chapter 3 experimental materials and...
TRANSCRIPT
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CHAPTER 3
EXPERIMENTAL MATERIALS AND METHODS
3.1 INTRODUCTION
The Chapter describes the materials used and methods employed in
experimentation. The constructional details of all the experimental fabrics and
the yearns used in the study are elaborated. Fabric samples with codes, which
comprised commercial fabrics, were received and tested in their finished
states only.
3.2 MATERIALS
3.2.1 Yarns and Fabrics Used in the Study
The experimental part of this work can be summarized by the
following sequence:
1. Weave a series of plain fabrics with different constructions.
2. ‘Set’ the relaxed fabric construction.
3. Test the fabric dimensional properties.
4. Test the yarn mechanical properties.
5. Test the fabric mechanical properties.
3.2.2 Weaving the Fabrics
All the fabrics were produced in the CCi Tech, Taiwan weaving
machine; this machine having the maximum reed space of 50 cm which is
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ideal for making samples. Planning for the experimental work included the
choice of a range of different plain weave constructions. With the available
range of yarn count, twist and material six fabric groups (X, Y and Z) and (A,
B and C) were woven. The warp (2/60 cotton) was common to all groups but
the weft was varied according to the scheme shown in Table 3.1.
Table 3.1 Details of weft yarns used
Fabric group Nominal linear
density (tex) Material
X 2/60 Cotton
Y 2/30 Cotton
Z 2/40 Cotton
A 2/80 Cotton
B 2/92 Cotton
C 2/100 Cotton
Details of fabrics which were used for the study of initial modulus
are given in Table 3.2.
Table 3.2 Details of fabrics
Sample No. Warp Count Weft Count EPI PPI
1 2/60s C 2/60s C 80 56
2 2/60s C 2/60s C 80 60
3 2/60s C 2/60s C 80 64
4 2/60s C 2/30s C 80 40
5 2/60s C 2/30s C 80 42
6 2/60s C 2/30s C 80 44
7 2/60s C 2/40s C 80 46
8 2/60s C 2/40s C 80 48
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Table 3.2 (Continued)
Sample No. Warp Count Weft Count EPI PPI
9 2/60s C 2/40s C 80 52
10 2/60s C 2/80s C 80 64
11 2/60s C 2/80s C 80 68
12 2/60s C 2/80s C 80 74
13 2/60s C 2/92s C 80 70
14 2/60s C 2/92s C 80 74
15 2/60s C 2/92s C 80 78
16 2/60s C 2/100s C 80 72
17 2/60s C 2/100s C 80 76
18 2/60s C 2/100s C 80 82
Within each group the number of ends per inch, on the loom was
kept the same while three fabrics with different numbers of picks per inch
were woven. Weaving was carried out on a loom with the following
specifications.
Three groups of fabrics were produced.
Group I Five fabrics were produced from R30 Tex/2 2/20s plain, twill,
honey comb, huckaback, mockleno.
Group II Plain, 2/2 Twill, 4/4 twill, 2/2 pointed twill 8 thread twilled
hopsack, 8 thread weft sateen Honey comb, Brighten honey
comb, Huckaback, Crape 8 thread cord, Crape pin head crepe
were produced from 2/40s yarns.
Group III This group comprised of 11 samples namely, plain, 2/2 twill, 4/1
satin, crape, huckaback special honey comb, sponge, granite,
dice, 9/1 satin and 3/1 twill weave. They were produced from 40s
(14.76 tex) single yarns.
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In all the three groups, the ends and picks were kept the same and
the structures were different. These weave designs are shown in Table 3.2.
Finishing conditions were the same for all the samples. The plain weave, 2/2
twill weave and 5 harness satin weave are three fundamental textile weaves
with the following characteristics. The plain weave has many interlacements
of warp and weft yarns the 2/2 twill weave shows ridges on the fabric surface
and the 5 harness satin weave has floats. The other woven fabrics are
derivatives of these three weaves. Crape weave is a derivative of the plain
weave the sponge weave is a mixture of plain weave, the granite weave and
dice weave are derivatives of the twill weave and the 10 harness satin weave
is a derivative of the satin weave.
