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gyacomo/src/grid_mod.F90
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grid_mod.F90
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MODULE grid
! Grid module for spatial discretization
USE prec_const
USE basic
IMPLICIT NONE
PRIVATE
! GRID Namelist
INTEGER, PUBLIC, PROTECTED :: pmaxe = 1 ! The maximal electron Hermite-moment computed
INTEGER, PUBLIC, PROTECTED :: jmaxe = 1 ! The maximal electron Laguerre-moment computed
INTEGER, PUBLIC, PROTECTED :: pmaxi = 1 ! The maximal ion Hermite-moment computed
INTEGER, PUBLIC, PROTECTED :: jmaxi = 1 ! The maximal ion Laguerre-moment computed
INTEGER, PUBLIC, PROTECTED :: maxj = 1 ! The maximal Laguerre-moment
INTEGER, PUBLIC, PROTECTED :: dmaxe = 1 ! The maximal full GF set of e-moments v^dmax
INTEGER, PUBLIC, PROTECTED :: dmaxi = 1 ! The maximal full GF set of i-moments v^dmax
INTEGER, PUBLIC, PROTECTED :: Nx = 16 ! Number of total internal grid points in x
REAL(dp), PUBLIC, PROTECTED :: Lx = 1._dp ! horizontal length of the spatial box
INTEGER, PUBLIC, PROTECTED :: Ny = 16 ! Number of total internal grid points in y
REAL(dp), PUBLIC, PROTECTED :: Ly = 1._dp ! vertical length of the spatial box
INTEGER, PUBLIC, PROTECTED :: Nz = 1 ! Number of total perpendicular planes
REAL(dp), PUBLIC, PROTECTED :: Npol = 1._dp ! number of poloidal turns
INTEGER, PUBLIC, PROTECTED :: Odz = 4 ! order of z interp and derivative schemes
INTEGER, PUBLIC, PROTECTED :: Nkx = 8 ! Number of total internal grid points in kx
REAL(dp), PUBLIC, PROTECTED :: Lkx = 1._dp ! horizontal length of the fourier box
INTEGER, PUBLIC, PROTECTED :: Nky = 16 ! Number of total internal grid points in ky
REAL(dp), PUBLIC, PROTECTED :: Lky = 1._dp ! vertical length of the fourier box
REAL(dp), PUBLIC, PROTECTED :: kpar = 0_dp ! parallel wave vector component
! For Orszag filter
REAL(dp), PUBLIC, PROTECTED :: two_third_kxmax
REAL(dp), PUBLIC, PROTECTED :: two_third_kymax
REAL(dp), PUBLIC :: two_third_kpmax
! 1D Antialiasing arrays (2/3 rule)
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: AA_x
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: AA_y
! Grids containing position in physical space
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: xarray
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: yarray
! Local and global z grids, 2D since it has to store odd and even grids
REAL(dp), DIMENSION(:,:), ALLOCATABLE, PUBLIC :: zarray
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: zarray_full
! local z weights for computing simpson rule
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: zweights_SR
REAL(dp), PUBLIC, PROTECTED :: deltax, deltay, deltaz, inv_deltaz, diff_dz_coeff
INTEGER, PUBLIC, PROTECTED :: ixs, ixe, iys, iye, izs, ize
INTEGER, PUBLIC, PROTECTED :: izgs, izge ! ghosts
LOGICAL, PUBLIC, PROTECTED :: SG = .true.! shifted grid flag
INTEGER, PUBLIC :: ir,iz ! counters
! Data about parallel distribution for kx
integer(C_INTPTR_T), PUBLIC :: local_nkx, local_nky
integer(C_INTPTR_T), PUBLIC :: local_nkx_offset, local_nky_offset
INTEGER, PUBLIC :: local_nkp
! "" for p
INTEGER, PUBLIC :: local_np_e, local_np_i
INTEGER, PUBLIC :: total_np_e, total_np_i
integer(C_INTPTR_T), PUBLIC :: local_np_e_offset, local_np_i_offset
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: counts_np_e, counts_np_i
