Geom 1.f90
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| + | <pre> | ||
| + | |||
| + | !Sample program for solving Smith-Hutton Test using different schemes | ||
| + | !of covective terms approximation - Geometry computing modul | ||
| + | !Copyright (C) 2005 Michail Kirichkov | ||
| + | |||
| + | !This program is free software; you can redistribute it and/or | ||
| + | !modify it under the terms of the GNU General Public License | ||
| + | !as published by the Free Software Foundation; either version 2 | ||
| + | !of the License, or (at your option) any later version. | ||
| + | |||
| + | !This program is distributed in the hope that it will be useful, | ||
| + | !but WITHOUT ANY WARRANTY; without even the implied warranty of | ||
| + | !MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the | ||
| + | !GNU General Public License for more details. | ||
| + | |||
| + | !You should have received a copy of the GNU General Public License | ||
| + | !along with this program; if not, write to the Free Software | ||
| + | !Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA. | ||
| + | |||
| + | !********************************************************************** | ||
Subroutine Geom | Subroutine Geom | ||
| Line 4: | Line 25: | ||
! calculation Xp,Yp | ! calculation Xp,Yp | ||
| - | |||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
| - | + | do 2 I=2,NXmax | |
| - | + | ||
do 2 J=2,NYmax | do 2 J=2,NYmax | ||
Xp(I,J)=( X(i-1,j-1) + X(i-1,j ) + & | Xp(I,J)=( X(i-1,j-1) + X(i-1,j ) + & | ||
| - | + | X(i ,j ) + X(i ,j-1) ) * 0.25 | |
Yp(I,J)=( Y(i-1,j-1) + Y(i-1,j ) + & | Yp(I,J)=( Y(i-1,j-1) + Y(i-1,j ) + & | ||
| - | + | Y(i ,j ) + Y(i ,j-1) ) * 0.25 | |
2 continue | 2 continue | ||
| - | |||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
| + | |||
do 4 I=2,NXmax | do 4 I=2,NXmax | ||
Xp(i,1 ) = ( X(i ,1 ) + X(i-1,1 ) ) * 0.5 | Xp(i,1 ) = ( X(i ,1 ) + X(i-1,1 ) ) * 0.5 | ||
| - | |||
Xp(i,NYmax+1) = ( X(i ,NYmax) + X(i-1,NYmax) ) * 0.5 | Xp(i,NYmax+1) = ( X(i ,NYmax) + X(i-1,NYmax) ) * 0.5 | ||
| - | |||
Yp(i,1 ) = ( Y(i ,1 ) + Y(i-1,1 ) ) * 0.5 | Yp(i,1 ) = ( Y(i ,1 ) + Y(i-1,1 ) ) * 0.5 | ||
| - | |||
Yp(i,NYmax+1) = ( Y(i ,NYmax) + Y(i-1,NYmax) ) * 0.5 | Yp(i,NYmax+1) = ( Y(i ,NYmax) + Y(i-1,NYmax) ) * 0.5 | ||
4 continue | 4 continue | ||
| - | |||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
| - | |||
Xp(1 , 1) = X( 1, 1) | Xp(1 , 1) = X( 1, 1) | ||
| - | |||
Xp(NXmax+1, 1) = X(NXmax, 1) | Xp(NXmax+1, 1) = X(NXmax, 1) | ||
| - | |||
Xp( 1,NYmax+1) = X( 1,NYmax) | Xp( 1,NYmax+1) = X( 1,NYmax) | ||
| - | |||
Xp(NXmax+1,NYmax+1) = X(NXmax,NYmax) | Xp(NXmax+1,NYmax+1) = X(NXmax,NYmax) | ||
Yp(1 , 1) = Y( 1, 1) | Yp(1 , 1) = Y( 1, 1) | ||
| - | + | Yp(NXmax+1, 1) = Y(NXmax, 1) | |
| - | + | ||
| - | + | ||
Yp( 1,NYmax+1) = Y( 1,NYmax) | Yp( 1,NYmax+1) = Y( 1,NYmax) | ||
| - | |||
Yp(NXmax+1,NYmax+1) = Y(NXmax,NYmax) | Yp(NXmax+1,NYmax+1) = Y(NXmax,NYmax) | ||
| - | |||
!-------------------------------------------------------------------------- | !-------------------------------------------------------------------------- | ||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