For determining the bending rigidity of fabrics, commercially
available fabrics were used.
The bending rigidity of fabrics was determined by a method
developed by Sun (2008). This method employs a cross-shaped specimen
with fixed strip length. The principle is similar to the cantilever type. The
distance of the fabric end from the vertical, x, and the deflection of the fabric
end from the horizontal, y, are measured (Figure 3.2).
The cross-shaped specimen has four strips with two long
dimensions parallel to warp and two long dimensions parallel to weft. Each
strip is 2.5 cm wide and 5 cm long. The size of the specimen is designed for
easy handling. A rectangular block of top area of 2.5 x 2.5 cm2 is extended
from the base and the levelness of the tester is adjustable.
A weight is placed on the centre of the specimen in order tohold the
specimen. The method of measuring ‘x’ and ‘y’ components was
accomplished by a camera and the image was fed to a computer and zoomed.
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The measurements of ‘x’ and ‘y’ components were made very conveniently.
This way provided an accurate measurement of drape and stiffness of fabrics.
Figure 3.1 Idealized bending hysteresis curve
Figure 3.2 Drape angle
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The drape angle is calculated by tan(y/x) (Figure 3.2). The
bending length C, can also be calculated by the following equation
1/3
1/3 cosG 2CW 8 tan
(3.1)
The overhang length, is equal to the strip length, 5 cm. The
measurements also were made at different orientation angle. Five tests were
done in warp and weft directions and the mean values were considered.
The cantilever bending tester was used for measuring the bending
length of fabric samples. Seams were put in horizontal and vertical directions.
3.3 TESTING THE FABRIC DIMENSIONAL PROPERTIES
3.3.1 Thread Spacings
Thread spacing is one of the fabric properties which can be
relatively easily measured in several ways. The basic principle of most of
these methods is either by counting the number of threads over a known
distance normal to the thread direction or, more accurately by precisely
measuring the distance occupied by a certain number of threads. If the
distance is ‘S’ mm and the number of threads is ‘n’ the thread spacing, p, is
given by
S
p mmn
(3.2)
The method used in the present work was to count the number of
threads in 5 cm wide samples originally prepared for the fabric tensile tests,
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using a standard counting lens, and the average of 10 readings in each fabric
direction was taken.
3.3.2 Yarn Modular Length
Modular length as defined by Nordhammar (1962) is “the average
length of yarn between two consecutive intersecting threads”. The normal
procedure to determine fractional yarn crimp in fabrics was followed for the
determination of this parameter. Yarn modular lengths (warp and weft) were
calculated from frictional yarn crimp and thread spacings in a fabric.
For the test, the fabric was laid flat, free from tension and creases.
Accurately measured flaps of 25 cm x 2.5 cm were prepared along both the
principal directions as in the case of crimp. The yarns were then frayed out of
the fabrics by means of a dissecting needle, starting from the middle. Each
yarn, when taken out, was held firmly to prevent loss of twist and both ends
were placed in the clamps of the shirley crimp tester. An average of thirty
measurements taken in groups from different places in a fabric was used to
calculate this “fundamental cloth parameter”.
Warp modular length,
1 = p2 (1+c1) (3.3)
Weft modular length
2 = p1 (1+c2) (3.4)
where p1,2 = warp and weft thread spacings respectively and c1,2 = warp and
weft frictional crimps, respectively.
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3.3.3 Yarn crimp
The crimp of yarns (warp and weft) removed from the test fabrics
were measured on the ‘Shirley’ crimp Tester following IS:3442-1966 (1966).
Twenty measurements were made on each side and averaged. The percent
crimp was calculated by using the formula given below:
Percent crimp, C = L
x100 (3.5)
where, L = stretched length of warp/weft yarn (in cm)
= standard test length (usually, 10 cm) of yarn
Usually,
The crimp, as usually designed, is given by the fraction p
p.
