D2b1b. Solution of systems of linear equations (symmetric positive definite matrices) - Computational routines

Functions
Sub	Dpocon (Uplo As String, N As Long, A() As Double, ANorm As Double, RCond As Double, Info As Long)
	Condition number of a symmetric positive definite matrix
Sub	Dpotrf (Uplo As String, N As Long, A() As Double, Info As Long)
	Cholesky factorization of a symmetric positive definite matrix
Sub	Dpotri (Uplo As String, N As Long, A() As Double, Info As Long)
	Inverse of a symmetric positive definite matrix
Sub	Dpotrs (Uplo As String, N As Long, A() As Double, B() As Double, Info As Long, Optional Nrhs As Long=1)
	Solution to factorized system of linear equations AX = B for a symmetric positive definite matrix
Sub	Dppcon (Uplo As String, N As Long, Ap() As Double, ANorm As Double, RCond As Double, Info As Long)
	Condition number of a symmetric positive definite matrix in packed form
Sub	Dpptrf (Uplo As String, N As Long, Ap() As Double, Info As Long)
	Cholesky factorization of a symmetric positive definite matrix
Sub	Dpptri (Uplo As String, N As Long, Ap() As Double, Info As Long)
	Inverse of a symmetric positive definite matrix in packed form
Sub	Dpptrs (Uplo As String, N As Long, Ap() As Double, B() As Double, Info As Long, Optional Nrhs As Long=1)
	Solution to factorized system of linear equations AX = B for a symmetric matrix in packed form
Sub	Dsposv (Uplo As String, N As Long, A() As Double, B() As Double, X() As Double, Iter As Long, Info As Long, Optional Nrhs As Long=1)
	(Simple driver) Solution to system of linear equations AX = B for a symmetric positive definite matrix (mixed precision with iterative refinement)

Detailed Description

This is the group of D2b1b. Solution of systems of linear equations (symmetric positive definite matrices) - Computational routines.