D1b. Elementary matrix operations: BLAS3 (complex)

Functions
Sub	Zgemm (Transa As String, Transb As String, M As Long, N As Long, K As Long, Alpha As Complex, A() As Complex, B() As Complex, Beta As Complex, C() As Complex, Optional Info As Long)
	C <- αOp(A)Op(B) + βC (Op(X) = X, XT or XH) (complex matrices) (BLAS 3)
Sub	Zhemm (Side As String, Uplo As String, M As Long, N As Long, Alpha As Complex, A() As Complex, B() As Complex, Beta As Complex, C() As Complex, Optional Info As Long)
	C <- αAB + βC or C <- αBA + βC (Hermitian matrix) (BLAS 3)
Sub	Zher2k (Uplo As String, Trans As String, N As Long, K As Long, Alpha As Complex, A() As Complex, B() As Complex, Beta As Double, C() As Complex, Optional Info As Long)
	Rank 2k operation: C <- αABH + conjg(α)BAH + βC or C <- αAHB + conjg(α)BHA + βC (Hermitian matrices) (BLAS 3)
Sub	Zsymm (Side As String, Uplo As String, M As Long, N As Long, Alpha As Complex, A() As Complex, B() As Complex, Beta As Complex, C() As Complex, Optional Info As Long)
	C <- αAB + βC or C <- αBA + βC (complex symmetric matrix) (BLAS 3)
Sub	Zsyr2k (Uplo As String, Trans As String, N As Long, K As Long, Alpha As Complex, A() As Complex, B() As Complex, Beta As Complex, C() As Complex, Optional Info As Long)
	Rank 2k operation: C <- αABT + αBAT + βC or C <- αATB + αBTA + βC (complex symmetric matrices) (BLAS 3)
Sub	Zherk (Uplo As String, Trans As String, N As Long, K As Long, Alpha As Double, A() As Complex, Beta As Double, C() As Complex, Optional Info As Long)
	Rank k operation: C <- αAAH + βC or C <- αAHA + βC (Hermitian matrices) (BLAS 3)
Sub	Ztrmm (Side As String, Uplo As String, Transa As String, Diag As String, M As Long, N As Long, Alpha As Complex, A() As Complex, B() As Complex, Optional Info As Long)
	B <- αOp(A)B or B <- αBop(A) (Op(A) = A, AT or AH) (complex triangular matrices) (BLAS 3)
Sub	Ztrsm (Side As String, Uplo As String, Transa As String, Diag As String, M As Long, N As Long, Alpha As Complex, A() As Complex, B() As Complex, Optional Info As Long)
	Solution of Op(A)X = αB or XOp(A) = αB (Op(A) = A, AT or AH) (complex triangular matrices) (BLAS 3)

Detailed Description

This is the group of D1b. Elementary matrix operations: BLAS3 (complex).