Extract a subset of a mesh — fm

(from version 0.5.0.9003) Constructs a new mesh based on a subset of the triangles of an existing mesh. The current version drops any edge constraint information from the mesh.

Usage

fm_subset(mesh, t_sub)

Arguments

mesh: an mesh to subset
t_sub: triangle or tetrahedron indices.

Value

A subset mesh.

Author

Finn Lindgren Finn.Lindgren@gmail.com

Examples

mesh_sub <- fm_subset(fmexample$mesh, 1:100)
mesh_sub
#> fm_mesh_2d object:
#>   Manifold:	R2
#>   V / E / T:	173 / 267 / 100
#>   Euler char.:	6
#>   Constraints:	Boundary: 234 boundary edges (1 group: 0), Interior: 0 edges
#>   Bounding box: (-4.644074, 4.004812) x (-3.997839, 3.275186)
#>   Basis d.o.f.:	173
plot(mesh_sub)


if (requireNamespace("geometry", quietly = TRUE)) {
  print(m <- fm_delaunay_3d(matrix(rnorm(30), 10, 3)))
  print(fm_subset(m, seq_len(min(5, nrow(m$graph$tv)))))
}
#> fm_mesh_3d object:
#>   Manifold:	R3
#>   V / E / T / Tet:	10 / 38 / 54 / 25
#>   Euler char.:	1
#>   Bounding box: (-2.586141, 1.095199) x (-2.178999, 2.512680) x (-1.243433, 1.748147)
#>   Basis d.o.f.:	10
#> fm_mesh_3d object:
#>   Manifold:	R3
#>   V / E / T / Tet:	8 / 19 / 17 / 5
#>   Euler char.:	1
#>   Bounding box: (-2.586141, 1.095199) x (-2.178999, 2.512680) x (-1.243433, 1.748147)
#>   Basis d.o.f.:	8