensitive to EDR than CHO cells, as
measured in a flow contraction device. McCoy et al. [96] has demonstrated that other human
cancer cell lines, in this case a prostate derived line, LnCap, was also quantitatively more
sensitive to cell lysis and non-lethal, cell surface marker receptor changes were observed in
response to hydrodynamic forces. Chalmers et al. [88] combined the available information from
their group and other group with relevant studies on the Energy dissipation rate. They grouped
cell damage and EDR values into non-lethal and lethal effects on cells. In this comparison, they
used EDR, described in Chapter 3, as point of comparison. In short, based on these studies, cells
attached on a support such as microcarrier are more fragile than the cells in suspension; and CHO
cells are more robust than human cell lines.
4.3 Hydrodynamics in Bioprocess Hydrodynamics forces are present almost everywhere in biotechnological processes, such
as in the bioreactors, chromatography, ultrafiltration (UF), microfiltration and so on. Among
24
these, the bioreactor is usually the largest and most common fluid environment in bioprocess.
Bioreactors used in biotechnological applications are usually designed to meet the requirements
of the cell-culture environment by addressing parameters such as temperature, oxygen, pH,
nutrients, metabolites and biologically active molecules [97]. Mixing, which relates to the fluid
structure, is generally essential and is needed to enhance the mass transfer, which in turn often
significantly impacts both the product yield and quality [76]. Thus, considering
‘microenvironment’ [98] surrounding each cell is critical information for the whole bioprocess.
CFD modeling can overcome experimental limitations and enables a full characterization
of three-dimensional flow fields in bioreactors with simple and complex geometries. Sucosky et
al. [99] employed CFD to characterize the flow field within a spinner flask under operating
conditions used in cartilage tissue engineering. CFD techniques were used to predict mixing and
gas-liquid mass transfer in a 250 ml shake flask operating over a range of shaking frequencies
[100]. These authors compared their predictions with available experimental observations
reported previously for shake flasks and mechanically stirred bioreactors. Williams, Saini et al.
[101] applied Fluent CFD models to calculate flow fields, shear stress, and oxygen profiles
around nonporous constructs, which simulated the cartilage development in a concentric cylinder
bioreactor. Their species mass transport modeling for oxygen demonstrated that the fluid-phase
oxygen transport to the constructs was rather uniform, leading to the conclusion that, in this
bioreactor, chondrocyte growth would not be subject to oxygen limitation. Other examples can
be found for instance in the review of Singh and Hutmacher [102].
Cell damage potentially correlates with Kolmogorov eddy sizes, which is a function of the
ratio between the turbulence intensity (represented by the local energy dissipation rate, ε, and
the kinematic viscosity of the liquid, ν). When the Kolmogorov scale of the flow is close to the
size of a cell, the cells are experiencing the most severe damage. Energy dissipation rate was
proposed by Blustein and Mackros [103] to characterize cell damage for blood cells. EDR is
taking the nine potential types of fluid stress into account. Chalmers et al. [88] combined their
results with relevant studies on EDR, and grouped cell damage and the specific EDR values into
non-lethal and lethal effects on cells. At the most fundamental level, EDR does not take into
consideration all of the complexities of the flow, especially in turbulent systems. In contrast to
25
the Kolmogorov’s mixing microscale, EDR is a scalar parameter that is independent of the flow
regime (turbulent/laminar) and accounts for both shear and extensional components of three-
dimensional flow.
4.3.1 Hydrodynamics in Stirred tank bioreactor
The stirred-tank reactor (STR) is a major bioreactor type employed in aerobic fermentation
processes. This type of bioreactor has impellers for mechanical stirring, which is intended to
enhance mixing, to break bubbles and to increase the turbulence of the liquid medium [104].
Stirred-tank reactors provide a good mass and heat transfer rates and avoid the formation of
aggregates. A detailed mechanistic view on mixing, homogenization of the culture broth and
sufficient mass and heat transfer in stirred tank bioreactors for mammalian cell culture has been
discussed by Sieblist et al. [105, 106]. The hydrodynamics in STR including mixing and fluid
forces is discussed in this section.
4.3.1.1 Agitation and aeration in STR
In the stirred-tank reactors, the mixing level is a function of stirring speed and sparging
rate, i.e. the power input. Mixing increases oxygen transfer and provides a homogeneous
environment for cell growth. Therefore, it is essential for animal cell culture. Mixing in
bioreactors, introduced by the complex fluid structure (vortex and eddies), involves a range of
physical phenomena, such as mass transfer (nutrients, oxygen, CO2 and so on) and heat transfer.
On the other hand, the hydrodynamics forces related to stirring and sparging are responsible for
cell damage by inhibiting growth and/or productivity or changing the quality of the product [107].
These effects are very important for the bioreactor design, especially the impeller and sparging,
and make the optimization of mixing more challenging.
