Download presentation
Presentation is loading. Please wait.
Published byนัยนา บุตโต Modified over 5 years ago
1
Lecture Objectives: Start using CFD Software Class project 1
Learn about Implementation of Boundary Conditions
2
CFD Software How to Define in Airpark (Fluent): Simulation domain
Boundary conditions Turbulence Model parameters Numerical parameters Control the simulation process Show the resuts ….
3
Project 1 Pat a) Numerical diffusion
The purpose of this project part is to analyze how mesh size and orientation affects the accuracy of result. outlet inlet T1 T2 T1=30C T2=20C outlet inlet Pat b) Learn how to: 1) Model: geometry, heat sources, concentration sources, diffusers, 2) Select important simulation parameters 3) Generate appropriate mesh 4) Check the results 5) Present the results
4
AIRPAK Software
5
Example Modeling Problem
Office ventilation (tutorial 1 in handouts posted on the website) Boundaries: Geometry:
6
Surface boundaries wall functions
Wall surface Introduce velocity temperature and concentration Use wall functions to model the micro-flow in the vicinity of surface Using relatively large mesh (cell) size.
7
Surface boundaries wall functions
Course mesh distribution in the vicinity of surface Y Wall surface Velocity in the first cell will depend on the distance y.
8
Surface boundary conditions and log-wall functions
E is the integration constant and y* is a length scale Friction velocity u+=V/Vt y*=(n/Vt) y+=y/y* k- von Karman's constant The assumption of ‘constant shear stress’ is used here. Constants k = 0.41 and E = 8.43 fit well to a range of boundary layer flows. Surface cells Turbulent profile Laminar sub-layer
9
K-e turbulence model in boundary layer
Wall shear stress Eddy viscosity V Wall function for e Wall function for k
10
Modeling of Turbulent Viscosity in boundary layer
forced convection natural convection
11
Temperature and concentration gradient in boundary layer
Depend on velocity field Temperature q=h(Ts-Tair) Concentration F=hc(Cs-Cair/m) m=Dair/Ds m- segregation coefficient h = f(V) = f(k,e) Tair Ts Into source term of energy equation hC = f(V, material prop.) Cair Cs
12
Example of BC: Inlets or Diffusers (Various types)
Valve diffuser swirl diffusers ceiling diffuser wall or ceiling floor
Similar presentations
© 2025 SlidePlayer.com. Inc.
All rights reserved.