Finite element functions. More...
Collaboration diagram for FE_FUNC:
|
Functions/Subroutines | |
| real(rp) function, dimension(3), public | funclib::vector_field_e_x (x) |
| constant vector field \( x \longrightarrow e_x \in \R^3 \) More... | |
| real(rp) function, public | funclib::one_r3 (x) |
| The function \( x\in \R^3 \rightarrow 1 \in \R \). More... | |
| real(rp) function, public | funclib::emetric (x, u, v) |
| Euclidian metric on \( \R^3\) : \( (x,u,v)\in\R^3\times\R^3\times\R^3 \rightarrow u\cdot v \in \R\) This is the isotropic homogeneous metric equal to the usual scalar product at every point \( x\in \R^3 \). More... | |
Detailed Description
Finite element functions.
Function/Subroutine Documentation
◆ emetric()
| real(rp) function, public funclib::emetric | ( | real(rp), dimension(3), intent(in) | x, |
| real(rp), dimension(3), intent(in) | u, | ||
| real(rp), dimension(3), intent(in) | v | ||
| ) |
Euclidian metric on \( \R^3\) : \( (x,u,v)\in\R^3\times\R^3\times\R^3 \rightarrow u\cdot v \in \R\)
This is the isotropic homogeneous metric equal to the usual scalar product at every point \( x\in \R^3 \).
Definition at line 80 of file funcLib.f90.
◆ one_r3()
| real(rp) function, public funclib::one_r3 | ( | real(rp), dimension(3), intent(in) | x | ) |
The function \( x\in \R^3 \rightarrow 1 \in \R \).
Definition at line 67 of file funcLib.f90.
◆ vector_field_e_x()
| real(rp) function, dimension(3), public funclib::vector_field_e_x | ( | real(rp), dimension(3), intent(in) | x | ) |
constant vector field \( x \longrightarrow e_x \in \R^3 \)
Definition at line 56 of file funcLib.f90.