The mass transfer coefficient for oxygen (KLa), which describes the efficiency with which
oxygen can be delivered to a bioreactor for a given set of operating conditions, can be written as:
cd"ce= Kga(C∗ − Cg) (5)
26
where Cg is the oxygen concentration and C∗is the air-saturated dissolved oxygen concentration
in the liquid phase. The oxygen concentration difference across the liquid-side boundary layer
at the gas-liquid interface is the driving force for oxygen transfer. The KLa is widely used to
quantify the mixing efficiency and provision of oxygen in the bioreactor, and therefore it is used
as criterion towards optimization of the impeller design for better oxygenation.
The impeller accomplishes three major tasks, distributing uniform solids suspension,
mixing and dissolving oxygen into the liquid phase, and maximizing the gas-liquid interface area
[108]. For some decades, there has been an interest in impeller selection to give the most efficient
operation in the STRs. The type of impellers [109] and number of impellers [110] were studied
to understand how these parameters affect mixing and mass transfer. The most studied impellers
have been the standard Rushton turbines, different pitched blade turbines and various propellers
as well as combinations of two or three of them [111]. The main goal of the impeller selection
or design is to ensure sufficient mixing but create low shear hydrodynamic environment. For
this purpose, wide range of impellers have been studied and compared. The Rushton impeller,
commonly used in microbial cultures, is a radial flow impeller and create excellent mixing. It is
considered less suitable for cell culture as it creates high shear stress induced cell damage for
shear sensitive cells. Regarding the criterion of less severe local energy dissipation at the same
bulk average energy dissipation level, Ma et al. [98] suggested that hydrofoils are superior to
pitched blade turbines (PBT) and PBTs are superior to Rushton turbines. For suspended cells,
which is the most spread way used for nowadays’ biopharmaceuticals production process, the
perception that cells can be easily damaged by agitation canbe misleading. Animal cells are quite
robust and almost any impeller can be chosen [112]. Mixing efficiency can be enhanced by
increasing the impeller speed, decreasing the impeller distance [113, 114], and utilizing axial
flow impellers [115].
Impellers combination can also enhance mixing, and different impellers combinations
have been examined in different studies. Arjunwadkar et al. [113] compared nine dual-impeller
combinations comprising disk turbine (DT), pitched blade turbine downstream (PTD), and
pitched blade turbine upflow (PTU). They found that the DT–PTD combination was the optimum
due to its efficient gas hold-up and lower energy dissipation level. Mishra and Joshi [114]
27
reported that the DT–PTD combination gave higher fluid transport at the same level of energy
consumption as the DT–DT combination or a single DT. Many studies conclude that an impeller
creating an axial flow profile is often used on top of the bioreactor to facilitate good recirculation
of bubbles in the bioreactor and good axial mixing [94, 116]. This kind of impeller combination
can benefit for mixing in fed-batch and perfusion process, when the feed is added on the top of
liquid phase [98, 117].
Extensive studies have compared the effectiveness of various impeller configurations
using directly the KLa data. For example, Moucha et al. [115] present 18 impeller configurations
and eliminated the effect of gas phase without taking into account simultaneous nitrogen
transport by using pure oxygen. They concluded that the influence of the impeller configuration
on the KLa, which is a function of power number, is not clear. Fujasova et al. [118] studied the
mass transfer rate of seven types of impellers in 29 triple configurations. They found that 3RT
(Rushton turbine impeller), RT+2PBD (Pitch Blade downward) and RT+2PBU (Pitch Blade
upward) were the most efficient impeller combinations in triple configuration.
There are several methods for oxygen supply, such as surface aeration, bubble aeration
(sparging), bubble-free membrane aeration. In very small scale (screening scale) bioreactor,
surface aeration can ensure sufficient oxygen supply for not very high cell density. However, in
large scale bioreactor, sparging is commonly used to deliver efficient air-fluid mixing. As
reviewed in next section, the sparging induce more severe cell damage and create much higher
energy dissipation rate comparing to stirring. Therefore, proper selection or design of sparging
is critical for increasing aeration and minimizing cell damage. Czermak et al. [119] concluded
that macrospargers with a simple design (pipe, ring) are quite satisfying, even if they generate
large bubbles in the mm range, and therefore low KLa. Alternatively, microspargers (made of
ceramic, sintered stainless steel or polymeric materials such as polyethylene) were created [116,
120]. Due to the very small bubbles (several hundred µm range), high KLa value can be achieved
[119]. However, micro bubbles, of which diameter is closer to cell size, induce more cell damage
compared to macro bubbles due to the higher energy dissipation when there burst at the liquid
phase and create foam problem since the generated foam is quite stable. The detrimental effects
of bubbles or foam formation can be overcome by applying low volumetric gas flow rates, and
28
by using protecting agents such as Pluronic F68 [121]. Gary et al. [122] developed a model to
determine the best sparger hole size that can meet the requirements of aeration and CO2 stripping
at the same time.
The existence of turbulence enhances the mixing and oxygenation. However, turbulence
has long been lacking detailed physical analysis, defined as remains "unsolved" in the sense that
a clear physical understanding of the observed phenomena does not exist [123]. The first
principle of turbulence and the mathematical models describing the hydrodynamic forces
operating on cells in most bioprocessing equipment do not exist and probably never will [124].
