WENO/WENO-Z/TENO reconstruction with optional monotonicity-preserving bounds and mapped weights. More...

Functions/Subroutines
impure subroutine, public	s_initialize_weno_module
	Initialize the WENO module.
subroutine	s_compute_weno_coefficients (weno_dir, is)
	Compute WENO polynomial coefficients, ideal weights, and smoothness indicators for a given direction.
subroutine, public	s_weno (v_vf, vl_rs_vf_x, vl_rs_vf_y, vl_rs_vf_z, vr_rs_vf_x, vr_rs_vf_y, vr_rs_vf_z, weno_dir, is1_weno_d, is2_weno_d, is3_weno_d)
	Perform WENO reconstruction of left and right cell-boundary values from cell-averaged variables.
subroutine, public	s_initialize_weno (v_vf, weno_dir)
	Set up the WENO reconstruction for a given direction.
subroutine	s_preserve_monotonicity (v_rs_ws, vl_rs_vf, vr_rs_vf)
	Enforce monotonicity-preserving bounds on the WENO reconstruction.
impure subroutine, public	s_finalize_weno_module ()
	Module deallocation and/or disassociation procedures.

Variables
integer	v_size
	Number of WENO-reconstructed cell-average variables.
The cell-average variables that will be WENO-reconstructed. Formerly, they are stored in v_vf. However, they are
transferred to v_rs_wsL and v_rs_wsR as to be reshaped (RS) and/or characteristically decomposed. The reshaping allows the WENO procedure to be independent of the coordinate direction of the reconstruction. Lastly, notice that the left (L) and right (R) results of the characteristic decomposition are stored in custom-constructed WENO- stencils (WS) that are annexed to each position of a given scalar field.
real(wp), dimension(:,:,:,:), allocatable	v_rs_ws_x
real(wp), dimension(:,:,:,:), allocatable	v_rs_ws_y
real(wp), dimension(:,:,:,:), allocatable	v_rs_ws_z
Polynomial coefficients at the left and right cell-boundaries (CB) and at the left and right quadrature points (QP), in
the x-, y- and z-directions. Note that the first dimension of the array identifies the polynomial, the second dimension identifies the position of its coefficients and the last dimension denotes the cell-location in the relevant coordinate direction.
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbl_x
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbl_y
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbl_z
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbr_x
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbr_y
real(wp), dimension(:,:,:), allocatable, target	poly_coef_cbr_z
The ideal weights at the left and the right cell-boundaries and at the left and the right quadrature points, in x-, y-
and z-directions. Note that the first dimension of the array identifies the weight, while the last denotes the cell-location in the relevant coordinate direction.
real(wp), dimension(:,:), allocatable, target	d_cbl_x
real(wp), dimension(:,:), allocatable, target	d_cbl_y
real(wp), dimension(:,:), allocatable, target	d_cbl_z
real(wp), dimension(:,:), allocatable, target	d_cbr_x
real(wp), dimension(:,:), allocatable, target	d_cbr_y
real(wp), dimension(:,:), allocatable, target	d_cbr_z
Smoothness indicator coefficients in the x-, y-, and z-directions. Note that the first array dimension identifies the
smoothness indicator, the second identifies the position of its coefficients and the last denotes the cell-location in the relevant coordinate direction.
real(wp), dimension(:,:,:), allocatable, target	beta_coef_x
real(wp), dimension(:,:,:), allocatable, target	beta_coef_y
real(wp), dimension(:,:,:), allocatable, target	beta_coef_z
Indical bounds in the s1-, s2- and s3-directions
type(int_bounds_info)	is1_weno
type(int_bounds_info)	is2_weno
type(int_bounds_info)	is3_weno

Detailed Description

WENO/WENO-Z/TENO reconstruction with optional monotonicity-preserving bounds and mapped weights.

Function/Subroutine Documentation

◆ s_compute_weno_coefficients()

subroutine m_weno::s_compute_weno_coefficients	(	integer, intent(in)	weno_dir,
		type(int_bounds_info), intent(in)	is )

Compute WENO polynomial coefficients, ideal weights, and smoothness indicators for a given direction.

Definition at line 1138 of file m_weno.fpp.f90.