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CodeBlocksPortable/share/CodeBlocks/lexers/lexer_fortran.sample

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MODULE NUMERICAL
USE DECLARATIONS
CONTAINS
SUBROUTINE ELGS (A,N,INDX)
! Subroutine to perform the partial-pivoting Gaussian elimination.
! A(N,N) is the original matrix in the input and transformed matrix
! plus the pivoting element ratios below the diagonal in the output.
! INDX(N) records the pivoting order. Copyright (c) Tao Pang 2001.
IMPLICIT NONE
INTEGER, INTENT (IN) :: N
INTEGER :: I,J,K,ITMP
INTEGER, INTENT (OUT), DIMENSION (N) :: INDX
REAL :: C1,PI,PI1,PJ
REAL, INTENT (INOUT), DIMENSION (N,N) :: A
REAL, DIMENSION (N) :: C
WRITE(*,*) 'Calculating...'
! Initialize the index
DO I = 1, N
INDX(I) = I
END DO
! Find the rescaling factors, one from each row
DO I = 1, N
C1= 0.0
DO J = 1, N
C1 = AMAX1(C1,ABS(A(I,J)))
END DO
C(I) = C1
END DO
! Search the pivoting (largest) element from each column
DO J = 1, N-1
PI1 = 0.0
DO I = J, N
PI = ABS(A(INDX(I),J))/C(INDX(I))
IF (PI.GT.PI1) THEN
PI1 = PI
K = I
ENDIF
END DO
! Search the pivoting (largest) element from each column
! Interchange the rows via INDX(N) to record pivoting order
! etc ....
END DO
END SUBROUTINE ELGS
END MODULE NUMERICAL