Thus, numerical simulations become a promising method to obtain the fluid information and
fluid-cell interaction. The computational models show promising results and seem to be able to
predict the gas–liquid flow for any flow regime. Regarding the CFD simulation, the most
concerning issue is the prediction accuracy and researchers develop models for better agreement
with experiment results [125-127].
4.3.1.2 Hydrodynamic force related cells damage in STRs
In the stirred-tank reactors, agitation and aeration are needed to meet the oxygenation
requirement for animal cell culture. However, complex fluid structure (vortex and eddies)
produced by turbulent or complex laminar flow and bubble introduced by sparging can lead to
under-appreciated problem of fluid-mechanical cell injury [76]. Excessive shear can result in a
loss of viability and cell disruption. Even low-level fluid forces can cause injury-related cell
alterations without cell death, and these alterations can result either in dramatic adverse patient
responses or in reduced biological effectiveness [91]. Here, hydrodynamic forces for aeration
causing cell damage and culture mixing are discussed.
Turbulent flow is beneficial for mixing. However, the interactions within turbulent flow
create a very complex situation, resulting in a lack of full understanding for interfacial
phenomena in the cell–air–medium system. Moreover, the complexity of cellular mechanical
properties and the cells’ physiological responses to physical strain are not fully cleared.
Consequently, the actual mechanisms by which cells are damaged as a result of hydrodynamic
forces are still not well understood [98]. The energy dissipation rate has been widely used to
29
quantify local mixing performance in stirred tanks [128] even Kolmogorov’s mixing microscale
is based on the local energy dissipation rate. Therefore, it seems quite appealing to use this
parameter to correlate the hydro-dynamical cell damage in diverse culture devices. For several
decades, researchers have try to quantify the EDR in stirred tank bioreactors [129-131] and
correlated the cell damage to the EDR [85, 132]. The direct measurement of EDR in stirred tank
bioreactors can be a very difficult task and therefore studies have been carried out to estimate
the EDR. Zhou and Kresta [133] examined the effect of tank geometry (number of baffles,
impeller diameter, and off-bottom clearance) on the maximum EDR for four impellers (the
Rushton turbine, the pitched blade turbine, the fluidfoil turbine, A310; and the high-efficiency
turbine, HE3). They suggest that the maximum EDR value can be estimated as followings:
𝜀lmn = 𝐸 ∙ 𝑁q ∙ 𝐷V ∙ 𝜌 (6)
where N is the agitation speed (1/s); D is the impeller diameter (m); 𝜌 is the fluid density (kg/m3),
E is a non-dimensional constant depending on impeller type, impeller diameter/vessel diameter,
and off-bottom distance/vessel diameter. The average energy dissipation rate, ⟨𝜀⟩, is defined as
follows [134]:
⟨𝜀⟩ = s#∙t!∙u$
v (7)
where V is the reactor volume and the impeller power number 𝑃𝑜 depends on the stirrer type
and the flow characteristics. For example, PB impellers have 𝑃𝑜 numbers of 1.5 or below, while
RTs have 𝑃𝑜 values of 5 or higher [134].
Direct sparging aeration, which is effective and simple, is used to meet the oxygenation
requirement for cell culture. However, sparging related cell damage can effect suspended cell
culture and process scale-up [88]. It is widely accepted that cell-bubble interactions create more
severe physical cell damage in bioreactors than agitation [135-137]. Therefore, investigation of
bubble-related fluid mechanisms is beneficial to understand the cell damage and to design the
aeration. Three areas have been suggested for the regions of damage: the bubble injection region,
the bulk medium through, which bubbles rise, and the bubble disengagement region at the air-
medium interface [138]. In bioreactors where the sparger lies under the impeller, bubble coalesce
and breakup near the impeller region are potential causes of cell damage. Various theoretical and
30
experimental studies have demonstrated that the bubble disengagement region can be a major
source of cell damage [135, 138-140]. Bubble burst at the liquid-gas interface is the main cause
of damage in cells grown in suspension due to the high released energy [135, 141].
The energy dissipation rate is also used to quantify the bubble related dissipated energy
leading to cell damage. With computer simulation, Boulton-Stone et al. [142] and Garcia-
Briones et al. [85] calculated the maximum energy dissipation rate, which was many orders of
magnitude higher than the EDR typically generated by an impeller. The energy dissipation rate
during bubble disruption depends on the size of the bubble, being largest for the smallest bubbles.
This result has been experimentally validated by several studies [143, 144]. Comprehensive
comparisons of hydrodynamic forces on cells with various conditions, including agitation and
sparging, have been reviewed in several reports using EDR as criterion [88, 95, 98].
