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Graph, Geometric Order Enum, Scalar Field

Lattice, Geometric Order Enum, Scalar Field


About this Block

What it does: Generates an FE Mesh for beam based graph lattices. Lattice meshing takes less computation time than volume meshing and homogenization. Common uses:
  • Input in an FE Component.
Tips:
  • This method dramatically reduces the number of elements from a typical volume mesh, but it ignores certain mechanical behavior like edge effects and stress concentrations in the lattice.
  • Discretization takes a Lattice type as an input.
  • The Geometric order can be Linear, where integration points are added at every mesh intersection, or Quadratic, where integration points are added at the midpoint of the mesh edges.
  • Linear Geometric order is faster but less accurate.
  • Quadratic Geometric order is slower but more accurate. We recommend this option if you are using the results downstream.
  • Subdivision input will split the original beam into equal length subdivisions.
latticemesh_subdivison
  • Use Trim Lattice to make sure the lattice elements lie within the volume of the lattice structure. If you get a warning about short lattice beams, use Collapse Lattice Vertices with a threshold much lower than the unit cell size.

Example File

Download Example:FE Lattice Mesh FE Lattice Mesh

Graph, Geometric Order Enum, Scalar Field

Converts a Graph lattice into an FE Mesh by adding integration points of the desired order to the Graph lattice geometry.

Inputs

Outputs


Lattice, Geometric Order Enum, Scalar Field

Converts a graph-based Lattice into an FE Mesh by adding integration points of the desired order to the Lattice geometry.

Inputs

Outputs