More generally, the crimp is defined as the fractional excess in length
produced when straightening a crimped thread.
Weave angles 1 and 2 were calculated by the following formulae
given by Peirce (1937)
1/2
11
2
106 1p
(3.6)
1/2
22
1
106 1p
(3.7)
3.3.4 Kawabata Evaluation System for Fabric (KESF)
The KES-F system for measurement of fabric mechanical and
surface properties compresses four seperate instruments, namely KES-E-1 for
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tensile and shear testing; KES-F-2 for pure bending; KES-F-3 for
compression and KES-F-4 for surface testing as shown in table.
Table 3.3 KESF system for fabric objective measurement
Machine
Block Use Characteristic values measured
KES-F-1 Tensile and shear LT, WT, RT, EMT,G, 2HG, 2HG5
KES-F-2 Pure bending B, 2HB
KES-F-3 Compression LC, WC, RC, T
KES-F-4 Surface testing MIU, MMD, SMD
The above instruments provide hysteresis which represents the
energy loss during the complete deformation – recovery cycle as a direct
result of the inelastic mechanical processes of interfibre friction and fibre
viscoelasticity (Tables 3.3 and 3.4).
Table 3.4 Parameters describing fabric mechanical and surface properties
Parameter
symbol Description Unit
EMT Fabric extension at 5 N/cm width %
LT Linearity of load extension curve -
WT Energy in extending to 5 N/cm width J/m2
RT Tensile resilience %
Shear
G Shear, rigidity N/m
2HG Hysteresis of shear at 8; 7 m rod N/m
2HG5 Hysteresis of shear at 87 m rod N/m
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Table 3.4 (Continued)
Parameter
symbol Description Unit
Surface
MIU Coefficient of friction -
MMD Mean deviation of MIU -
SMD Geometrical roughness m
Compression
LC Linearity of compression – thickness curve -
WC Energy in compression fabric under 5 kPa J/m2
RC Compression resilience %
To Fabric thickness at 50 Pa pressure mm
Tm Fabric thickness at 5 kPa pressure mm
Weight W Mass per unit area g/m2
Digital measures characterising the fabric response to a given load
or stress are: the average slope or linearity of the curves the maximum
deformation, the energy loss or hysteresis and the residual deformation or
coercive stress. In respect of fabric surface roughness and surface friction
measurements three parameters are obtained; the mean value of the
coefficient of friction, the mean deviation of coefficient of friction, and the
surface roughness.
There are certain limitations of this system in that it is very
expensive and the primary handle provided is open to doubt due to the
questionability of collinearity of data. Pan et al (1988) have pointed out that
there are problems of uncertainty, overlapping and instability in the primary
hand values. The method of regression analysis is based on the subjective
fabric hand preferences of Japanese judges which is influenced by the
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background and cultural nature of tactile sensory assessment. Thus the results
are unsuitable in markets other than Japan.
Details of fabrics which were used to determine Drape angle,
Bending Length and Bending rigidity are given in the Table 3.5. They contain
finishes which are unknown.
Table 3.5 Details of fabrics
Fabric
No.
Warp Count
(Ne)
Weft Count
(Ne) EPI PPI Weave GSM
Thickness
(mm)
1 72 34 85 63 Plain 77.00 0.19
2 34 70 76 70 Dobby 95.00 0.25
3 66 30 108 70 Plain 95.00 0.20
4 66 32 96 62 Plain 85.00 0.20
5 68 56 100 61 Plain 88.00 0.24
6
White - 2/56,
Red(F) - 68,
White(F) - 36
32 76 63 Plain 116.00 0.25
7 66 30 96 60 Plain 91.00 0.25
8 64 32 80 66 Dobby 116.00 0.25
9 2/40 20 52 50 Plain 133.00 0.33
10 70 26 88 68 Plain 130.00 0.28
11 68 70 78 72 Plain 57.00 0.13
12 78 32 88 64 Jacquard 85.00 0.24
13 74 66 140 90 Plain 91.00 0.17
14 70 34 85 66 Plain 89.00 0.23
15 38 36 80 50 Plain 101.00 0.30
16 2/40 2/44 50 46 Plain 129.00 0.31
17 74 70 80 74 Plain 58.00 0.14
18 40 38 70 60 Plain 94.00 0.26
19 48 46 108 85 Plain 114.00 0.21
20 68 28 88 64 Plain 87.00 0.21
21 74 72 80 64 Dobby 60.00 0.15
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Table 3.5 (Continued)
Fabric
No.
