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read.f
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139 lines (114 loc) · 4.68 KB
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C This program reads the binary streamfunction and vorticity data
C of the driven cavity flow, obtained by solving the Fourth Order
C Navier-Stokes equations using Erturk method. It also calculates
C the maximum absolute residuals of the governing equations in the
C computational domain.
C Visit http://www.cavityflow.com
C
C s(i,j) ==> streamfunction variable
C v(i,j) ==> vorticity variable
C x(i) ==> x-coordinate
C y(j) ==> y-coordinate
C dx=dy ==> delta x = delta y = grid spacing
C Re ==> Reynolds Number
program main
implicit double precision (a-h,o-z)
parameter(idim=600,jdim=600)
common / flow variables /
>s(0:idim,0:jdim),v(0:idim,0:jdim)
common / geometry /
>x(0:idim),y(0:jdim)
dx=1.d0/dble(idim)
dy=1.d0/dble(jdim)
do 1 i=0,idim
x(i)=dble(i)/dble(idim)
1 continue
do 2 j=0,jdim
y(j)=dble(j)/dble(jdim)
2 continue
open(1,file='hoc_Re20000.bin',FORM='BINARY')
read(1) Re
do 3 i=0,idim
do 3 j=0,jdim
read(1) s(i,j),v(i,j)
3 continue
close(1)
error_s_1=0.d0
error_v_1=0.d0
do 4 i=1,idim-1
do 4 j=1,jdim-1
A=-(dx**2./12.d0)*((v(i-1,j)-2.d0*v(i,j)+v(i+1,j))/dx**2.)
> -(dy**2./12.d0)*((v(i,j-1)-2.d0*v(i,j)+v(i,j+1))/dy**2.)
> -(dx**2./12.d0+dy**2./12.d0)
> *((s(i+1,j+1)+s(i-1,j+1)+s(i+1,j-1)+s(i-1,j-1))
> -2.d0*(s(i,j+1)+s(i+1,j)+s(i,j-1)+s(i-1,j))
> +4.d0*s(i,j))/(dx**2.*dy**2.)
B=-Re*(dx**2./6.d0)
>*(s(i+1,j+1)-s(i-1,j+1)-s(i+1,j-1)+s(i-1,j-1))/(4.d0*dx*dy)
>+Re**2.*(dx**2./12.d0)*(s(i,j+1)-s(i,j-1))/(2.d0*dy)
> *(s(i,j+1)-s(i,j-1))/(2.d0*dy)
C=Re*(dy**2./6.d0)
>*(s(i+1,j+1)-s(i-1,j+1)-s(i+1,j-1)+s(i-1,j-1))/(4.d0*dx*dy)
>+Re**2.*(dy**2./12.d0)*(s(i+1,j)-s(i-1,j))/(2.d0*dx)
> *(s(i+1,j)-s(i-1,j))/(2.d0*dx)
D=(dx**2./12.d0+dy**2./12.d0)
>*(s(i+1,j+1)+s(i-1,j+1)-s(i+1,j-1)-s(i-1,j-1)
>+2.d0*(s(i,j-1)-s(i,j+1)))/(2.d0*dx**2.*dy)
>-Re*(dx**2./12.d0)*(s(i,j+1)-s(i,j-1))/(2.d0*dy)
>*(s(i+1,j+1)-s(i-1,j+1)-s(i+1,j-1)+s(i-1,j-1))/(4.d0*dx*dy)
>+Re*(dy**2./12.d0)*(s(i+1,j)-s(i-1,j))/(2.d0*dx)
>*(s(i,j+1)-2.d0*s(i,j)+s(i,j-1))/dy**2.
E=(dx**2./12.d0+dy**2./12.d0)
>*(s(i+1,j+1)-s(i-1,j+1)+s(i+1,j-1)-s(i-1,j-1)
>+2.d0*(s(i-1,j)-s(i+1,j)))/(2.d0*dx*dy**2.)