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Yp(1 ,j ) = ( Y(1 ,j) + Y(1 ,j-1) ) * 0.5 | Yp(1 ,j ) = ( Y(1 ,j) + Y(1 ,j-1) ) * 0.5 | ||
| - | |||
Yp(NXmax+1,j ) = ( Y(NXmax ,j) + Y(NXmax,j-1) ) * 0.5 | Yp(NXmax+1,j ) = ( Y(NXmax ,j) + Y(NXmax,j-1) ) * 0.5 | ||
| - | |||
Xp(1 ,j ) = ( X(1 ,j) + X(1 ,j-1) ) * 0.5 | Xp(1 ,j ) = ( X(1 ,j) + X(1 ,j-1) ) * 0.5 | ||
| - | |||
Xp(NXmax+1,j ) = ( X(NXmax ,j) + X(NXmax,j-1) ) * 0.5 | Xp(NXmax+1,j ) = ( X(NXmax ,j) + X(NXmax,j-1) ) * 0.5 | ||
5 continue | 5 continue | ||
| - | |||
!-------------------------------------------------------------------------- | !-------------------------------------------------------------------------- | ||
| + | ! ------------------------------------------------------------------------ | ||
| - | |||
! Xi (vertical) | ! Xi (vertical) | ||
Do 101 I=1,NXmax | Do 101 I=1,NXmax | ||
| - | |||
Do 101 J=1,NYmax-1 | Do 101 J=1,NYmax-1 | ||
X_xi(I,J) = X(i ,j+1) - X(i ,j ) | X_xi(I,J) = X(i ,j+1) - X(i ,j ) | ||
| - | |||
Y_xi(I,J) = Y(i ,j+1) - Y(i ,j ) | Y_xi(I,J) = Y(i ,j+1) - Y(i ,j ) | ||
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Do 102 I=1,NXmax-1 | Do 102 I=1,NXmax-1 | ||
| - | |||
Do 102 J=1,NYmax | Do 102 J=1,NYmax | ||
X_et(I,J) = X(i+1,j ) - X(i ,j ) | X_et(I,J) = X(i+1,j ) - X(i ,j ) | ||
| - | |||
Y_et(I,J) = Y(i+1,j ) - Y(i ,j ) | Y_et(I,J) = Y(i+1,j ) - Y(i ,j ) | ||
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!-------------------------------------------------------------------------- | !-------------------------------------------------------------------------- | ||
| - | |||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
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Do 201 I=1,NXmaxP | Do 201 I=1,NXmaxP | ||
| - | |||
Do 201 J=1,NYmax | Do 201 J=1,NYmax | ||
Del_X_xi(i ,j ) = Xp(i ,j+1) - Xp(i ,j ) | Del_X_xi(i ,j ) = Xp(i ,j+1) - Xp(i ,j ) | ||
| - | |||
Del_Y_xi(i ,j ) = Yp(i ,j+1) - Yp(i ,j ) | Del_Y_xi(i ,j ) = Yp(i ,j+1) - Yp(i ,j ) | ||
201 continue | 201 continue | ||
| - | |||
! Eta (horisontal) | ! Eta (horisontal) | ||
Do 202 I=1,NXmax | Do 202 I=1,NXmax | ||
| - | |||
Do 202 J=1,NYmaxP | Do 202 J=1,NYmaxP | ||
Del_X_et(i ,j ) = Xp(i+1,j ) - Xp(i ,j ) | Del_X_et(i ,j ) = Xp(i+1,j ) - Xp(i ,j ) | ||
| - | |||
Del_Y_et(i ,j ) = Yp(i+1,j ) - Yp(i ,j ) | Del_Y_et(i ,j ) = Yp(i+1,j ) - Yp(i ,j ) | ||
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!-------------------------------------------------------------------------- | !-------------------------------------------------------------------------- | ||
| - | |||
! ------------------------------------------------------------------------ | ! ------------------------------------------------------------------------ | ||
Return | Return | ||
| - | + | End</pre> | |
| - | End | + | |
Latest revision as of 15:12, 21 September 2005
!Sample program for solving Smith-Hutton Test using different schemes
!of covective terms approximation - Geometry computing modul
!Copyright (C) 2005 Michail Kirichkov
!This program is free software; you can redistribute it and/or
!modify it under the terms of the GNU General Public License
!as published by the Free Software Foundation; either version 2
!of the License, or (at your option) any later version.
