CCM Test: Lid driven laminar flow in a skewed 2D-cavern.
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DISPLAY
The problem consider plane incompressible a laminar flow
induced in a skewed 2D-cavity by the moving lid. The main
objective of this case is to test CCM-method on the non-
orthogonal grids. User can change the skew angle by
modifying TET.
This problem had been used as testcase in I. Demirdzic,
Z. Lilek and M. Peric, "Fluid flow and heat transfer test
problems for non-orthogonal grids; bench-mark solutions",
Int.J.Numer.Methods Fluids, 15, 329-354 (1992) for two
angles (TET= 30 and 45) and two Reynolds numbers (Re= 100
and Re= 1000).
User can switch from the default colocated computational
algorithm (CCM) to the staggered one (STAG) by setting
LCCM = F.
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ENDDIS
L(PAUSE
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BOOLEAN(LCCM,LNORT); LCCM = T
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PHOTON USE
p ; ; ; ; ;
msg Computational Domain:
gr k 1
msg Press Any Key to Continue...
pause
cl
set vec av off
msg Velocity Vectors:
vec k 1 sh
msg Press Any Key to Continue...
pause
cl
msg Contours of Pressure:
con p1 k 1 fi;0.005
msg Press Any Key to Continue...
pause
cl
msg Contours of Temperature:
con temp k 1 fi;0.005
msg Press E to exit PHOTON ...
ENDUSE
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GROUP 1. Run title and other preliminaries
REAL(REYNU,UIN,DCAV,TET,PI,XCR,YCR,DTHYD)
** Problem definition:
***** The following grid sizes had been used:
***** 32x32; 64x64; 128x128 and 256x256.
REYNU= 1000.; UIN= 1.0; DCAV= 1.0; TET = 45.0
PI = 3.1415; TET= PI*TET/180.; ENUL= UIN*DCAV/REYNU
NX = 32; NY = 32; NZ = 1
IF(LCCM) THEN
+ TEXT(CCM : Re= 1000.; TET= 45.
+ LNORT = T
ELSE
+ TEXT(STAG: Re= 1000.; TET= 45.
+ NONORT= T
ENDIF
TITLE
GROUP 6. Body-fitted coordinates or grid distortion
BFC = T; GSET(D,NX,NY,1,DCAV,DCAV,DCAV)
GSET(P,P1,0.0,0.0, 0.0); GSET(P,P2,DCAV, 0.0,0.0)
XCR = DCAV+DCAV*COS(TET); YCR = DCAV*SIN(TET)
GSET(P,P3,XCR,YCR,0.0); GSET(P,P4,XCR-DCAV,YCR,0.0)
GSET(L,L12,P1,P2,NX,S1.5); GSET(L,L23,P2,P3,NY,S1.5)
GSET(L,L34,P3,P4,NX,S1.5); GSET(L,L41,P4,P1,NY,S1.5)
GSET(F,F1,P1,-,P2,-,P3,-,P4,-); GSET(M,F1,+I+J,1,1,1)
GSET(C,K:NZ+1:,F,K1,1,NX,1,NY,+,0.0,0.0,DCAV,INC,1.0)
GVIEW(Z); VIEW
GROUP 7. Variables stored, solved & named
NAME(H1)= TEMP; SOLVE(P1,U1,V1,TEMP)
IF(LCCM) THEN
L($F150)
ENDIF
GROUP 8. Terms (in differential equations) & devices
TERMS(TEMP,N,Y,Y,Y,Y,Y)
GROUP 9. Properties of the medium (or media)
RHO1= LINSCAL; RHO1A= 1.189; RHO1B= -0.2; cp1=1.0
GROUP 11. Initialization of variable or porosity fields
FIINIT(TEMP)= 0.0
GROUP 13. Boundary conditions and special sources
** Walls.
PATCH(WS,SWALL,1, NX,1, 1, 1,1,1,1)
PATCH(WN,NWALL,1, NX,NY,NY,1,1,1,1)
PATCH(WW,WWALL,1, 1, 1, NY,1,1,1,1)
PATCH(WE,EWALL,NX,NX,1, NY,1,1,1,1)
COVAL(WS,TEMP,1.0,0.0); COVAL(WN,TEMP,1.0,1.0)
COVAL(WW,TEMP,1.0,0.0); COVAL(WE,TEMP,1.0,0.0)
IF(LCCM) THEN
+ COVAL(WS,UC1,1.0,0.0); COVAL(WS,VC1,1.0,0.0)
+ COVAL(WN,UC1,1.0,UIN); COVAL(WN,VC1,1.0,UIN*COS(TET))
+ COVAL(WW,UC1,1.0,0.0); COVAL(WW,VC1,1.0,0.0)
+ COVAL(WE,UC1,1.0,0.0); COVAL(WE,VC1,1.0,0.0)
ELSE
+ COVAL(WS,U1, 1.0,0.0); COVAL(WS,V1, 1.0,0.0)
+ COVAL(WN,U1, 1.0,UIN); COVAL(WN,V1, 1.0,UIN*COS(TET))
+ COVAL(WW,U1, 1.0,0.0); COVAL(WW,V1, 1.0,0.0)
+ COVAL(WE,U1, 1.0,0.0); COVAL(WE,V1, 1.0,0.0)
ENDIF
** Pressure relief
PATCH(FIXPRS,CELL,NX/2,NX/2,NY/2,NY/2,1,1,1,1)
COVAL(FIXPRS,P1,FIXP,0.0)
GROUP 15. Termination of sweeps
LSWEEP = 200; TSTSWP = -1
GROUP 16. Termination of iterations
SELREF = T; RESFAC = 1.E-3
GROUP 17. Under-relaxation devices
RELAX( P1,LINRLX,0.1); DTHYD = DCAV/NX/UIN
RELAX(TEMP,FALSDT,DTHYD)
IF(LCCM) THEN
+ RELAX(UC1,FALSDT,10.*DTHYD); RELAX(VC1,FALSDT,10.*DTHYD)
ELSE
+ RELAX(U1 ,FALSDT,10.*DTHYD); RELAX(V1, FALSDT,10.*DTHYD)
ENDIF
GROUP 19. Data communicated by satellite to GROUND
IF(LCCM) THEN
* LSG4 activates non-orthogonality treatment in CCM/MBFGE.
+ LSG4= LNORT
* LSG7 activates high order convection schemes in CCM/MBFGE.
+ lsg7 deactivated= T
SCHMBEGIN
VARNAM UC1 SCHEME SUPERB
VARNAM VC1 SCHEME SUPERB
VARNAM TEMP SCHEME SUPERB
SCHMEND
ENDIF
GROUP 22. Spot-value print-out
IXMON= NX/2+1; IYMON= NY/2+1; IZMON= 1