*     F11DCF Example Program Text
*     Mark 19 Revised. NAG Copyright 1999.
*     .. Parameters ..
      INTEGER          NIN, NOUT
      PARAMETER        (NIN=5,NOUT=6)
      INTEGER          NMAX, LA, LIWORK, LWORK
      PARAMETER        (NMAX=1000,LA=10000,LIWORK=7*NMAX+2,LWORK=10000)
*     .. Local Scalars ..
      DOUBLE PRECISION DTOL, RNORM, TOL
      INTEGER          I, IFAIL, ITN, LFILL, LWREQ, M, MAXITN, N, NNZ,
     +                 NNZC, NPIVM
      CHARACTER        MILU, PSTRAT
      CHARACTER*8      METHOD
*     .. Local Arrays ..
      DOUBLE PRECISION A(LA), B(NMAX), WORK(LWORK), X(NMAX)
      INTEGER          ICOL(LA), IDIAG(NMAX), IPIVP(NMAX), IPIVQ(NMAX),
     +                 IROW(LA), ISTR(NMAX+1), IWORK(LIWORK)
*     .. External Subroutines ..
      EXTERNAL         F11DAF, F11DCF
*     .. Intrinsic Functions ..
      INTRINSIC        MAX
*     .. Executable Statements ..
      WRITE (NOUT,*) 'F11DCF Example Program Results'
      WRITE (NOUT,*)
*     Skip heading in data file
      READ (NIN,*)
*
*     Read algorithmic parameters
*
      READ (NIN,*) N
      IF (N.LE.NMAX) THEN
         READ (NIN,*) NNZ
         READ (NIN,*) METHOD
         READ (NIN,*) LFILL, DTOL
         READ (NIN,*) PSTRAT
         READ (NIN,*) MILU
         READ (NIN,*) M, TOL, MAXITN
*
*        Check size of workspace
*
         LWREQ = MAX(4*N+M*(M+N+5)+101,8*N+100,2*N*(M+3)+M*(M+2)+100,
     +           11*N+100)
         IF (LWORK.LT.LWREQ) THEN
            WRITE (NOUT,'(A,I4)') 'LWORK must be at least', LWREQ
            STOP
         END IF
*
*        Read the matrix A
*
         DO 20 I = 1, NNZ
            READ (NIN,*) A(I), IROW(I), ICOL(I)
   20    CONTINUE
*
*        Read right-hand side vector b and initial approximate solution x
*
         READ (NIN,*) (B(I),I=1,N)
         READ (NIN,*) (X(I),I=1,N)
*
*        Calculate incomplete LU factorization
*
         IFAIL = 0
         CALL F11DAF(N,NNZ,A,LA,IROW,ICOL,LFILL,DTOL,PSTRAT,MILU,IPIVP,
     +               IPIVQ,ISTR,IDIAG,NNZC,NPIVM,IWORK,LIWORK,IFAIL)
*
*        Solve Ax = b using F11DCF
*
         CALL F11DCF(METHOD,N,NNZ,A,LA,IROW,ICOL,IPIVP,IPIVQ,ISTR,IDIAG,
     +               B,M,TOL,MAXITN,X,RNORM,ITN,WORK,LWORK,IFAIL)
*
         WRITE (NOUT,'(A,I10,A)') ' Converged in', ITN,
     +     ' iterations'
         WRITE (NOUT,'(A,1P,D16.3)') ' Final residual norm =', RNORM
         WRITE (NOUT,*)
*
*        Output x
*
         WRITE (NOUT,*) '           X'
         DO 40 I = 1, N
            WRITE (NOUT,'(1X,1P,D16.4)') X(I)
   40    CONTINUE
      END IF
*
      STOP
      END