Curvilinear Mesh¶

class
discretize.
CurvilinearMesh
(nodes=None, **kwargs)[source]¶ Bases:
discretize.BaseMesh.BaseRectangularMesh
,discretize.DiffOperators.DiffOperators
,discretize.InnerProducts.InnerProducts
,discretize.View.CurviView
CurvilinearMesh is a mesh class that deals with curvilinear meshes.
Example of a curvilinear mesh:
import discretize X, Y = discretize.utils.exampleLrmGrid([3,3],'rotate') M = discretize.CurvilinearMesh([X, Y]) M.plotGrid(showIt=True)
(Source code, png, hires.png, pdf)
Required Properties:
 nodes (a list of
Array
): List of arrays describing the node locations, a list (each item is a list or numpy array of <class ‘float’>, <class ‘int’> with shape (*, *, *) or (*, *)) with length between 2 and 3  x0 (
Array
): origin of the mesh (dim, ), a list or numpy array of <class ‘float’> with shape (*)

nodes
¶ nodes (a list of
Array
): List of arrays describing the node locations, a list (each item is a list or numpy array of <class ‘float’>, <class ‘int’> with shape (*, *, *) or (*, *)) with length between 2 and 3

gridCC
¶ Cellcentered grid

gridN
¶ Nodal grid.

gridFx
¶ Face staggered grid in the x direction.

gridFy
¶ Face staggered grid in the y direction.

gridFz
¶ Face staggered grid in the y direction.

gridEx
¶ Edge staggered grid in the x direction.

gridEy
¶ Edge staggered grid in the y direction.

gridEz
¶ Edge staggered grid in the z direction.

vol
¶ Construct cell volumes of the 3D model as 1d array

area
¶

normals
¶ Face normals: calling this will average the computed normals so that there is one per face. This is especially relevant in 3D, as there are up to 4 different normals for each face that will be different.
To reshape the normals into a matrix and get the y component:
NyX, NyY, NyZ = M.r(M.normals, 'F', 'Fy', 'M')

edge
¶ Edge lengths

tangents
¶ Edge tangents
 nodes (a list of
Mesh Viewing¶

class
discretize.View.
CurviView
[source]¶ Bases:
object
Provides viewing functions for CurvilinearMesh
This class is inherited by CurvilinearMesh

plotGrid
(ax=None, nodes=False, faces=False, centers=False, edges=False, lines=True, showIt=False)[source]¶ Plot the nodal, cellcentered and staggered grids for 1, 2 and 3 dimensions.
import discretize X, Y = discretize.utils.exampleLrmGrid([3, 3], 'rotate') M = discretize.CurvilinearMesh([X, Y]) M.plotGrid(showIt=True)
(Source code, png, hires.png, pdf)