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: displs_np_e, displs_np_i
! "" for z
INTEGER, PUBLIC :: local_nz
INTEGER, PUBLIC :: total_nz
integer(C_INTPTR_T), PUBLIC :: local_nz_offset
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: counts_nz
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: displs_nz
! "" for j (not parallelized)
INTEGER, PUBLIC :: local_nj_e, local_nj_i
! Grids containing position in fourier space
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: kxarray, kxarray_full
REAL(dp), DIMENSION(:), ALLOCATABLE, PUBLIC :: kyarray, kyarray_full
! Kperp array depends on kx, ky, z (geometry), eo (even or odd zgrid)
REAL(dp), DIMENSION(:,:,:,:), ALLOCATABLE, PUBLIC :: kparray
REAL(dp), PUBLIC, PROTECTED :: deltakx, deltaky, kx_max, ky_max, kx_min, ky_min!, kp_max
REAL(dp), PUBLIC, PROTECTED :: local_kxmax, local_kymax
INTEGER, PUBLIC, PROTECTED :: ikxs, ikxe, ikys, ikye!, ikps, ikpe
INTEGER, PUBLIC, PROTECTED :: ikx_0, iky_0, ikx_max, iky_max ! Indices of k-grid origin and max
INTEGER, PUBLIC :: ikx, iky, ip, ij, ikp, pp2, eo ! counters
LOGICAL, PUBLIC, PROTECTED :: contains_kx0 = .false. ! flag if the proc contains kx=0 index
LOGICAL, PUBLIC, PROTECTED :: contains_ky0 = .false. ! flag if the proc contains ky=0 index
LOGICAL, PUBLIC, PROTECTED :: contains_kymax = .false. ! flag if the proc contains kx=kxmax index
! Grid containing the polynomials degrees
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: parray_e, parray_e_full
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: parray_i, parray_i_full
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: jarray_e, jarray_e_full
INTEGER, DIMENSION(:), ALLOCATABLE, PUBLIC :: jarray_i, jarray_i_full
INTEGER, PUBLIC, PROTECTED :: ips_e,ipe_e, ijs_e,ije_e ! Start and end indices for pol. deg.
INTEGER, PUBLIC, PROTECTED :: ips_i,ipe_i, ijs_i,ije_i
INTEGER, PUBLIC, PROTECTED :: ipgs_e,ipge_e, ijgs_e,ijge_e ! Ghosts start and end indices
INTEGER, PUBLIC, PROTECTED :: ipgs_i,ipge_i, ijgs_i,ijge_i
INTEGER, PUBLIC, PROTECTED :: deltape, ip0_e, ip1_e, ip2_e ! Pgrid spacing and moment 0,1,2 index
INTEGER, PUBLIC, PROTECTED :: deltapi, ip0_i, ip1_i, ip2_i
LOGICAL, PUBLIC, PROTECTED :: CONTAINS_ip0_e, CONTAINS_ip0_i
LOGICAL, PUBLIC, PROTECTED :: CONTAINS_ip1_e, CONTAINS_ip1_i
LOGICAL, PUBLIC, PROTECTED :: CONTAINS_ip2_e, CONTAINS_ip2_i
! Usefull inverse numbers
REAL(dp), PUBLIC, PROTECTED :: inv_Nx, inv_Ny, inv_Nz
! Public Functions
PUBLIC :: init_1Dgrid_distr
PUBLIC :: set_pgrid, set_jgrid
PUBLIC :: set_kxgrid, set_kygrid, set_zgrid
PUBLIC :: grid_readinputs, grid_outputinputs
PUBLIC :: bare, bari
! Precomputations
real(dp), PUBLIC, PROTECTED :: pmaxe_dp, pmaxi_dp, jmaxe_dp,jmaxi_dp
CONTAINS
SUBROUTINE grid_readinputs
! Read the input parameters
USE prec_const
IMPLICIT NONE
INTEGER :: lu_in = 90 ! File duplicated from STDIN
NAMELIST /GRID/ pmaxe, jmaxe, pmaxi, jmaxi, &
Nx, Lx, Ny, Ly, Nz, Npol, SG
READ(lu_in,grid)
!! Compute the maximal degree of full GF moments set
! i.e. : all moments N_a^pj s.t. p+2j<=d are simulated (see GF closure)
dmaxe = min(pmaxe,2*jmaxe+1)
dmaxi = min(pmaxi,2*jmaxi+1)
! If no parallel dim (Nz=1), the moment hierarchy is separable between odds and even P
!! and since the energy is injected in P=0 and P=2 for density/temperature gradients
!! there is no need of simulating the odd p which will only be damped.
