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Octopus
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Data Types | |
| type | fourier_shell_t |
Functions/Subroutines | |
| real(real64) function, public | fourier_shell_cutoff (space, cube, mesh, is_wfn, dg) |
| Compute the cutoff in Fourier space given a lattice and a spacing. More... | |
| subroutine, public | fourier_shell_init (this, namespace, space, cube, mesh, kk) |
| subroutine, public | fourier_shell_end (this) |
| real(real64) function, public fourier_shell_oct_m::fourier_shell_cutoff | ( | class(space_t), intent(in) | space, |
| type(cube_t), intent(in) | cube, | ||
| class(mesh_t), intent(in) | mesh, | ||
| logical, intent(in) | is_wfn, | ||
| real(real64), dimension(:), intent(out), optional | dg | ||
| ) |
Compute the cutoff in Fourier space given a lattice and a spacing.
A G-vector in the cube has the form \( G = \sum_i n_i\, dg_i\, b_i \), with \( b_i \) the primitive reciprocal vectors and \( dg_i = 2\pi/(N_i h_i) \). Since \( b_i \cdot \hat{a}_j = \delta_{ij} \), the distance from the origin to face i of the parallelepiped of representable G-vectors is \( n_i^{max} dg_i \), independent of the cell angles, so the largest complete sphere has radius \( \min_i n_i^{max} dg_i \).
| [out] | dg | (3) |
Definition at line 155 of file fourier_shell.F90.
| subroutine, public fourier_shell_oct_m::fourier_shell_init | ( | type(fourier_shell_t), intent(inout) | this, |
| type(namespace_t), intent(in) | namespace, | ||
| class(space_t), intent(in) | space, | ||
| type(cube_t), intent(in) | cube, | ||
| class(mesh_t), intent(in) | mesh, | ||
| real(real64), dimension(:), intent(in), optional | kk | ||
| ) |
| [in] | kk | (3) |
Definition at line 182 of file fourier_shell.F90.
| subroutine, public fourier_shell_oct_m::fourier_shell_end | ( | type(fourier_shell_t), intent(inout) | this | ) |
Definition at line 271 of file fourier_shell.F90.