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vk.com/club152685050 | vk.com/id446425943Mesh Nonlinear Adaptivity Benefits, Limitations and Requirements

Figure 5.5: Deformed Rubber Seal with Mesh Refinements

With nonlinear adaptivity, the accuracy of the simulation of this type of rubber seal problem is greatly increased.

To examine the input for this problem, see Example: Rubber Seal Simulation (p. 151).

5.1.2. Crack Simulation

Another example of the increased accuracy achieved with mesh nonlinear adaptivity involves mesh refinements in regions with high stress concentrations. For example, consider this material cracking model:

Figure 5.6: Crack Simulation Model with Coarse Mesh

The following figure shows the program output for the crack simulation:

Release 15.0 - © SAS IP, Inc. All rights reserved. - Contains proprietary and confidential information

 

of ANSYS, Inc. and its subsidiaries and affiliates.

139

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Figure 5.7: Crack Simulation Solution with Coarse Mesh

The solution and solution time are:

σx

σy

τxy

σ_VM

Elapsed

 

 

 

 

Time

 

 

 

 

 

214113

91103.2

91641.2

244606

12.00

For a more accurate solution at the crack tip, nonlinear adaptivity is applied using energy-based criteria. When three refinements are applied during solution, the program outputs the following:

 

Release 15.0 - © SAS IP, Inc. All rights reserved. - Contains proprietary and confidential information

140

of ANSYS, Inc. and its subsidiaries and affiliates.

vk.com/club152685050 | vk.com/id446425943Mesh Nonlinear Adaptivity Benefits, Limitations and Requirements

Figure 5.8: Crack Simulation Solution with Three Mesh Refinements

The solution and solution time are:

σx

σy

τxy

σ_VM

Elapsed

 

 

 

 

Time

 

 

 

 

 

262713

291816

164471

361413

64

If the same simulation is performed with a fine mesh and no mesh nonlinear adaptivity, the program outputs the following:

Release 15.0 - © SAS IP, Inc. All rights reserved. - Contains proprietary and confidential information

 

of ANSYS, Inc. and its subsidiaries and affiliates.

141