!! We define in this case a grid Parray = 0,2,4,...,Pmax i.e. deltap = 2 instead of 1
!! to spare computation
IF(Nz .EQ. 1) THEN
deltape = 2; deltapi = 2;
pp2 = 1; ! index p+2 is ip+1
SG = .FALSE.
ELSE
deltape = 1; deltapi = 1;
pp2 = 2; ! index p+2 is ip+1
ENDIF
! Usefull precomputations
inv_Nx = 1._dp/REAL(Nx,dp)
inv_Ny = 1._dp/REAL(Ny,dp)
END SUBROUTINE grid_readinputs
SUBROUTINE init_1Dgrid_distr
! write(*,*) Nx
local_nky = (Ny/2+1)/num_procs_ky
! write(*,*) local_nkx
local_nky_offset = rank_ky*local_nky
if (rank_ky .EQ. num_procs_ky-1) local_nky = (Ny/2+1)-local_nky_offset
END SUBROUTINE init_1Dgrid_distr
SUBROUTINE set_pgrid
USE prec_const
IMPLICIT NONE
INTEGER :: ip, istart, iend, in
! Total number of Hermite polynomials we will evolve
total_np_e = (Pmaxe/deltape) + 1
total_np_i = (Pmaxi/deltapi) + 1
! Build the full grids on process 0 to diagnose it without comm
ALLOCATE(parray_e_full(1:total_np_e))
ALLOCATE(parray_i_full(1:total_np_i))
! P
DO ip = 1,total_np_e; parray_e_full(ip) = (ip-1)*deltape; END DO
DO ip = 1,total_np_i; parray_i_full(ip) = (ip-1)*deltapi; END DO
!! Parallel data distribution
! Local data distribution
CALL decomp1D(total_np_e, num_procs_p, rank_p, ips_e, ipe_e)
CALL decomp1D(total_np_i, num_procs_p, rank_p, ips_i, ipe_i)
local_np_e = ipe_e - ips_e + 1
local_np_i = ipe_i - ips_i + 1
! Ghosts boundaries
ipgs_e = ips_e - 2/deltape; ipge_e = ipe_e + 2/deltape;
ipgs_i = ips_i - 2/deltapi; ipge_i = ipe_i + 2/deltapi;
! List of shift and local numbers between the different processes (used in scatterv and gatherv)
ALLOCATE(counts_np_e (1:num_procs_p))
ALLOCATE(counts_np_i (1:num_procs_p))
ALLOCATE(displs_np_e (1:num_procs_p))
ALLOCATE(displs_np_i (1:num_procs_p))
DO in = 0,num_procs_p-1
CALL decomp1D(total_np_e, num_procs_p, in, istart, iend)
counts_np_e(in+1) = iend-istart+1
displs_np_e(in+1) = istart-1
CALL decomp1D(total_np_i, num_procs_p, in, istart, iend)
counts_np_i(in+1) = iend-istart+1
displs_np_i(in+1) = istart-1
ENDDO
! local grid computation
CONTAINS_ip0_e = .FALSE.
CONTAINS_ip1_e = .FALSE.
CONTAINS_ip2_e = .FALSE.
CONTAINS_ip0_i = .FALSE.
CONTAINS_ip1_i = .FALSE.
CONTAINS_ip2_i = .FALSE.
ALLOCATE(parray_e(ipgs_e:ipge_e))
ALLOCATE(parray_i(ipgs_i:ipge_i))
DO ip = ipgs_e,ipge_e
parray_e(ip) = (ip-1)*deltape
! Storing indices of particular degrees for fluid moments computations
IF(parray_e(ip) .EQ. 0) THEN
ip0_e = ip
CONTAINS_ip0_e = .TRUE.
ENDIF
IF(parray_e(ip) .EQ. 1) THEN
ip1_e = ip
CONTAINS_ip1_e = .TRUE.
ENDIF
IF(parray_e(ip) .EQ. 2) THEN
ip2_e = ip
CONTAINS_ip2_e = .TRUE.
ENDIF
END DO
DO ip = ipgs_i,ipge_i
parray_i(ip) = (ip-1)*deltapi
! Storing indices of particular degrees for fluid moments computations
IF(parray_i(ip) .EQ. 0) THEN
ip0_i = ip
CONTAINS_ip0_i = .TRUE.
