PROGRAM LA_SPBSVX_EXAMPLE ! -- LAPACK95 EXAMPLE DRIVER ROUTINE (VERSION 1.0) -- ! UNI-C, DENMARK ! DECEMBER, 1999 ! ! .. "Use Statements" .. USE LA_PRECISION, ONLY: WP => SP USE F95_LAPACK, ONLY: LA_PBSVX ! .. "Implicit Statement" .. IMPLICIT NONE ! .. "Parameters" .. CHARACTER(LEN=1) :: EQUED ! .. "Local Scalars" .. INTEGER :: KD, I, J, INFO, N, NRHS REAL(WP) :: RCOND ! .. "Local Arrays" .. REAL(WP), ALLOCATABLE :: A(:,:), B(:,:), X(:,:), S(:) REAL(WP), ALLOCATABLE :: AA(:,:), BB(:,:), FERR(:), BERR(:) ! .. "Executable Statements" .. WRITE (*,*) 'SPBSVX Example Program Results.' N = 7; KD = 3; NRHS = 3 WRITE(*,'(5H N = , I4, 9H; NRHS = , I4)') N, NRHS ALLOCATE ( A(KD+1,N), AA(KD+1,N), B(N,NRHS), BB(N,NRHS) ) ALLOCATE ( X(N,NRHS), S(N), FERR(NRHS), BERR(NRHS) ) OPEN(UNIT=21,FILE='pbsv.ma',STATUS='UNKNOWN') DO I=1,KD+1 DO J=1,N READ(21,'(F3.0)') A(I,J); ENDDO ENDDO CLOSE(21) B(:,1) = 0.0 DO I = 1, N DO J = MAX(1,-N+I+KD+1), KD B(I,1) = A(J,I-J+KD+1) + B(I,1) ENDDO DO J = MAX(1,KD+2-I), KD+1 B(I,1) = A(J,I) + B(I,1) ENDDO ENDDO DO J = 2, NRHS; B(:,J) = B(:,1)*J; ENDDO AA = A; BB = B WRITE(*,*) 'AB on entry:' DO I = 1, KD+1; WRITE (*,'(7(F9.5))') A(I,:); ENDDO WRITE(*,*) 'The RHS matrix B:' DO J = 1, N; WRITE (*,'(3(F10.5))') B(J,:); ENDDO CALL LA_PBSVX(A, B, X, FACT='E', EQUED=EQUED, S=S, FERR=FERR, BERR=BERR, RCOND=RCOND, INFO=INFO) WRITE(*,*)'EQUED = ',EQUED WRITE(*,*)'S on exit :' DO I=1,N; WRITE(*,"(5(F8.5))") S(I); ENDDO WRITE(*,*)'X on exit :' DO I=1,N; WRITE(*,"(5(F8.5))") X(I,:); ENDDO WRITE(*,*)'FERR on exit :' DO I=1,NRHS; WRITE(*,"(5(E13.6))") FERR(I); ENDDO WRITE(*,*)'BERR = ' DO I=1,NRHS; WRITE(*,"(5(E13.6))") BERR(I); ENDDO WRITE(*,*)'RCOND = ',RCOND WRITE(*,*)'INFO = ' ,INFO WRITE(*,*) '\noindent' WRITE(*,*) 'The solution of the system $ A\,X = B $ is:' WRITE(*,*) '$$ X = \left( \begin{array}{rrr}' DO I=1,N; WRITE(*,"(2(F9.5,' & '),F9.5,' \\')") X(I,:); ENDDO WRITE(*,*) '\end{array} \right). $$' END PROGRAM LA_SPBSVX_EXAMPLE