XLPack 6.1
Excel VBA Numerical Library Reference Manual
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Functions
D2c. Solution of systems of linear equations (general matrices) (complex) - Computational routines

Functions

Sub Zgbcon (Norm As String, N As Long, Kl As Long, Ku As Long, Ab() As Complex, IPiv() As Long, ANorm As Double, RCond As Double, Info As Long)
 Condition number of a complex band matrix
 
Sub Zgbtrf (M As Long, N As Long, Kl As Long, Ku As Long, Ab() As Complex, IPiv() As Long, Info As Long)
 LU factorization of a complex band matrix
 
Sub Zgbtrs (Trans As String, N As Long, Kl As Long, Ku As Long, Ab() As Complex, IPiv() As Long, B() As Complex, Info As Long, Optional Nrhs As Long=1)
 Solution to LU factorized system of linear equations AX = B, ATX = B or AHX = B for a complex band matrix
 
Sub Zgecon (Norm As String, N As Long, A() As Complex, ANorm As Double, RCond As Double, Info As Long)
 Condition number of a complex matrix
 
Sub Zgetrf (M As Long, N As Long, A() As Complex, IPiv() As Long, Info As Long)
 LU factorization of a complex matrix
 
Sub Zgetri (N As Long, A() As Complex, IPiv() As Long, Info As Long)
 Inverse of a complex matrix
 
Sub Zgetrs (Trans As String, N As Long, A() As Complex, IPiv() As Long, B() As Complex, Info As Long, Optional Nrhs As Long=1)
 Solution to LU factorized system of linear equations AX = B, ATX = B or AHX = B for a complex matrix
 
Sub Zgtcon (Norm As String, N As Long, Dl() As Complex, D() As Complex, Du() As Complex, Du2() As Complex, IPiv() As Long, ANorm As Double, RCond As Double, Info As Long)
 Condition number of a complex tridiagonal matrix
 
Sub Zgttrf (N As Long, Dl() As Complex, D() As Complex, Du() As Complex, Du2() As Complex, IPiv() As Long, Info As Long)
 LU factorization of a complex tridiagonal matrix
 
Sub Zgttrs (Trans As String, N As Long, Dl() As Complex, D() As Complex, Du() As Complex, Du2() As Complex, IPiv() As Long, B() As Complex, Info As Long, Optional Nrhs As Long=1)
 Solution to LU factorized system of linear equations AX = B, ATX = B or AHX = B for a complex tridiagonal matrix
 
Sub Zspcon (Uplo As String, N As Long, Ap() As Complex, IPiv() As Long, ANorm As Double, RCond As Double, Info As Long)
 Condition number of a complex symmetric matrix in packed form
 
Sub Zsptrf (Uplo As String, N As Long, Ap() As Complex, IPiv() As Long, Info As Long)
 UDUT or LDLT factorization of a complex symmetric matrix in packed form
 
Sub Zsptri (Uplo As String, N As Long, Ap() As Complex, IPiv() As Long, Info As Long)
 Inverse of a complex symmetric matrix in packed form
 
Sub Zsptrs (Uplo As String, N As Long, Ap() As Complex, IPiv() As Long, B() As Complex, Info As Long, Optional Nrhs As Long=1)
 Solution to factorized system of linear equations AX = B for a complex symmetric matrix in packed form
 
Sub Zsycon (Uplo As String, N As Long, A() As Complex, IPiv() As Long, ANorm As Double, RCond As Double, Info As Long)
 Condition number of a complex symmetric matrix
 
Sub Zsytrf (Uplo As String, N As Long, A() As Complex, IPiv() As Long, Info As Long)
 UDUT or LDLT factorization of a complex symmetric matrix
 
Sub Zsytri (Uplo As String, N As Long, A() As Complex, IPiv() As Long, Info As Long)
 Inverse of a complex symmetric matrix
 
Sub Zsytrs (Uplo As String, N As Long, A() As Complex, IPiv() As Long, B() As Complex, Info As Long, Optional Nrhs As Long=1)
 Solution to factorized system of linear equations AX = B for a complex symmetric matrix
 

Detailed Description

This is the group of D2c. Solution of systems of linear equations (general matrices) (complex) - Computational routines.