4.3.2 Hydrodynamics in Wave bioreactor
An ideal bioreactor should be perfectly mixed but also present a low shear stress or
hydrodynamic force not damageable for the cells. In 1999, Singh [145] introduced the disposable
wave-induced bioreactor, consisting of a bag on a rocking tray agitating the cell culture with a
back and forward wave-like movement. The Wave bioreactor, designed to provide excellent
mixing and gas transfer with reduced shear stress, can provide an interesting alternative for the
culture of cells highly sensitive to hydrodynamic conditions. The Wave bioreactor design is
simpler than the stirred bioreactor due to the absence of a sparger and presently, these systems
are available up to working volumes of 500 L. The cellbag for Wave bioreactor is single-use,
which reduces the procedures of cleaning and sterilization, the cross-contamination validation,
the risk of contamination, and enhances the process safety [146]. The single-use technology
could save more than 60% compared to stainless-steel based equipment in biopharmaceutical
production [147].
Various examples demonstrating the possibility to adapt processes performed in stirred
tank bioreactors or roller bottles to the Wave bioreactor have been reported for the culture of
animal cells [46, 148-151]. The Wave bioreactor is often reported for the production of immune
cells, stem cells or viral vectors for cell therapy, gene therapy or vaccine, since it is disposable,
31
generates satisfying culture homogenization, potentially at low shear stress [152-154]. Cells
adhering on a support such as microcarriers are much more sensitive to shear stress than
suspension cells, as reviewed by Chalmers [155]. Wave bioreactors have been shown to be very
adequate for the cultivation of cells on microcarriers [21, 156-158].
CFD has been employed to give detailed flow information inside the Wave bioreactor.
Öncül et al. [157] numerically investigated the key flow properties in the Wave bioreactors for
two reactor sizes (2 L and 20 L cellbags) at target agitation of 15 rpm and 7˚ motion angle, using
the CFD code ANSYS-FLUENT 6.3. Their results showed that the flows stayed in the laminar
regime, confirming that gentle mixing conditions took place. These authors also found that the
shear stress levels were below known threshold values leading to damage of animal cells.
However, there is no systematic study of fluid mixing and shear stress distribution in different
operating conditions, and lack of adequate information for choosing operating parameters to
achieve the desired mixing and shear stress.
To optimize the favorable conditions for the cells, such as high mixing and low shear stress,
requires a deep understanding of the hydrodynamic inside a Wave bioreactor bag, i.e. cellbag.
In the present investigation (Paper II), we performed detailed numerical simulations by Ansys-
FLUENT to characterize the flow conditions in a 10 L cellbag of Wave bioreactor.
Numerical simulations were carried out to investigate the fluid structures for 9 different
operating conditions of speed and angle. The influence of these operating parameters on the
mixing level and the shear stress induced by the liquid motion intensities were studied. It was
found that the mixing and shear stress increased with the rocking angle but that increasing speeds
were not systematically associated with increasing mixing and shear stress.
Our results pointed out as well that the natural frequency of the culture was an important
factor in the fluid motion and thus the vorticity, the mixing and the shear stress. The resonance
phenomenon, which was determinant in the effect of the speed, could be an explanation that the
lowest studied speed, 15 rpm, had the highest level of mixing and shear stress.
32
Fig. 4 2D simulation of the vorticity distribution for one operating condition of Wave bioreactor during one cycle time.
The present results extend the knowledge of shear stress and oxygen transfer in Wave
bioreactors. This information can help the selection of the operation settings generating favorable
hydrodynamic conditions of oxygen transfer while minimizing the shear damage. For the first
time, the phenomenon of natural frequency is used to explain the hydrodynamics in the
bioreactor. This phenomenon can also have an impact on the Wave bioreactor power input. This
study paves the way towards a systematic method to select these parameters as function of the
mixing need and shear tolerance of the cells.
4.3.3 Hydrodynamics in perfusion process
Cell separation techniques for perfusion cultures have been previously reviewed [51-53],
and a satisfying cell retention device is critical in perfusion processes. Among many cell
retention devices, the hollow fiber cartridge is an efficient option that can achieve very high cell
density for animal cells productions [46, 55, 149]. Tangential flow filtration based on hollow
fiber filter can minimize the fouling since the particles are not pressed into the filter membrane.
Introduced by Shevitz [159], alternating tangential flow filtration can further reduce the filter
fouling by creating a back flush in the filter membrane and the alternating flow direction at the
filter surface.
In perfusion process, the cell separation is carried out with a dedicated device. This latter
can be a source of shear stress supplementary to the stress occurring in the bioreactor. In the case
of perfusion process of stirred tank bioreactor equipped with tangential flow filtration, the shear
33
stress or the hydrodynamics force are coming from the two main parts, i.e. the bioreactor and the
cell retention device. Three main fluid mechanisms are responsible for cell damage in these
perfusion system, as illustrated in Fig. 5. 3D shear stress and hydrodynamics force related to
sparing and agitation occur in the bioreactor, and 2D shear stress in the hollow fiber. In cell
retention device, there is hydrodynamics force due to the fluid (cell broth) circulation and can
therefore potentially lead cell damage. The sparging and agitation were described in section 4.3.1;
the focus of this section is the shear stress in the hollow fiber.