Warp Count
(Ne)
Weft Count
(Ne) EPI PPI Weave GSM
Thickness
(mm)
22 63 62 148 100 Plain 96.00 0.17
23 44 42 120 72 Plain 120.00 0.25
24 2/18 2/18 46 38 Plain 243.21 0.50
25 2/30 18 53 46 Plain 161.73 0.32
26 34 Green - 2/32,
L. Green - 33 114 58 Jacquard 169.14 0.39
27 38 16 48 44 Plain 176.54 0.36
28 2/32 18 53 48 Plain 176.54 0.31
29 2/30 2/32 58 50 Plain 196.30 0.38
30
Black -
36(F), Cream
- 2/32
Black - 32(F),
Cream - 2/34 88 66
2/2
Twill 187.65 0.38
31
Lt. Brown -
38(F),
Yellow -
2/32
White - 36,
Green - 2/24 100 58 Jacquard 213.58 0.47
32 6 7 70 40 3/1 drill 455.56 0.97
33 2/44 36 100 72 Dobby 191.36 0.32
34 32 30 110 84 Dobby 186.42 0.34
35 2/44 Cream - 24,
Green - 28 116 68 Dobby 222.22 0.46
36 34 2/32 74 70 3/1 drill 228.00 0.38
37 45 110 100 75 Plain 58.00 0.17
38 70 116 122 85 Plain 74.00 0.20
39 44 57 95 82 Plain 53.00 0.19
40 42 86 100 76 Plain 62.00 0.17
41 2/100 2/100 80 72 Plain 100.00 0.22
42 48 64 88 72 Plain 84.00 0.20
43 2/80 66 78 76 Plain 81.00 0.21
44 2/102 2/96 84 72 Plain 89.00 0.23
45 42 60 86 76 Plain 91.00 0.23
46 2/108 2/88 84 74 Plain 90.00 0.21
47 2/96 78 82 76 Plain 78.00 0.20
48 44 60 89 70 Plain 98.00 0.21
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3.4 FABRICS
Five types of fabrics were used to conduct experiments for each at
different orientations (like 0º,15º,30º,45º,60º,75º and 90º). Fabrics used are
given in Table 3.6.
Shirting material – 1. 100% Cotton
2. 100% Polyester
3. Polyester cotton
Suiting material – 1. Polyester cotton
Dress material – 1. 100% Polyester
Table 3.6 Fabric Particulars
Properties
100%
Cotton
Shirting
Material
100 %
Polyester
Shirting
Material
Polyester
cotton
Shirting
Material
Polyester
cotton
Suiting
Material
100%
Polyester
Dress
Material
EPI 216 90 128 56 140
PPI 152 78 124 56 96
Warp
Count 60s 57s 57s 2/13s 57s
Weft
Count 35s 2/32s 2/28s 2/13s 80s
GSM 120 135 110 225 85
Thickness 0.24mm 0.26mm 0.26mm 0.4mm 0.22mm
3.5 SEWING THREAD
Sewing thread is an important component in a seam. Proper
selection of sewing thread is essential for achieving greater efficiency in
sewing operation.
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Particulars of the sewing thread used in this project are shown in
Table 3.7.
