Sign-up for free online course on ANSYS simulations!| Wiki Markup |
|---|
{include: ANSYS Google Analytics}
{panel}
Author: John Singleton, Cornell University
[Problem Specification|ANSYS 12 - 2D Steady Conduction - Problem Specification]
[1. Pre-Analysis & Start-Up|ANSYS 12 - 2D Steady Conduction - Pre-Analysis & Start-Up]
[2. Geometry|ANSYS 12 - 2D Steady Conduction - Geometry]
[3. Mesh|ANSYS 12 - 2D Steady Conduction - Mesh]
{color:#ff0000}{*}4. Setup (Physics)*{color}
[5. Solution|ANSYS 12 - 2D Steady Conduction - Solution]
[6. Results|ANSYS 12 - 2D Steady Conduction - Results]
[7. Verification and Validation|ANSYS 12 - 2D Steady Conduction - Verification and Validation]
[Exercises|ANSYS 12 - 2D Steady Conduction - Exercises]
{panel}
h2. 4. Setup (Physics)
h4. Insulated Boundaries
The top and left sides of the rectangular domain are perfectly insulated. In order to incorporate these boundary conditions, first {color:#990099}{*}_(Right Click) Steady-State Thermal > Insert > Perfectly Insulated{_}{*}{color}, as shown below.
\\
\\ !PerfIns_Full.png!\\
{newwindow:Click Here for Higher Resolution} |
...
| Panel |
|---|
Author: John Singleton, Cornell University Problem Specification |
4. Setup (Physics)
Insulated Boundaries
...
| newwindow | ||
|---|---|---|
| Click Here for Higher Resolution | Click Here for Higher Resolution | https://confluence.cornell.edu/download/attachments/146918515/PerfIns_Full.png{newwindow} \\ Next, hold down *Control* and click on the top and left sides of the rectangle. The purpose of holding down *Control* is that it allows you to select multiple items. Then, {color:#990099}{*}_(Click) Apply{_}{*}{color} in the "Details of Heat Flow" table. h4. Constant Temperature Boundary The bottom side of the rectangular domain has a constant temperature of {latex}\theta=1{latex} h4. |