Fig. 5 Hydrodynamics force for cell damage in perfusion system by tangential flow filtration in the case of ATF
4.3.3.1 Hydrodynamics in hollow fiber (pipe flow)
Originally developed in the 1960s, hollow fiber membranes are packed into cartridges with
hundreds or thousands of hollow fibers [160]. The basic element are hollow fibers, which are
made of a selectively permeable material, i.e. filter, they have a very small diameter and provide
a very large surface area. The hollow fibers are aligned substantially parallel to each other in
bundles and positioned within a cylindrical housing. Hollow fiber membrane devices have a
wide range of applications including ultrafiltration, artificial kidney dialysis and the cultivation
of animal cells [161]. Let us analyze the hydrodynamics in the hollow fiber lumen.
Consider the flow in a hollow fiber cartridge at steady state is fully developed laminar flow
in a pipe, i.e. Poiseuille flow [162, 163]
Feed in
Permeate
DiaphragmPump
2D Shear from hollow fiber
3D Shear from Bioreactor agitation
hydrodynamic force from sparging
34
cy%cz
= {G|z}~&
(8)
where Q is the volumetric flow rate, r is the radial position, and R is the radius of the pipe. The
shear rate and shear stress in the hollow fiber can be calculated as follows
γ = �y%�'(
(9)
where g is the shear rate. Combine the equation 9 and 10, in a pipe the shear rate is given by
𝛾 = G|}~!
(10)
When the fluid is a Newtonian fluid, this equation can be derived to express the EDR, ε as
ε = 𝜇 Bcy%czDV= 𝜇 ∙ E�|
)z)
})~* (11)
𝜇 is the dynamic viscosity. The value of dUz/dr is largest at the wall of the pipe, where r = R, so
the maximum local EDR in this case is
ε��� = 𝜇 ∙ E�|)
})~+ (12)
Many studies have showed that shear stress from pipe flow can induce lethal or non-lethal
cell damage. Augenstein et al. [164] observed cell damage at average wall shear stresses between
10–200 N/m2, for HeLa S3 and mouse L929, through different sizes of capillary tubes. McQueen
and Bailey [165] build a gradual converging and diverging flow channel so that laminar flow
could be maintained at substantially high Reynolds number, and found that the destruction of
mouse myeloma cells started at a wall shear stress of 1,500 dyns/cm2.
In the present investigation (Paper III), we studied the shear stress effect in two tangential
flow filtration systems (ATF and TFF) for perfusion processes of HEK293 cells secreting EPO.
HEK293 cells, interesting for the production of therapeutic glycoproteins, are known as more
hydrodynamic force sensitive. In order to obtain the optimal hydrodynamics conditions with
reduced mechanical damage, a better understanding of the shear stress level and its effect on the
cells is important.
35
Firstly, a theoretical relationship of the average shear stress in the ATF and the TFF
systems was established. Very few studies have compared the hydrodynamic environments in
ATF and TFF, and there is no theoretical study of shear stress in ATF and TFF. As a part of my
PhD work, the fluid mechanisms in ATF and TFF have been investigated. The shear stress in
these two systems was compared as part of Paper III. Different flow circulation modes are used
in the ATF and the TFF, as shown in Figure 2; the ATF flow is driven by a diaphragm pump in
two directions while it is directed in one direction in the TFF with a peristaltic pump. In a TFF,
the re-circulation fluid velocity is constant with time, while in an ATF it has a sinusoidal profile
varying between a maximum value and zero during a half cycle. Consequently, the shear rate in
the HF of a TFF, 𝛾!"", is constant while it is varying in an ATF. The maximal absolute value of
the shear rate in the ATF is equal to the constant flow in the HF and achieved twice per cycle
but the instantaneous absolute shear rate is lower most of the time. In the range 0 toπ, the average
absolute shear rate in the ATF, 𝛾#!" , can be expressed as a function of its maximum absolute
value (equal to 𝛾!""), as follows;
(13)
where u is the velocity of the fluid (m/s), �y,��
= �� is the constant shear rate occurring in the
TFF, ωis the frequency of the ATF cycle (s-1) calculated from the flow rate of the ATF, t is time.
Detailed calculation is given in Paper III. This result implies that the average absolute shear
rate is lower in the ATF than in the TFF and is V} ≈ 0.637 of the shear rate in the TFF, although
the instantaneous shear rate in the ATF system has a maximum equal to the constant shear rate
in the TFF system. So, the average absolute shear stress in the ATF, 𝜏#!" = 𝜏!"" ∙$%≈ 0.637𝜏!"".
The effect of the shear stress on HEK293 cells was investigated. This factor was confirmed
by experimental evidences both for the cell growth rate and the cell metabolic behavior. Further,
we characterized the different cell-shear interaction regions and deepened the understanding of
the cells cultured in hollow fiber-based perfusion systems. We identified a shear stress threshold,
common for ATF and TFF systems, above which reduced cell growth and altered cell
metabolism were observed for HEK293 cells. These values of flow rates and shear rates were
!!"# =∂U!∂y ∙
sin !" ∙ !"#!!