!This program is distributed in the hope that it will be useful,
!but WITHOUT ANY WARRANTY; without even the implied warranty of
!MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
!GNU General Public License for more details.
!You should have received a copy of the GNU General Public License
!along with this program; if not, write to the Free Software
!Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
!**********************************************************************
Subroutine Geom
include 'icomm_1.f90'
! calculation Xp,Yp
! ------------------------------------------------------------------------
do 2 I=2,NXmax
do 2 J=2,NYmax
Xp(I,J)=( X(i-1,j-1) + X(i-1,j ) + &
X(i ,j ) + X(i ,j-1) ) * 0.25
Yp(I,J)=( Y(i-1,j-1) + Y(i-1,j ) + &
Y(i ,j ) + Y(i ,j-1) ) * 0.25
2 continue
! ------------------------------------------------------------------------
do 4 I=2,NXmax
Xp(i,1 ) = ( X(i ,1 ) + X(i-1,1 ) ) * 0.5
Xp(i,NYmax+1) = ( X(i ,NYmax) + X(i-1,NYmax) ) * 0.5
Yp(i,1 ) = ( Y(i ,1 ) + Y(i-1,1 ) ) * 0.5
Yp(i,NYmax+1) = ( Y(i ,NYmax) + Y(i-1,NYmax) ) * 0.5
4 continue
! ------------------------------------------------------------------------
Xp(1 , 1) = X( 1, 1)
Xp(NXmax+1, 1) = X(NXmax, 1)
Xp( 1,NYmax+1) = X( 1,NYmax)
Xp(NXmax+1,NYmax+1) = X(NXmax,NYmax)
Yp(1 , 1) = Y( 1, 1)
Yp(NXmax+1, 1) = Y(NXmax, 1)
Yp( 1,NYmax+1) = Y( 1,NYmax)
Yp(NXmax+1,NYmax+1) = Y(NXmax,NYmax)
!--------------------------------------------------------------------------
! ------------------------------------------------------------------------
do 5 J=2,NYmax
Yp(1 ,j ) = ( Y(1 ,j) + Y(1 ,j-1) ) * 0.5
Yp(NXmax+1,j ) = ( Y(NXmax ,j) + Y(NXmax,j-1) ) * 0.5
Xp(1 ,j ) = ( X(1 ,j) + X(1 ,j-1) ) * 0.5
Xp(NXmax+1,j ) = ( X(NXmax ,j) + X(NXmax,j-1) ) * 0.5
5 continue
!--------------------------------------------------------------------------
! ------------------------------------------------------------------------
! Xi (vertical)
Do 101 I=1,NXmax
Do 101 J=1,NYmax-1
X_xi(I,J) = X(i ,j+1) - X(i ,j )
Y_xi(I,J) = Y(i ,j+1) - Y(i ,j )
101 continue
! Eta (horisontal)
Do 102 I=1,NXmax-1
Do 102 J=1,NYmax
X_et(I,J) = X(i+1,j ) - X(i ,j )
Y_et(I,J) = Y(i+1,j ) - Y(i ,j )
102 continue
!--------------------------------------------------------------------------
! ------------------------------------------------------------------------
! Xi (vertical)
Do 201 I=1,NXmaxP
Do 201 J=1,NYmax
Del_X_xi(i ,j ) = Xp(i ,j+1) - Xp(i ,j )
Del_Y_xi(i ,j ) = Yp(i ,j+1) - Yp(i ,j )
201 continue
! Eta (horisontal)
Do 202 I=1,NXmax
Do 202 J=1,NYmaxP
Del_X_et(i ,j ) = Xp(i+1,j ) - Xp(i ,j )
Del_Y_et(i ,j ) = Yp(i+1,j ) - Yp(i ,j )
202 continue
!--------------------------------------------------------------------------
! ------------------------------------------------------------------------
Return
End
