Peak Smoothing2022-05-13T14:32:35+02:00
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Peak Smoothing

FEM-Design defines peak smoothing regions to solve possible singularity problems. These are regions in active zones in the environment of the singularity, where the inner forces change substantially, as a result of mesh refinement.

Peak smoothing regions can be generated automatically by the mesh generator or calculation processes. Automatic generation always results in circular peak smoothing regions, with centre points placed in the location of the singularity. The radius of a circular smoothing region depends on the geometry of the singularity locations.

Singularity Problem

As an effect of the mesh refinement, the calculated results are converging to the theoretical solution. The problem is that at certain places we get infinite inner forces according to the theory, so the inner forces increase each time by refining the mesh.

Peak Smoothing - Singularity Problem

These places could be: point supports, endpoints of edge supports, vertices of surface supports, endpoints of beams and columns, endpoints of intersection lines of adjoining surfaces, point loads, endpoints of line loads, vertices of surface loads etc. In practice, usually, the singularity problem occurs at supports because they heavily influence the inner forces (e.g. negative moments) in ratio.

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Calculations performed according to: –

  • EuroCode
  • Belgian National Annex
  • British National Annex
  • Danish National Annex
  • Dutch National Annex
  • Estonian National Annex
  • Finnish National Annex
  • German National Annex
  • Hungarian National Annex
  • Latvian National Annex
  • Norwegian National Annex
  • Polish National Annex
  • Romanian National Annex
  • Spanish National Annex
  • Swedish National Annex
  • Turkish Seismic Code

Languages supported: –

  • English
  • French
  • Dutch
  • Hungarian
  • Polish

FEM-Design Wiki

For more details on the Peak Smoothing theory please visit the FEM-Design Wiki by clicking here.

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