ENDIF
IF(parray_i(ip) .EQ. 1) THEN
ip1_i = ip
CONTAINS_ip1_i = .TRUE.
ENDIF
IF(parray_i(ip) .EQ. 2) THEN
ip2_i = ip
CONTAINS_ip2_i = .TRUE.
ENDIF
END DO
!DGGK operator uses moments at index p=2 (ip=3) for the p=0 term so the
! process that contains ip=1 MUST contain ip=3 as well for both e and i.
IF(((ips_e .EQ. ip0_e) .OR. (ips_i .EQ. ip0_e)) .AND. ((ipe_e .LT. ip2_e) .OR. (ipe_i .LT. ip2_i)))&
WRITE(*,*) "Warning : distribution along p may not work with DGGK"
! Precomputations
pmaxe_dp = real(pmaxe,dp)
pmaxi_dp = real(pmaxi,dp)
END SUBROUTINE set_pgrid
SUBROUTINE set_jgrid
USE prec_const
IMPLICIT NONE
INTEGER :: ij
! Build the full grids on process 0 to diagnose it without comm
ALLOCATE(jarray_e_full(1:jmaxe+1))
ALLOCATE(jarray_i_full(1:jmaxi+1))
! J
DO ij = 1,jmaxe+1; jarray_e_full(ij) = (ij-1); END DO
DO ij = 1,jmaxi+1; jarray_i_full(ij) = (ij-1); END DO
! Local data
ijs_e = 1; ije_e = jmaxe + 1
ijs_i = 1; ije_i = jmaxi + 1
! Ghosts boundaries
ijgs_e = ijs_e - 1; ijge_e = ije_e + 1;
ijgs_i = ijs_i - 1; ijge_i = ije_i + 1;
! Local number of J
local_nj_e = ijge_e - ijgs_e + 1
local_nj_i = ijge_i - ijgs_i + 1
ALLOCATE(jarray_e(ijgs_e:ijge_e))
ALLOCATE(jarray_i(ijgs_i:ijge_i))
DO ij = ijgs_e,ijge_e; jarray_e(ij) = ij-1; END DO
DO ij = ijgs_i,ijge_i; jarray_i(ij) = ij-1; END DO
! Precomputations
maxj = MAX(jmaxi, jmaxe)
jmaxe_dp = real(jmaxe,dp)
jmaxi_dp = real(jmaxi,dp)
END SUBROUTINE set_jgrid
SUBROUTINE set_kygrid
USE prec_const
USE model, ONLY: LINEARITY
IMPLICIT NONE
INTEGER :: i_
Nky = Ny/2+1 ! Defined only on positive kx since fields are real
! Grid spacings
IF (Ny .EQ. 1) THEN
deltaky = 0._dp
ky_max = 0._dp
ky_min = 0._dp
ELSE
deltaky = 2._dp*PI/Ly
ky_max = Nky*deltaky
ky_min = deltaky
ENDIF
! Build the full grids on process 0 to diagnose it without comm
ALLOCATE(kyarray_full(1:Nky))
DO iky = 1,Nky
kyarray_full(iky) = REAL(iky-1,dp) * deltaky
END DO
!! Parallel distribution
ikys = local_nky_offset + 1
ikye = ikys + local_nky - 1
ALLOCATE(kyarray(ikys:ikye))
local_kymax = 0._dp
! Creating a grid ordered as dk*(0 1 2 3)
DO iky = ikys,ikye
kyarray(iky) = REAL(iky-1,dp) * deltaky
! Finding kx=0
IF (kyarray(iky) .EQ. 0) THEN
iky_0 = iky
contains_ky0 = .true.
ENDIF
! Finding local kxmax value
IF (ABS(kyarray(iky)) .GT. local_kymax) THEN
local_kymax = ABS(kyarray(iky))
ENDIF
! Finding kxmax idx
IF (kyarray(iky) .EQ. ky_max) THEN
iky_max = iky
contains_kymax = .true.
