xzFacetBasis

Returns the basis on facets which are parallel to xz-plane.

Interface 1

܀ Interface

INTERFACE yzFacetBasis_Hexahedron
 MODULE PURE FUNCTION yzFacetBasis_Hexahedron1(  &
   & n1, &
   & n2, &
   & x,   &
   & y,   &
   & z)   &
   & RESULT(ans)
   INTEGER(I4B), INTENT(IN) :: n1
   !! order along axis 1 of yz face
   INTEGER(I4B), INTENT(IN) :: n2
   !! order along axis 2 of yz face
   REAL(DFP), INTENT(IN) :: x(:), y(:), z(:)
   !! point of evaluation
   !! these points should be between [-1, 1].
   REAL(DFP) :: ans( &
     & SIZE(x), &
     & (n1 - 1_I4B) * (n2 - 1_I4B) * 2_I4B)
 END FUNCTION yzFacetBasis_Hexahedron1
END INTERFACE yzFacetBasis_Hexahedron

n1, n2

These are order of approximations along the x and z axis.

$$n_{1}, n_{2} \ge 2$$

x

x coordinate of all points.

y

y coordinate of all points.

z

z coordinate of all points.

️܀ See example

PROGRAM main
USE easifemBase
USE easifemClasses
IMPLICIT NONE

REAL(DFP), ALLOCATABLE :: xxx(:, :, :), yyy(:, :, :), zzz(:, :, :), &
& x(:), y(:), z(:), basisValue(:, :), val(:, :, :)
TYPE(VTKPlot_) :: avtk
TYPE(string) :: label(2)
INTEGER(I4B) :: ii

x = linspace(-1.0_DFP, 1.0_DFP, 11)
y = linspace(-1.0_DFP, 1.0_DFP, 11)
z = linspace(-1.0_DFP, 1.0_DFP, 11)
CALL MeshGrid(xxx, yyy, zzz, x, y, z)
x = RESHAPE(xxx, [SIZE(xxx)])
y = RESHAPE(yyy, [SIZE(yyy)])
z = RESHAPE(zzz, [SIZE(zzz)])

basisValue = FacetBasis_Hexahedron(2, 2, x, y, z, dim1=1_I4B, dim2=3_I4B)

DO ii = 1, SIZE(label)
  label(ii) = tostring(ii)
END DO

CALL avtk%Plot(xxx, yyy, zzz, basisValue, label, "xzFacetBasis.vts")

END PROGRAM main

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