! = !!"" ∙2! ≈ 0.637!!""
36
here identified in an experimental model of short-term batch cultures and compared between
ATF and TFF systems. Our results indicate lower shear stress is achieved in ATF system. We
documented these cell responses to shear stress in both ATF and TFF system. We found shear
dependent cell growth and metabolism and further optimize the hydrodynamic conditions for the
perfusion process of HEK293 cells.
37
5. Perfusion process optimization Protein therapeutics are playing an increasingly important role for human health.
Productivity improvement and maintained protein quality, e.g. the structure, number and location
of post-translational N-glycan's [36], are the ultimate goals for biopharmaceutical process. In
order to achieve high productivity bioprocess, one can either improve the cell specific
productivity by genetic manipulation or push the cell to very high cell density at given cell
specific productivity. To achieve high productivity, different strategies can be applied: (i) cell
culture mode, which can achieve and maintain high cell density (ii) optimization of culture media
composition for cell growth and production (iii) maintenance of cell favorite environment.
Compared to batch and fed-batch, perfusion can provide a constant favorable environment for
the cells, which benefits metabolism and growth, cell health and the product of interest [47]. Due
to an increasing interest for perfusion processes, mammalian cell cultures in perfusion mode
have been used to produce various substances such as monoclonal antibody, recombinant
proteins and baculovirus [48, 166]. Cell favorite environment would ideally be free from
detrimental hydrodynamics force and toxic bi-products accumulation. Optimization of perfusion
process should address both aspects. First, design the bioprocess, especially the bioreactor, to
meet requirement of good mixing and low level of hydrodynamics force. The hydrodynamics of
perfusion process has been discussed in section 4. Second, understanding the cell metabolism is
a general requirement to design a proper feeding strategy and optimal productivity.
5.1 Animal cells metabolism in bioprocess Glucose and glutamine are very important compounds in culture media, providing the
required precursors for energy and the biosynthetic pathways to the cells. Glycolysis, TCA cycle,
and glutaminolysis are key metabolic pathways of mammalian cell [167]. Through glycolysis,
mammalian cells consume glucose as the main carbon source for energy production.
Glutaminolysis is the prevalent pathway through which mammalian cells assimilate organic
nitrogen for biomass synthesis while releasing ammonium as the main by-product [168, 169].
In batch cultivation, mammalian cell lines display an inefficient metabolic phenotype
characterized by high rates of glucose to lactate conversion [170] and partial oxidation of
38
glutamine (glutaminolysis) to ammonia and non-essential amino acids, e.g., alanine and aspartate
[171-175]. In consequence, animal cell culture exacerbated formation of lactate and ammonium
ion [176-178]. The accumulation of these by-products can cause a reduction of the growth and
product titer [179-181].
Lactate can cause a significant reduction of the pH of the medium, which can inhibit the
cell growth, but this effect can be avoided with a controlling system that maintains the pH within
an optimal range. In general, concentrations lower than 20 mM lactate do not affect cell growth
or productivity. A lactate concentration of 20-40 mM impairs the productivity and more than 40
mM inhibits cell growth [178]. For example, Cruz et al. [182] reported that the specific
productivity of BHK cells for the complex recombinant fusion protein production can be reduced
up to 40% when the lactate concentration is increased to 60 mM.
Ammonia or ammonium ion is recognized as one of the most important inhibitory
substances accumulating in cell cultures and has a stronger impact on cell culture. Ammonia is
a product of both cellular metabolism and chemical decomposition of glutamine in the medium
[183]. The effects of elevated concentrations of ammonia on mammalian cell cultures have been
reported, including the cessation of cell growth [184-190], a decline in productivity [191], the
inhibition of virus proliferation in cells [192, 193] and specific alterations of protein
glycosylation [194-196]. The precise mechanism of ammonium ion toxicity in cells is not clear,
even though this effect has been shown to depend on pH [181]. Many studies have assessed the
effect of ammonium ion on the culture of mammalian cells, particularly on CHO cells, the
experimental model studied has used exogenous ammonium ion sources (e.g. NH4Cl) [176, 189,
197, 198]. However, the effect of endogenous ammonium ion could produce a different response
in cell metabolism [181].
Among all the possible nutrients that can be added to culture media for cells, amino acids
might be among the most important both for cell growth and for productivity [199]. Many studies
have provided information about amino acids consumption of CHO cells, cell growth,
metabolism, IgG titer, and glycosylation in correlation with the dynamics of glucose and amino
acid consumption.
39
5.2 Feeding optimization in perfusion process The high cost is one of the limitation of perfusion process, such as medium cost. CSPR
(cell specific perfusion rate) is the ratio of perfusion rate and cell density, is the perfusion rate
per cell. Operating perfusion at constant CSPR creates consistent microenvironment for the cells
in the culture. For certain cell line, the ‘richness’ of the culture media, also known as ‘medium
depth’, is determining the CSPR. The “push-to-low” optimization technique was used to
examine the minimum CSPR, and it has been developed by the substantial decreasing of CSPR.