ENDIF
END DO
! Orszag 2/3 filter
two_third_kymax = 2._dp/3._dp*deltaky*(Nky-1)
ALLOCATE(AA_y(ikys:ikye))
DO iky = ikys,ikye
IF ( (kyarray(iky) .LT. two_third_kymax) .OR. (LINEARITY .EQ. 'linear')) THEN
AA_y(iky) = 1._dp;
ELSE
AA_y(iky) = 0._dp;
ENDIF
END DO
END SUBROUTINE set_kygrid
SUBROUTINE set_kxgrid
USE prec_const
USE model, ONLY: LINEARITY
IMPLICIT NONE
INTEGER :: i_, counter
Nkx = Nx;
! Local data
! Start and END indices of grid
ikxs = 1
ikxe = Nkx
local_nkx = ikxe - ikxs + 1
ALLOCATE(kxarray(ikxs:ikxe))
ALLOCATE(kxarray_full(1:Nkx))
IF (Nx .EQ. 1) THEN ! "cancel" y dimension
deltakx = 1._dp
kxarray(1) = 0._dp
ikx_0 = 1
contains_kx0 = .true.
kx_max = 0._dp
ikx_max = 1
kx_min = 0._dp
kxarray_full(1) = 0._dp
local_kxmax = 0._dp
ELSE ! Build apprpopriate grid
deltakx = 2._dp*PI/Lx
kx_max = (Ny/2)*deltakx
kx_min = deltakx
! Creating a grid ordered as dk*(0 1 2 3 -2 -1)
local_kxmax = 0._dp
DO ikx = ikxs,ikxe
kxarray(ikx) = deltakx*(MODULO(ikx-1,Nkx/2)-Nkx/2*FLOOR(2.*real(ikx-1)/real(Nkx)))
if (ikx .EQ. Nx/2+1) kxarray(ikx) = -kxarray(ikx)
! Finding kx=0
IF (kxarray(ikx) .EQ. 0) THEN
ikx_0 = ikx
contains_kx0 = .true.
ENDIF
! Finding local kxmax
IF (ABS(kxarray(ikx)) .GT. local_kxmax) THEN
local_kxmax = ABS(kxarray(ikx))
ENDIF
! Finding kxmax
IF (kxarray(ikx) .EQ. kx_max) ikx_max = ikx
END DO
! Build the full grids on process 0 to diagnose it without comm
! kx
DO ikx = 1,Nkx
kxarray_full(ikx) = deltakx*(MODULO(ikx-1,Nkx/2)-Nkx/2*FLOOR(2.*real(ikx-1)/real(Nkx)))
IF (ikx .EQ. Nx/2+1) kxarray_full(ikx) = -kxarray_full(ikx)
END DO
ENDIF
! Orszag 2/3 filter
two_third_kxmax = 2._dp/3._dp*deltakx*(Nkx/2-1);
ALLOCATE(AA_x(ikxs:ikxe))
DO ikx = ikxs,ikxe
IF ( ((kxarray(ikx) .GT. -two_third_kxmax) .AND. &
(kxarray(ikx) .LT. two_third_kxmax)) .OR. (LINEARITY .EQ. 'linear')) THEN
AA_x(ikx) = 1._dp;
ELSE
AA_x(ikx) = 0._dp;
ENDIF
END DO
END SUBROUTINE set_kxgrid
SUBROUTINE set_zgrid
USE prec_const
IMPLICIT NONE
INTEGER :: i_, fid
REAL :: grid_shift, Lz
INTEGER :: ip, istart, iend, in
total_nz = Nz
! Length of the flux tube (in ballooning angle)
Lz = 2_dp*pi*Npol
! Z stepping (#interval = #points since periodic)
deltaz = Lz/REAL(Nz,dp)
inv_deltaz = 1._dp/deltaz
diff_dz_coeff = (deltaz/2._dp)**2
IF (SG) THEN
grid_shift = deltaz/2._dp
ELSE
grid_shift = 0._dp
ENDIF
! Build the full grids on process 0 to diagnose it without comm
ALLOCATE(zarray_full(1:Nz))
IF (Nz .EQ. 1) Npol = 0
DO iz = 1,total_nz
zarray_full(iz) = REAL(iz-1,dp)*deltaz - PI*REAL(Npol,dp)
END DO
!! Parallel data distribution
! Local data distribution
CALL decomp1D(total_nz, num_procs_z, rank_z, izs, ize)
local_nz = ize - izs + 1
! Ghosts boundaries (depend on the order of z operators)
IF(Nz .EQ. 1) THEN
izgs = izs; izge = ize;
ELSEIF(Nz .GE. 4) THEN
izgs = izs - 2; izge = ize + 2;
ELSE
ERROR STOP 'Error stop: Nz is not appropriate!!'