Table 3.7 Sewing Thread Particulars
Particulars Type
Commercial Name Madura Coats
Thread Construction Spun Yarn
Fibre Type Polyester
Ticket Number 80
No. of plies 3
3.6 METHOD USED
3.6.1 Measurement of Bending Rigidity
The Cantilever Fabric Stiffness Tester is a simple to use, rugged
instrument based on a design described in internationally recognized test
standards such as ASTM D1388. Employing the principle of cantilever
bending, a rectangular specimen is supported on a smooth low-friction
horizontal platform with a 41.5° (0.724 rad) or 45° (0.785 rad). A weighted
slide (template) is placed over the specimen and is advanced at a constant
rate. As the leading edge of the specimen projects from the platform, it bends
under its own mass. Once the material flexes enough to touch the bend angle
indicator, the test is stopped. The length of the overhang is then measured and
flexural rigidity and bending modulus can be calculated.
ASTM D1388 Standard Test Method for Stiffness of Fabrics
BS 3356 Method for determination of bending length and flexural
rigidity of fabrics
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(a)
(b)
Figure 3.3 (a) Cantilever tester without fabric strip, (b) Cantilever
tester with fabric strip [34]
3.7 SAMPLING
Fabrics were tested on bending stiffness with the seam and without
seam according to BS 3356. The dimensions of the fabric samples were 2x20
cm which were cut using template. All fabric samples were ironed at standard
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temperature, and then conditioned at 25 2 °C and 65 2% RH for 24 hours
before testing.
3.8 TEST PLAN
Fabric samples were cut in 7 orientations ( 0º, 15º, 30º, 45º, 60º, 75º
and 90º) with respect to warp. Spun polyester yarn was used for sewing.
Fabric samples were stitched with plain seam in two different directions
(horizontal and vertical). In horizontal direction three seam allowances (5mm,
10mm and 15mm) were used (Figure 3.4).
Vertical seams Horizontal seams
(a) (b)
Figure 3.4 (a) Vertical seam in fabric sample - face (b) Horizontal seam
in fabric sample
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Fabric samples were prepared for all above mentioned orientations
at two different directions of seam for three different seam allowances and 4
readings were taken for each sample. Each test was conducted with 4
replications.
Significant test was conducted using ANOVA and the tested values
were compared with other predicted values of existing theoretical models
proposed by eminent scientists and histograms charts were drawn. The effects
of seams on the bending property were studied on radar diagram.
The flexural rigidity of yarn has often been estimated by quasi-
static beam or loop measurements (1947). However, such methods do not
provide sufficient information about the yarn bending characteristics. A more
efficient technique, using samples of parallel yarns which provides a complete
bending hysteresis carve, was therefore used in this work. The apparatus is
based on principle suggested by Livesey and Owen (1964).
3.9 SAMPLE PREPARATION
To ensure that the tested yarns were fairly representative of those in
the fabric, the following procedure was used. On the loom, after weaving each
fabric group, several reed dents were emptied of warp threads so that straight
weft threads were inserted in these sections during the ordinary, weaving
process. In the succeeding processes of finishing, these yarns received the
same treatment as the fabric. This procedure also ensured that an equal
average tension is imposed on the parallel yarns the value of which is the
same as the weaving tension.
These sections of the parallel yarns were cut into specimens of the
standard width (2.5 cm) to be tested on the bending apparatus.
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3.10 YARN FLEXURAL RIGIDITY
Flexural rigidity is defined as the couple required to bend a material
to unit curvature.
The bending rigidity of a yarn or fabric may be differentiated into
two components: an elastic component and a non-elastic component resulting
from internal friction (coercive or frictional couple). When an applied bending
moment is released the frictional residual curvature remaining in the material
is a consequence of this non-elastic component. This phenomenon is,
illustrated by the hysteresis curve shown in Figure 3.1. The residual curvature
is given by OA and the coercive couple by OB. To exclude asymmetrical
effects these values may be expressed by
AD OC
2 and
OB OD
2
The percentage bending recovery may similarly be expressed as:
(AE CF)
100(OE OF)
If the bending behaviour of a yarn at small curvatures is to be studied,
methods such as those devised by Carlene (1950) and Peirce (1930) may be
adequate. However, these methods make the assumption of a linear
relationship between curvature and bending moment which is only true for
purely elastic materials. Alternative methods are, therefore, required when
materials such as yarns with a significant coercive couple, are bent through
large curvatures Livesey and Owen (1964) developed a pure bending (i.e.
