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{alias:plate}
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Author: Rajesh Bhaskaran, Cornell University
{color:#ff0000}{*}Problem Specification{*}{color}\\
[1. University Problem Specification 1. Start-up and preliminary set-up |ANSYS - Plate with a Hole - Step 1]\\
[ 2. Specify element type and constants|ANSYS - Plate with a Hole - Step 2]\\
[3. Specify material properties |ANSYS - Plate with a Hole - Step 3]\\
[4. Specify geometry |ANSYS - Plate with a Hole - Step 4]\\
[5. Mesh geometry|ANSYS - Plate with a Hole - Step 5]\\
[6. Specify boundary conditions |ANSYS - Plate with a Hole - Step 6]\\ [7. Solve|ANSYS - Plate with a Hole - Step 7]\\
[8. Postprocess the results|ANSYS - Plate with a Hole - Step 8]\\
[9. Validate the results|ANSYS - Plate with a Hole - Step 9]\\
[Problem Set 1|ANSYS - Plate with a Hole - Problem Set 1]
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h2. Problem Specification
Consider the square plate of uniform thickness with a circular hole with dimensions shown in the figure below. The thickness of the plate is 1 mm. The Young's modulus _E_ =10{^}7^ MPa and the Poisson ratio is 0.3. A uniform pressure _p_=1 MPa acts on the boundary of the hole. Assume that plane stress conditions prevail. Determine the displacement and stress fields using ANSYS. This problem is taken from section 6.14, p. 240-244 of [Cook et al|ANSYS - Plate with a Hole - Step 9 #ref]\\
!Plate.jpg!
*[*Go to Step 1: Start-up and preliminary set-up*|ANSYS - Plate with a Hole - Step 1]*
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[Go to all ANSYS Learning Modules|ANSYS Learning Modules]constants 3. Specify material properties 4. Specify geometry 5. Mesh geometry 6. Specify boundary conditions 7. Solve 8. Postprocess the results 9. Validate the results Problem Set 1 |
Problem Specification
Consider the square plate of uniform thickness with a circular hole with dimensions shown in the figure below. The thickness of the plate is 1 mm. The Young's modulus E =107 MPa and the Poisson ratio is 0.3. A uniform pressure p=1 MPa acts on the boundary of the hole. Assume that plane stress conditions prevail. Determine the displacement and stress fields using ANSYS. This problem is taken from section 6.14, p. 240-244 of Cook et al
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