Initial commit from Polytechnique Montreal

1 files changed, 102 insertions, 0 deletions

diff --git a/Dragon/src/MCGSCS.f b/Dragon/src/MCGSCS.f
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+*DECK MCGSCS
+      SUBROUTINE MCGSCS(KPN,K,NREG,M,NANI,NFUNL,NPJJM,KEYFLX,KEYANI,
+     1                  PJJIND,NZON,XSW,PJJ,AR,PSI,MATRIX)
+*
+*-----------------------------------------------------------------------
+*
+*Purpose:
+* Solve the SCR anisotropic system.
+*
+*Copyright:
+* Copyright (C) 2002 Ecole Polytechnique de Montreal
+* This library is free software; you can redistribute it and/or
+* modify it under the terms of the GNU Lesser General Public
+* License as published by the Free Software Foundation; either
+* version 2.1 of the License, or (at your option) any later version
+*
+*Author(s): R. Le Tellier
+*
+*Parameters: input
+* KPN     total number of unknowns in vectors SUNKNO and FUNKNO.
+* K       total number of volumes for which specific values
+*         of the neutron flux and reactions rates are required.
+* NREG    number of volumes.
+* M       number of material mixtures.
+* NANI    scattering anisotropy (=1 for isotropic scattering).
+* NFUNL   number of moments of the flux (in 2D : NFUNL=NANI*(NANI+1)/2).
+* NPJJM   second dimension of PJJ.
+* KEYFLX  position of flux elements in FI vector.
+* KEYANI  'mode to l' index l=KEYANI(nu).
+* PJJIND  index for pjj(nu <- nu') modes.
+* NZON    index-number of the mixture type assigned to each volume.
+* XSW     macroscopic scattering cross section.
+* PJJ     used in scr acceleration.
+* AR      residuals of the current iteration.
+*
+*Parameters: output
+* PSI     corrective flux.
+*
+*Parameters: scratch
+* MATRIX  undefined.
+*
+*-----------------------------------------------------------------------
+*
+      IMPLICIT NONE
+*----
+*  SUBROUTINE ARGUMENTS
+*----
+      INTEGER KPN,K,NREG,M,NANI,NFUNL,NPJJM,KEYFLX(NREG,NPJJM),
+     1 KEYANI(NFUNL),PJJIND(NPJJM,2),NZON(K)
+      REAL XSW(0:M,NANI),PJJ(NREG,NPJJM),MATRIX(NFUNL,NFUNL+1,NREG)
+      DOUBLE PRECISION AR(KPN),PSI(KPN)
+*---
+*  LOCAL VARIABLES
+*---
+      INTEGER IRHS,I,INU,IMOD,INUP,L,LP,L1,LP1,NZI,IND,INDP,IER
+      REAL DL,DLP,XSWI,XSWIP,TEMP
+*---
+* CONSTRUCT LINEAR SYSTEM BY REGION TO SOLVE
+*---
+      IRHS=NFUNL+1
+      MATRIX(:NFUNL,:NFUNL+1,:NREG)=0.0
+      DO 10 IMOD=1,NPJJM
+         INU=PJJIND(IMOD,1)
+         INUP=PJJIND(IMOD,2)
+         IF((INU.GT.NFUNL).OR.(INUP.GT.NFUNL)) GOTO 10
+         L=KEYANI(INU)
+         L1=L+1
+         LP=KEYANI(INUP)
+         LP1=LP+1
+         DL=REAL(2*L+1)
+         DLP=REAL(2*LP+1)
+         DO I=1,NREG
+            NZI=NZON(I)
+            IND=KEYFLX(I,INU)
+            INDP=KEYFLX(I,INUP)
+            XSWI=XSW(NZI,L1)
+            XSWIP=XSW(NZI,LP1)
+            TEMP=PJJ(I,IMOD)
+            MATRIX(INU,IRHS,I)=MATRIX(INU,IRHS,I)+TEMP*REAL(AR(INDP))
+            MATRIX(INU,INUP,I)=-DLP*XSWIP*TEMP
+            IF(INU.EQ.INUP) THEN
+              MATRIX(INU,INUP,I)=MATRIX(INU,INUP,I)+1.0
+            ELSE
+              MATRIX(INUP,IRHS,I)=MATRIX(INUP,IRHS,I)+TEMP*REAL(AR(IND))
+              MATRIX(INUP,INU,I)=-DL*XSWI*TEMP
+            ENDIF
+         ENDDO
+ 10   CONTINUE
+*---
+* SOLVE LINEAR SYSTEM BY REGION
+*---
+      DO I=1,NREG
+         CALL ALSB(NFUNL,1,MATRIX(1,1,I),IER,NFUNL)
+         IF(IER.NE.0) CALL XABORT('MCGSCS: SINGULAR MATRIX.')
+         DO INU=1,NFUNL
+            IND=KEYFLX(I,INU)
+            PSI(IND)=MATRIX(INU,IRHS,I)
+         ENDDO
+      ENDDO
+*
+      RETURN
+      END