Pushing CSPR to low levels would significantly increase titer, approaching the range of fed-
batch titers [200]. Some studies have successfully employed a CSPR approach for the perfusion
rate and achieved very high cell density [46]. The use of cell specific perfusion rates provides a
straightforward basis for controlling, modeling and optimizing perfusion cultures [201, 202].
For process development purpose, it is attractive to develop small scale screening systems
with low cost and small footprint. A small-scale system is enable to utilize multiple reactions in
parallel and generate more experimental data at lower costs in a shorter time frame. Many
attempts to develop screening system include shake flasks [203], microfluidic reactors [204],
microtiter plates [205] and small-scale stirred reactors [206]. However, the limitation of these
screening systems is that they are not mimic of STR [207].
In Paper IV, we developed a screening system, which is a stirred tank bioreactor equipped
with a cell separation device based on HF for the perfusion process with <250 mL working
volume. The hydrodynamics of the bioreactor with different impellers or impeller combination
were investigated and mixing performance of these system were evaluated. Optimization of
oxygen transfer was performed in order to meet the requirement of high cell density. The system
was first used for CHO cells and then modified for HEK293 cells. Higher oxygen transfer and
more gentle flow condition were adopted for HEK293 cells. Very high cell densities above 100
x 106 cells/mL of mammalian/human cells were achieved in this system in a minimized working
volume below 0.25 L. Normal process temperature (37 °C) and mild hypothermia (33 °C) as
well as different cell specific perfusion rates from 10 to 60 pL/cell/day were applied to study the
performance of the culture.
40
This work provided as well evidence that a very low CSPR of 10 pL/cell/day can be
sufficient to establish a steady-state culture of HEK293 cells with a high sustained viable cell
density and viability. We found the volumetric productivity linearly increased with the cell
density, remaining unchanged with mild hypothermia however decreased when an extremely
low CSPR was applied appealing for medium improvement in future work. The shift from high
to low CSPR strongly reduced the nutrient uptake rates. Our results confirm HEK293 cells can
be used for intensified perfusion processes.
41
6. Conclusions and perspectives This study was mainly aimed at exploring the hydrodynamics of microbes/cells in nature
flow (paper I) and bioprocess (paper II, paper III and paper IV). In the first part of the work
(paper I), the effect of turbulent flow on marine life of motile micro-organisms with one
preferential swimming direction (e.g. gyrotaxis) was investigated by performing direct
numerical simulations. These results highlighted that clustering is highest for spherical
gyrotactic swimmers and decreases as the swimmers become more elongated. Our finding
explained that micro-organisms, such as Ceratocorys horrida [83] (Zirbel et al. 2002), have an
active control mechanism to alter their distribution and favor encounters or uptake.
The second part of the thesis explored the hydrodynamics in the perfusion process
occurring in a Wave bioreactor (paper II), hollow fiber filter acting as a cell separation device
(paper III) and in a stirred tank bioreactor (paper IV). Paper II discussed the flow conditions
under different rocking parameters (speed and angle) inside a Wave bioreactor, which was
recognized as an attractive option for cultivation of sensitive cells. Resonance phenomenon was
featured as the main reason of unexpectedly high fluid motion occurring at lower rocking speed.
The data indicated that the natural frequency of the bioreactor is an important factor in the
dynamics, the mixing and the shear stress of the fluid in this type of reactor. The results provided
a reference for achieving certain flow condition and shear stress level in a Wave bioreactor. The
present study paved the way towards a systematic method to optimize processing/perfusion
parameters as function of the desired mixing and shear tolerance of the cells.
Paper III probed the shear stress effect in two tangential flow filtration systems (ATF and
TFF) for perfusion processes of HEK293 cells secreting EPO. A theoretical relationship between
the average shear stress of ATF and TFF describing lower shear stress in ATF was established.
This relationship was validated by cultures of HEK293. The experimental results show that a
high shear stress provokes not only a reduced cell growth but also a different metabolism.
Surprisingly, moderate shear stress had positive effects on the cells for the glucose metabolism
and increased production of the produced recombinant protein (EPO). Different cell-shear
interaction regions were characterized. In particular, a threshold of shear stress is identified.
42
Paper IV studied the optimization of mixing performance in a bioreactor of perfusion
process. A small-scale perfusion bioreactor system using hollow fiber cartridges for tangential
flow filtration was developed to mimic a ‘real’ perfusion. The hydrodynamics of the bioreactor
with different impellers or impeller combination were investigated. The results showed that the
combination of a marine impeller at the bottom and a Rushton-type impeller at the top can
achieve the highest KLa. Furthermore, this work provides evidence that a very low CSPR of 10
pL/cell/day is sufficient to establish a steady-state culture of HEK293 cells with high sustained
viable cell density and viability.