constant curvature) test method suitable for larger curvatures which was
refined by subsequent workers (Abbott and Grosberg 1966). The method
relies upon bending a small sample between two sets of jaws, one being
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attached to a long light arm with its centre of gravity a relatively large
distance, from the specimen. The couple bending the sample therefore,
remains virtually constant along the samples length and almost constant
curvature along the specimen is maintained as bending takes place.
3.11 TEST METHOD
The apparatus used in the present study involves bending a sample
of yarn or fabric whilst maintaining the sample in a circular arc. A different
principle to Livesey and Owen’s (1964) is used to control the relative
movement of the jaws.
3.12 TESTING PROCEDURE
For each type of yarn 8 specimens were tested. The following yarn
bending parameters were calculated: 1. The low curvature elastic flexural
rigidity, B which is the mean slope if the loop between curvatures 0 and
(0.1 mm-1
).
The coercive couple M, which is the frictional component of the
initial bending resistance and is half the width of the hysteresis loop at zero
curvature.
3.13 FABRIC TESTING
Table 3.8 gives the testing equipment and standards used for testing
crease recovery, tenacity, bursting strength and drape.
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Table 3.8 List of the testing equipment and standard method
Experiment Testing equipment Standard method
Bending length Shirley stiffness tester ASTMD1388
Air permeability AIRTRONIC BC5636
Fabric strength Instron ASTMD2256
Fabric drape Cusick drape meter BS5058
Crease recovery Monsanto crease
recovery tester
BS3086
Water vapour
permeability
SDS, Atlas ASTME96-94
Thermal resistance
wickability
Permetest
Sinking time DIN53924
IS: 2369-1967
Wicking properties
Two standard methods are approved for wicking tests: BS3424
method 21 (1971) and 53924 (1997). The former method specifies a very long
time period (24 hours) and is intended for coated fabrics with very slow
wicking performance. In contrast DIN5 3 924 specifies a very short time for
the test, appropriate to relatively rapidly wicking fabrics.
In the current study, the standard wicking test method of DIN53924
was used for the vertical wicking test.
Distilled water was used in the experiments. The duration of every
test was 10 minutes and the interval between wicking length readings was 15
seconds. Each experiment was carried out three times. The variation of
wicking length was within +5%.
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Prior to testing, the samples were conditioned in a standard
atmosphere of 25 ± 2°C and 65 ± 2% relative humidity for 24 hour. Sample
strips of 3.5 cm x 33 cm each were cut in the warp and weft directions from
the conditions sample. To aid observation of the wicking distance, a pen filled
will water soluble ink was used to warp a graduated scale in 1 cm intervals on
the strips. The samples were then mounted on the pinned frame for the
vertical tests. The dipping ends of the samples were aligned leaving a length
of 1 cm to dip into the infinite reservoir containing distilled water. A ruler
with a millimetre divisions was placed parallel to the sample strip enhance the
accuracy of the measurement.
The height of the advancing liquid front as a function of time was
recorded by visual observation of the running ink through a travelling
microscope at 5 minute intervals for the first hour and then at hourly intervals
thereafter until the maximum wicking height (equilibrium point) was reached.
To avoid contamination by the ink the test liquid was changed after each test.
Constant temperature and humidity in the ambient, atmosphere were achieved
by testing in the conditioned room.
The strip method has been used by Holmerk and Peer (1988) to
characterize the wicking behaviour of proves materials and they found it
readily applicable under different conditions with a relatively high degree of
reproducibility Zhunns (2001) also found good.
Zhuang (2002) also found good correlation between results
obtained by manual and automatic testing.