simulation of the turbulent flow in a 3d channel and over a surface mounted cube

15
Simulation of the turbulent flow in a 3D channel and over a surface mounted cube Youngwook Kang, Cornell University Andrei Simion, The Cooper Union Svetlana V. Poroseva, CSIT, Florida State University

Upload: kirby

Post on 25-Feb-2016

24 views

Category:

Documents


2 download

DESCRIPTION

Simulation of the turbulent flow in a 3D channel and over a surface mounted cube. Youngwook Kang, Cornell University Andrei Simion, The Cooper Union Svetlana V. Poroseva, CSIT, Florida State University. Objectives. To become proficient in using Fluent and Gambit To get experience in: - PowerPoint PPT Presentation

TRANSCRIPT

Page 1: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Simulation of the turbulent flow in a 3D channel and over a surface

mounted cube

Youngwook Kang, Cornell UniversityAndrei Simion, The Cooper Union

Svetlana V. Poroseva, CSIT, Florida State University

Page 2: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Objectives

• To become proficient in using Fluent and Gambit

• To get experience in:

1. acquiring numerical solutions of PDE 2. solving a CFD problem

Page 3: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Problem Description

Study on the influence of different side wall boundary conditions on flow characteristics in a 3D geometry.

- Flow types 1. Flow in a rectangular channel 2. Flow over a surface mounted cube

- Boundary Conditions 1. Periodic 2. Solid

Page 4: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

• Channel Geometry: 2h in height, 2h in flow direction, and 3h in spanwise direction. (h=0.025m)• Channel with surface mounted cube:

• Fluid: air

Data from Hussain and Marinuzzi’s experiment (1996) was used.

800002Re hUb

Flow Geometry

smS

UdSUb /37.23

Page 5: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Turbulence Models

T

jj

k

T

T

k

kC

kPC

tDD

xU

tDDkP

tDkD

kC

CCCk

2

21

2

21

/

3.1 0.1 92.1 44.1 09.0 :model

itymean veloc - raten dissipatio -

energy kinetic -

iU

k

Page 6: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Numerical Procedure - 2nd order spatial discretization scheme - Segregated, implicit solver

- Steady flow - Boundary Conditions 1. Walls in z direction 2. Walls/Periodic in x direction 3. Channel: Periodic inlet/outlet 4. Cube: Fully developed channel flow (inlet) and convective outlet

Page 7: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Grid - Structured non-uniform with clustering near walls

- With such grid resolution, wall description with wall functions; focus on mean velocity profiles.

Channel (x:z) 47:41

Cube (x:z:y) 47:41:86

Page 8: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Channel Plots

Page 9: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Channel Plots (cont.)

Page 10: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Surface Mounted Cube Plots

Page 11: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Surface Mounted Cube Plots (cont.)

Page 12: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Surface Mounted Cube Plots (cont.)

Page 13: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Contours

Page 14: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Contours (cont.)

Page 15: Simulation of the turbulent flow in a 3D channel and over a surface mounted cube

Results and Conclusion

• We have learned how to use Fluent and Gambit to design simple meshes and solve CFD problems in application to turbulence modeling.

• Different boundary conditions on side walls have a great influence on the flow characteristics, such as velocity, vorticity, and turbulent kinetic energy.