As a whole, this thesis improved the understanding of interaction between microbes/cells
and fluid flow. Biological systems can be complex and difficult to control, engineers usually use
rules-of-thumb to guide for operating and optimization. This stems from the fact that a broad
range of disciplines is involved in bioprocessing and requires a large know-how. Scientists
working in this area are constantly confronted with biological, chemical, physical, engineering,
and sometimes medical questions [208]. Especially, fluid mechanics is critical in scale-up,
bioreactor performance, including mixing, oxygenation and shear stress. Turbulent flow usually
occurs in bioreactors and downstream and is an unsolved problem from the mathematical point
of view. CFD is used to solve turbulence problems and confirmed as inexpensive and reliable
tool. We obtained detailed fluid information in the nature turbulence and a Wave bioreactor
within a short time frame by CFD. Systematic study of cell response to shear stress have been
documented and adapted into previous studied [92]. Our results focused on the shear stress in
hollow fiber filters in perfusion process. It was clearly showed that the shear tolerance of
HEK293 cells was lower than today’s workhorses of the biopharmaceutical industry CHO cells.
To the best of our knowledge, our results were the first time i) point out a resonance phenomenon
have a predominant effect on the fluid motion in a Wave bioreactor; ii) set up a theoretical
relationship of average shear stress of ATF and TFF in perfusion process; iii) achieve very high
cell densities above 100 x 106 cells/mL of mammalian/human cells in a minimized working
volume below 0.25 L.
Recommendations for future researches can be to expand on four directions. i) We have
demonstrated the patchiness of microorganism depends on their shape and preferred orientation,
43
it would be interesting to simulate chemotaxis microbes [6], which is the phenomenon that
directs organisms' movements according to certain chemicals gradient in their environment. The
main challenge will be finding a good model to describe swimming strategy for chemotactic
swimmers in turbulence. ii) Limited by computing power, 2D simulations was performed to
characterize the fluid properties. 3D simulations could be carried out in the future in Wave
bioreactors with more accurate results and more detail hydrodynamics information. A large
amount of conditions and bioreactor sizes can be performed for simulations, enriching the
references for operating Wave bioreactors. iii) A systematic investigation of the global functional
response of HEK293 cells to shear stress by transcriptomics or proteomics can consider to be the
next step of paper III. This information can provide a deep understanding of the shear stress
effects on HEK293 cells occurring in TFF and ATF systems during perfusion operation. iv) In
perfusion processes, feeding medium optimization including perfusion medium and feeding
strategy is a promising area. Two parts of work can be performed to extend work of paper IV.
Firstly, one can design a proper feeding strategy, which will control the metabolite formation
and reduce the toxic byproducts accumulation. The other part is medium optimization, including
overall enrichment of all the components and a specific increase of the concentration of selected
components.
44
Acknowledgements There are many people that have earned my gratitude for their contribution in my research
and personal life. Without their support and encouragement, this thesis would never happen.
More specifically, I would like to thank five groups of people: my supervisors, my colleagues,
my collaborators, funding agencies, and my family.
My supervisors
I would like to express my first and foremost gratitude to my supervisor--Véronique
Chotteau. I very appreciate that she helped me to enter biotechnology field and open a new
research field after my Licentiate. Her guidance, advice and constant feedback support me
through my PhD study and research, many times I got inspirations during our discussions.
I also grateful to Prof. Luca Brandt for supervising my Licentiate research. Many thanks
to my supervisors, Gen Larsson and Antonius Van Maris, for discussions and keep me on the
right track.
Funding
Thanks to Chinese Scholarship Council for funding my Licentiate research. Thanks to the
Wallenberg Centre for Protein Research with co-funding of the Knut and Alice Wallenberg
Foundation and AstraZeneca for my PhD research.
Collaborators
Many thanks to Swedish Orphan Biovitrum for proving the Wave bioreactor system and
to Prof. Alper A. Öncül and Dominique Thévenin for generously kindly their data in Wave
bioreactor. Thank you to Johan Rockberg and Magdalena Malm for kindly provide HEK293
cells.
Colleagues
I would also like to thank all members in Industry Biotechnology: Guna, Andres, David,
Magnus, Gustav, Monica, Mariel Martin and all the others. Especially, thanks to colleagues in
45
Animal Cell Technology group (CETEG), Atefeh Shokri, Caronlina Åstrand, Ye Zhang, Erika
Hagrot, Hubert Schwarz, Liang Zhang, Nils Aronld Brechmann and Emil Sundäng Peters.
My Family
Finally, my deep and sincere gratitude to my family for their continuous and unparalleled
love, help and support. Especially, Mama, Baba, Meimei, thanks for immeasurable love and
support, I have owed you too much. I would also like to thanks my parents-in-law for help and
support. Yuli, thank you being my husband, friend and colleague, it is our magical decision to
come and explore Sweden together. The last word goes for Jasper, my little son, whose sweet
smile makes me feel full of energy.
46
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