Transparent and fixed boundariesΒΆ
Learning targets
Specify fixed boundary conditions for a 3D computational domain
Non-rectangular computational domains
This geometry example specifies a rectangular computational domain
with fixed boundary identifiers on the
and
planes and with
transparent boundaries elsewhere. This is a typical situation for
light scattering simulations with periodic, mirror-symmetrical
scattering objects where the size of the computational domain
can be reduced by a factor of 4 when symmetry considerations about
the geometry and the source (e.g., plane wave at
perpendicular incidence) are taken into account.
Please compare examples
3D Periodic boundaries I and
2D Transparent and fixed boundaries.
The resulting geometry and mesh in different views
correspond to the following figure:
.jcm Input File
layout.jcm [ASCII]
1Layout3D { 2 Name = "TutorialExample3D" 3 UnitOfLength = 1e-6 4 MeshOptions { 5 MinimumMeshAngle = 20 6 MaximumSideLength = 0.75 7 } 8 Extrusion { 9 Objects { 10 Polygon { 11 Name = "ComputationalDomain/Background" 12 DomainId = 101 13 Priority = -1 14 Points = [0 0, 2 0, 2 2, 0 2] 15 Boundary { 16 Number = 1 17 Class = Domain 18 BoundaryId = 1 19 } 20 Boundary { 21 Number = [ 2 3] 22 Class = Transparent 23 } 24 Boundary { 25 Number = 4 26 Class = Domain 27 BoundaryId = 2 28 } 29 } 30 Polygon { 31 Name = "Diamond_for_extrusion" 32 DomainId = 102 33 Priority = 1 34 Points = [0 -1.5, 1.2 0, 0 1.5, -1.2 0] 35 } 36 Circle { 37 Name = "Circle_for_extrusion" 38 DomainId = 103 39 Priority = 2 40 Radius = 0.5 41 RefineAll = 1 42 MeshOptions{ 43 MaximumSideLength = 0.4 44 } 45 } 46 } 47 MultiLayer { 48 LayerInterface { 49 BoundaryClass = Transparent 50 } 51 Layer { 52 Thickness = 0.5 53 DomainId = 1 54 } 55 Layer { 56 Thickness = 0.75 57 DomainIdMapping = [101 2, 102 3, 103 3] 58 } 59 Layer { 60 Thickness = 0.4 61 DomainIdMapping = [101 2, 102 2, 103 4] 62 } 63 Layer { 64 Thickness = 0.4 65 DomainIdMapping = [101 2, 102 2, 103 2] 66 } 67 LayerInterface { 68 BoundaryClass = Transparent 69 } 70 } 71 } 72}