Finite element result in arbitrary point

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SUMMARY

The discussion centers on calculating results from finite element analysis (FEA) at arbitrary points within a 3D model. Users suggest utilizing interpolation methods, particularly shape functions, to achieve accurate results. Johan emphasizes that interpolation can yield satisfactory outcomes for engineering purposes, provided the finite element result set is reliable. The conversation highlights the importance of selecting appropriate techniques for accurate data extraction from FEA results.

PREREQUISITES
  • Understanding of finite element analysis (FEA) principles
  • Familiarity with interpolation methods in numerical analysis
  • Knowledge of 3D modeling and curved element edges
  • Experience with programming for data extraction and calculations
NEXT STEPS
  • Research interpolation methods for finite element results
  • Learn about shape functions in finite element analysis
  • Explore techniques for determining element membership for arbitrary points
  • Investigate weighted averaging methods based on integration points
USEFUL FOR

Engineers, finite element analysts, and software developers involved in computational modeling and data extraction from finite element analysis results.

johan_ekh
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Hi all,
I have to write a small program that reads the results from a finite
element analysis and calculates some results in arbitrary points.
The results could be either nodal or element based.

What would be the best approach to do this?

I've thought about using the shape functions to calculate the
results but in a general 3D model with curved element edges I
don't even know how to determine what element the arbitrary
point belongs to.

Another idea would be to forget about the shape functions and
use a weighted average based on either the integration points
or the nodes, but would that be accurate?

Any suggestions are welcome!


Johan
 
Engineering news on Phys.org
hihi johan, IMO the interpolation method is a good try, and the result is good enough for engineering purpose(as long as the FE result set is good enough). Most stresses are smooth and it is reasonable to interpolate
 

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