BSpar_sym_solve man page on DragonFly

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BSpar_sym_solve(3)		 BlockSolve95		    BSpar_sym_solve(3)

NAME
       BSpar_sym_solve	-  Solve a symmetric positive definite system of equa‐
       tions using conjugate gradients preconditioned by one of	 several  pre‐
       conditioners.   The rhs can be a block of vectors.  The user should not
       call this function directly, but BSpar_solve().

INPUT PARAMETERS
       BS     - the number of vectors in the RHS
       A      - a sparse matrix
       fact_A - the incomplete factored version of A, if any
       comm_A - the communication structure for A
       in_rhs - the contiguous block of vectors forming the rhs
       pre_option
	      - the preconditioner to use
		     PRE_ICC: incomplete Cholesky factorization
		     PRE_ILU: incomplete LU factorization
		     PRE_SSOR: Successive over relaxation
		     PRE_BJACOBI: Block Jacobi
       err_tol
	      - the tolerance to which to solve the problem stop if the	 esti‐
	      mated  norm  of  the  residual divided by the norm of the rhs is
	      less than err_tol
       max_iter
	      - the maximum number of iterations to take
       residual
	      - the final computed residual
       guess  - if TRUE, then initialize out_x to  0,  otherwise  the  program
	      assumes that out_x contains an initial guess
       procinfo
	      - the usual processor stuff

OUTPUT PARAMETERS
       out_x  - the contiguous block of vectors containing the solution

RETURNS
       The  number of iterations or a negative number indicating the number of
       iterations prior to finding that the matrix (or preconditioner) is  not
       positive definite.

NOTES
       The  preconditioners  must  be  computed prior to calling BSpar_isolve.
       For more information on the preconditioners, see the manual.

SYNOPSIS
       int BSpar_sym_solve(int BS, BSpar_mat *A, BSpar_mat *fact_A, BScomm *comm_A,
	FLOAT *in_rhs, FLOAT *out_x, int pre_option, FLOAT err_tol, int max_iter,
	FLOAT *residual, int guess, BSprocinfo *procinfo)

LOCATION
	BlockSolve95/src/BSpar_sym_solve.c

				   2/12/1996		    BSpar_sym_solve(3)
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