type_boundary_condition::t_boundary_condition_side Type Reference

Definition of boundary conditions for a side of the domain. The coef(n,m,p) field relates to the Robin equation: More...

Public Attributes
double precision, dimension(:,:,:), allocatable	coef
	Coefficients of the boundary condition. The size of the 3rd dimension is 3.
integer, dimension(:,:), allocatable	type
	Type of the boundary condition (e.g.: Neumann, Dirichlet).

Detailed Description

Definition of boundary conditions for a side of the domain. The coef(n,m,p) field relates to the Robin equation:

\[ \begin{array}{ccc} g & = & \alpha \phi + \beta \frac{ \partial \phi }{ \partial n } \\ c_{n,m,1} & = & c_{n,m,3} \phi + c_{n,m,2} \frac{ \partial \phi }{ \partial n } \end{array} \]

which is implicitly (or explicitly) discretized as explained in Implicit boundary condition treatment.

Member Data Documentation

coef

double precision, dimension(:,:,:), allocatable type_boundary_condition::t_boundary_condition_side::coef

Coefficients of the boundary condition. The size of the 3rd dimension is 3.

type

integer, dimension(:,:), allocatable type_boundary_condition::t_boundary_condition_side::type

Type of the boundary condition (e.g.: Neumann, Dirichlet).

---

The documentation for this type was generated from the following file:

• src/lib/core/data_structures/boundary_conditions/type_boundary_condition.f90