MODULE limhdf_2 !!====================================================================== !! *** MODULE limhdf_2 *** !! LIM 2.0 ice model : horizontal diffusion of sea-ice quantities !!====================================================================== #if defined key_lim2 !!---------------------------------------------------------------------- !! 'key_lim2' LIM 2.0 sea-ice model !!---------------------------------------------------------------------- !! lim_hdf_2 : diffusion trend on sea-ice variable !!---------------------------------------------------------------------- !! * Modules used USE dom_oce USE ice_oce ! ice variables USE in_out_manager USE ice_2 USE lbclnk USE lib_mpp USE prtctl ! Print control IMPLICIT NONE PRIVATE !! * Routine accessibility PUBLIC lim_hdf_2 ! called by lim_tra_2 !! * Module variables LOGICAL :: linit = .TRUE. ! ??? REAL(wp) :: epsi04 = 1e-04 ! constant REAL(wp), DIMENSION(jpi,jpj) :: zfact ! ??? !! * Substitution # include "vectopt_loop_substitute.h90" !!---------------------------------------------------------------------- !! LIM 2.0, UCL-LOCEAN-IPSL (2005) !! $Id$ !! This software is governed by the CeCILL licence see modipsl/doc/NEMO_CeCILL.txt !!---------------------------------------------------------------------- CONTAINS SUBROUTINE lim_hdf_2( ptab ) !!------------------------------------------------------------------- !! *** ROUTINE lim_hdf_2 *** !! !! ** purpose : Compute and add the diffusive trend on sea-ice !! variables !! !! ** method : Second order diffusive operator evaluated using a !! Cranck-Nicholson time Scheme. !! !! ** Action : update ptab with the diffusive contribution !! !! History : !! ! 00-01 (LIM) Original code !! ! 01-05 (G. Madec, R. Hordoir) opa norm !! ! 02-08 (C. Ethe) F90, free form !!------------------------------------------------------------------- ! * Arguments REAL(wp), DIMENSION(jpi,jpj), INTENT( inout ) :: & ptab ! Field on which the diffusion is applied REAL(wp), DIMENSION(jpi,jpj) :: & ptab0 ! ??? ! * Local variables INTEGER :: ji, jj ! dummy loop indices INTEGER :: & its, iter ! temporary integers CHARACTER (len=55) :: charout REAL(wp) :: & zalfa, zrlxint, zconv, zeps ! temporary scalars REAL(wp), DIMENSION(jpi,jpj) :: & zrlx, zflu, zflv, & ! temporary workspaces zdiv0, zdiv ! " " !!------------------------------------------------------------------- ! Initialisation ! --------------- ! Time integration parameters zalfa = 0.5 ! =1.0/0.5/0.0 = implicit/Cranck-Nicholson/explicit its = 100 ! Maximum number of iteration zeps = 2. * epsi04 ! Arrays initialization ptab0 (:, : ) = ptab(:,:) !bug zflu (:,jpj) = 0.e0 !bug zflv (:,jpj) = 0.e0 zdiv0(:, 1 ) = 0.e0 zdiv0(:,jpj) = 0.e0 IF( .NOT.lk_vopt_loop ) THEN zflu (jpi,:) = 0.e0 zflv (jpi,:) = 0.e0 zdiv0(1, :) = 0.e0 zdiv0(jpi,:) = 0.e0 ENDIF ! Metric coefficient (compute at the first call and saved in IF( linit ) THEN DO jj = 2, jpjm1 DO ji = fs_2 , fs_jpim1 ! vector opt. zfact(ji,jj) = ( e2u(ji,jj) + e2u(ji-1,jj ) + e1v(ji,jj) + e1v(ji,jj-1) ) & & / ( e1t(ji,jj) * e2t(ji,jj) ) END DO END DO linit = .FALSE. ENDIF ! Sub-time step loop zconv = 1.e0 iter = 0 ! !=================== DO WHILE ( ( zconv > zeps ) .AND. (iter <= its) ) ! Sub-time step loop ! !=================== ! incrementation of the sub-time step number iter = iter + 1 ! diffusive fluxes in U- and V- direction DO jj = 1, jpjm1 DO ji = 1 , fs_jpim1 ! vector opt. zflu(ji,jj) = pahu(ji,jj) * e2u(ji,jj) / e1u(ji,jj) * ( ptab(ji+1,jj) - ptab(ji,jj) ) zflv(ji,jj) = pahv(ji,jj) * e1v(ji,jj) / e2v(ji,jj) * ( ptab(ji,jj+1) - ptab(ji,jj) ) END DO END DO ! diffusive trend : divergence of the fluxes DO jj= 2, jpjm1 DO ji = fs_2 , fs_jpim1 ! vector opt. zdiv (ji,jj) = ( zflu(ji,jj) - zflu(ji-1,jj ) & & + zflv(ji,jj) - zflv(ji ,jj-1) ) / ( e1t (ji,jj) * e2t (ji,jj) ) END DO END DO ! save the first evaluation of the diffusive trend in zdiv0 IF( iter == 1 ) zdiv0(:,:) = zdiv(:,:) ! XXXX iterative evaluation????? DO jj = 2, jpjm1 DO ji = fs_2 , fs_jpim1 ! vector opt. zrlxint = ( ptab0(ji,jj) & & + rdt_ice * ( zalfa * ( zdiv(ji,jj) + zfact(ji,jj) * ptab(ji,jj) ) & & + ( 1.0 - zalfa ) * zdiv0(ji,jj) ) ) & & / ( 1.0 + zalfa * rdt_ice * zfact(ji,jj) ) zrlx(ji,jj) = ptab(ji,jj) + om * ( zrlxint - ptab(ji,jj) ) END DO END DO ! lateral boundary condition on ptab CALL lbc_lnk( zrlx, 'T', 1. ) ! convergence test zconv = 0.e0 DO jj = 2, jpjm1 DO ji = 2, jpim1 zconv = MAX( zconv, ABS( zrlx(ji,jj) - ptab(ji,jj) ) ) END DO END DO IF( lk_mpp ) CALL mpp_max( zconv ) ! max over the global domain ptab(:,:) = zrlx(:,:) ! !========================== END DO ! end of sub-time step loop ! !========================== IF(ln_ctl) THEN zrlx(:,:) = ptab(:,:) - ptab0(:,:) WRITE(charout,FMT="(' lim_hdf : zconv =',D23.16, ' iter =',I4,2X)") zconv, iter CALL prt_ctl(tab2d_1=zrlx, clinfo1=charout) ENDIF END SUBROUTINE lim_hdf_2 #else !!---------------------------------------------------------------------- !! Default option Dummy module NO LIM 2.0 sea-ice model !!---------------------------------------------------------------------- CONTAINS SUBROUTINE lim_hdf_2 ! Empty routine END SUBROUTINE lim_hdf_2 #endif !!====================================================================== END MODULE limhdf_2