>-Re*(dx**2./12.d0)*(s(i,j+1)-s(i,j-1))/(2.d0*dy)
>*(s(i+1,j)-2.d0*s(i,j)+s(i-1,j))/dx**2.
>+Re*(dy**2./12.d0)*(s(i+1,j)-s(i-1,j))/(2.d0*dx)
>*(s(i+1,j+1)-s(i-1,j+1)-s(i+1,j-1)+s(i-1,j-1))/(4.d0*dx*dy)
F=(dx**2./12.d0+dy**2./12.d0)*(s(i,j+1)-s(i,j-1))/(2.d0*dy)
>*(v(i+1,j+1)-v(i-1,j+1)+v(i+1,j-1)-v(i-1,j-1)
>+2.d0*(v(i-1,j)-v(i+1,j)))/(2.d0*dx*dy**2.)
>-(dx**2./12.d0+dy**2./12.d0)*(s(i+1,j)-s(i-1,j))/(2.d0*dx)
>*(v(i+1,j+1)+v(i-1,j+1)-v(i+1,j-1)-v(i-1,j-1)
>+2.d0*(v(i,j-1)-v(i,j+1)))/(2.d0*dx**2.*dy)
>-(dx**2./6.d0)*(s(i+1,j)-2.d0*s(i,j)+s(i-1,j))/dx**2.
>*(v(i+1,j+1)-v(i-1,j+1)-v(i+1,j-1)+v(i-1,j-1))/(4.d0*dx*dy)
>+(dy**2./6.d0)*(s(i,j+1)-2.d0*s(i,j)+s(i,j-1))/dy**2.
>*(v(i+1,j+1)-v(i-1,j+1)-v(i+1,j-1)+v(i-1,j-1))/(4.d0*dx*dy)
>+Re*(dx**2./12.d0+dy**2./12.d0)
>*(s(i+1,j)-s(i-1,j))/(2.d0*dx)*(s(i,j+1)-s(i,j-1))/(2.d0*dy)
>*(v(i+1,j+1)-v(i-1,j+1)-v(i+1,j-1)+v(i-1,j-1))/(4.d0*dx*dy)
>-(dx**2./12.d0-dy**2./12.d0)
>*(v(i+1,j)-v(i-1,j))/(2.d0*dx)*(v(i,j+1)-v(i,j-1))/(2.d0*dy)
> -(1.d0/Re)*(dx**2./12.d0+dy**2./12.d0)
> *((v(i+1,j+1)+v(i-1,j+1)+v(i+1,j-1)+v(i-1,j-1))
> -2.d0*(v(i,j+1)+v(i+1,j)+v(i,j-1)+v(i-1,j))
> +4.d0*v(i,j))/(dx**2.*dy**2.)
error_s_2=abs(
> (s(i-1,j)-2.d0*s(i,j)+s(i+1,j))/dx**2.
>+(s(i,j-1)-2.d0*s(i,j)+s(i,j+1))/dy**2.
>+v(i,j)
>-A
> )
error_v_2=abs(
> ((1.d0+B)*(v(i-1,j)-2.d0*v(i,j)+v(i+1,j))/dx**2.
> +(1.d0+C)*(v(i,j-1)-2.d0*v(i,j)+v(i,j+1))/dy**2.)/Re
> +((s(i+1,j)-s(i-1,j))/(2.d0*dx)+E)
> *(v(i,j+1)-v(i,j-1))/(2.d0*dy)
> -((s(i,j+1)-s(i,j-1))/(2.d0*dy)+D)
> *(v(i+1,j)-v(i-1,j))/(2.d0*dx)
>-F
>)
error_s_1=max(error_s_1,error_s_2)
error_v_1=max(error_v_1,error_v_2)
4 continue
write(*,*) error_s_1,error_v_1
open(2,file='out.dat')
do 5 i=0,idim
do 5 j=0,jdim
write(2,10) x(i),y(j),s(i,j),v(i,j)
5 continue
close(2)
10 format(f8.4,x,f8.4,x,es25.18,x,es25.18)
stop
end