ENDIF
! List of shift and local numbers between the different processes (used in scatterv and gatherv)
ALLOCATE(counts_nz (1:num_procs_z))
ALLOCATE(displs_nz (1:num_procs_z))
DO in = 0,num_procs_z-1
CALL decomp1D(total_nz, num_procs_z, in, istart, iend)
counts_nz(in+1) = iend-istart+1
displs_nz(in+1) = istart-1
ENDDO
! Local z array
ALLOCATE(zarray(izgs:izge,0:1))
DO iz = izgs,izge
IF(iz .EQ. 0) THEN
zarray(iz,0) = zarray_full(total_nz)
zarray(iz,1) = zarray_full(total_nz) + grid_shift
ELSEIF(iz .EQ. -1) THEN
zarray(iz,0) = zarray_full(total_nz-1)
zarray(iz,1) = zarray_full(total_nz-1) + grid_shift
ELSEIF(iz .EQ. total_nz + 1) THEN
zarray(iz,0) = zarray_full(1)
zarray(iz,1) = zarray_full(1) + grid_shift
ELSEIF(iz .EQ. total_nz + 2) THEN
zarray(iz,0) = zarray_full(2)
zarray(iz,1) = zarray_full(2) + grid_shift
ELSE
zarray(iz,0) = zarray_full(iz)
zarray(iz,1) = zarray_full(iz) + grid_shift
ENDIF
ENDDO
! Weitghs for Simpson rule
ALLOCATE(zweights_SR(izs:ize))
DO iz = izs,ize
IF((iz .EQ. 1) .OR. (iz .EQ. Nz)) THEN
zweights_SR(iz) = 1._dp
ELSEIF(MODULO(iz-1,2)) THEN
zweights_SR(iz) = 4._dp
ELSE
zweights_SR(iz) = 2._dp
ENDIF
ENDDO
END SUBROUTINE set_zgrid
SUBROUTINE grid_outputinputs(fidres, str)
! Write the input parameters to the results_xx.h5 file
USE futils, ONLY: attach
USE prec_const
IMPLICIT NONE
INTEGER, INTENT(in) :: fidres
CHARACTER(len=256), INTENT(in) :: str
CALL attach(fidres, TRIM(str), "pmaxe", pmaxe)
CALL attach(fidres, TRIM(str), "jmaxe", jmaxe)
CALL attach(fidres, TRIM(str), "pmaxi", pmaxi)
CALL attach(fidres, TRIM(str), "jmaxi", jmaxi)
CALL attach(fidres, TRIM(str), "Nx", Nx)
CALL attach(fidres, TRIM(str), "Lx", Lx)
CALL attach(fidres, TRIM(str), "Ny", Ny)
CALL attach(fidres, TRIM(str), "Ly", Ly)
CALL attach(fidres, TRIM(str), "Nz", Nz)
CALL attach(fidres, TRIM(str), "Nkx", Nkx)
CALL attach(fidres, TRIM(str), "Lkx", Lkx)
CALL attach(fidres, TRIM(str), "Nky", Nky)
CALL attach(fidres, TRIM(str), "Lky", Lky)
CALL attach(fidres, TRIM(str), "SG", SG)
END SUBROUTINE grid_outputinputs
FUNCTION bare(p_,j_)
IMPLICIT NONE
INTEGER :: bare, p_, j_
bare = (jmaxe+1)*p_ + j_ + 1
END FUNCTION
FUNCTION bari(p_,j_)
IMPLICIT NONE
INTEGER :: bari, p_, j_
bari = (jmaxi+1)*p_ + j_ + 1
END FUNCTION
SUBROUTINE decomp1D( n, numprocs, myid, s, e )
INTEGER :: n, numprocs, myid, s, e
INTEGER :: nlocal
INTEGER :: deficit
nlocal = n / numprocs
s = myid * nlocal + 1
deficit = MOD(n,numprocs)
s = s + MIN(myid,deficit)
IF (myid .LT. deficit) nlocal = nlocal + 1
e = s + nlocal - 1
IF (e .GT. n .OR. myid .EQ. numprocs-1) e = n
END SUBROUTINE decomp1D
END MODULE grid
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