XLPack 6.1
Excel VBA 数値計算ライブラリ・リファレンスマニュアル
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関数
D1a. ベクトル基本演算 BLAS2 (複素数)

関数

Sub Zgbmv (Trans As String, M As Long, N As Long, Kl As Long, Ku As Long, Alpha As Complex, Ab_IJ As Complex, LdAb As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy, y <- αATx + βy または y <- αAHx + βy (複素帯行列) (BLAS 2)
 
Sub Zgemv (Trans As String, M As Long, N As Long, Alpha As Complex, A_IJ As Complex, LdA As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy, y <- αATx + βy または y <- αAHx + βy (複素行列) (BLAS 2)
 
Sub Zgerc (M As Long, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 1 操作: A <- αxyH + A (複素行列) (BLAS 2)
 
Sub Zgeru (M As Long, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 1 操作: A <- αxyT + A (複素行列) (BLAS 2)
 
Sub Zhbmv (Uplo As String, N As Long, K As Long, Alpha As Complex, Ab_IJ As Complex, LdAb As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (エルミート帯行列) (BLAS 2)
 
Sub Zhemv (Uplo As String, N As Long, Alpha As Complex, A_IJ As Complex, LdA As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (エルミート行列) (BLAS 2)
 
Sub Zher (Uplo As String, N As Long, Alpha As Double, X_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1)
 Rank 1 操作: A <- αxxH + A (エルミート行列) (BLAS 2)
 
Sub Zher2 (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 2 操作: A <- αxyH + conjg(α)yxH + A (エルミート行列) (BLAS 2)
 
Sub Zhpmv (Uplo As String, N As Long, Alpha As Complex, Ap_I As Complex, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (エルミート行列) (圧縮形式) (BLAS 2)
 
Sub Zhpr (Uplo As String, N As Long, Alpha As Double, X_I As Complex, Ap_I As Complex, Optional IncX As Long=1)
 Rank 1 操作: A <- αxxT + A (エルミート行列) (圧縮形式) (BLAS 2)
 
Sub Zhpr2 (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, Ap_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 2 操作: A <- αxyH + conjg(α)yxH + A (エルミート行列) (圧縮形式) (BLAS 2)
 
Sub Zsbmv (Uplo As String, N As Long, K As Long, Alpha As Complex, Ab_IJ As Complex, LdAb As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (複素対称帯行列) (BLAS 2)
 
Sub Zspmv (Uplo As String, N As Long, Alpha As Complex, Ap_I As Complex, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (複素対称行列) (圧縮形式) (BLAS 2)
 
Sub Zspr (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, Ap_I As Complex, Optional IncX As Long=1)
 Rank 1 操作: A <- αxxT + A (複素対称行列) (圧縮形式) (BLAS 2)
 
Sub Zspr2 (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, Ap_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 2 操作: A <- αxyT + αyxT + A (複素対称行列) (圧縮形式) (BLAS 2)
 
Sub Zsymv (Uplo As String, N As Long, Alpha As Complex, A_IJ As Complex, LdA As Long, X_I As Complex, Beta As Complex, Y_I As Complex, Optional IncX As Long=1, Optional IncY As Long=1)
 y <- αAx + βy (複素対称行列) (BLAS 2)
 
Sub Zsyr (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1)
 Rank 1 操作: A <- αxxT + A (複素対称行列) (BLAS 2)
 
Sub Zsyr2 (Uplo As String, N As Long, Alpha As Complex, X_I As Complex, Y_I As Complex, A_IJ As Complex, LdA As Long, Optional IncX As Long=1, Optional IncY As Long=1)
 Rank 2 操作: A <- αxyT + αyxT + A (複素対称行列) (BLAS 2)
 
Sub Ztbmv (Uplo As String, Trans As String, Diag As String, N As Long, K As Long, Ab_IJ As Complex, LdAb As Long, X_I As Complex, Optional IncX As Long=1)
 x <- Ax, x <- ATx または x <- AHx (複素三角帯行列) (BLAS 2)
 
Sub Ztbsv (Uplo As String, Trans As String, Diag As String, N As Long, K As Long, Ab_IJ As Complex, LdAb As Long, X_I As Complex, Optional IncX As Long=1)
 Ax = b, ATx = b または AHx = b の解 (複素三角帯行列) (BLAS 2)
 
Sub Ztpmv (Uplo As String, Trans As String, Diag As String, N As Long, Ap_I As Complex, X_I As Complex, Optional IncX As Long=1)
 x <- Ax, x <- ATx または x <- AHx (複素三角行列) (圧縮形式) (BLAS 2)
 
Sub Ztpsv (Uplo As String, Trans As String, Diag As String, N As Long, Ap_I As Complex, X_I As Complex, Optional IncX As Long=1)
 Ax = b, ATx = b または AHx = b の解 (複素三角行列) (圧縮形式) (BLAS 2)
 
Sub Ztrmv (Uplo As String, Trans As String, Diag As String, N As Long, A_IJ As Complex, LdA As Long, X_I As Complex, Optional IncX As Long=1)
 x <- Ax, x <- ATx または x <- AHx (複素三角行列) (BLAS 2)
 
Sub Ztrsv (Uplo As String, Trans As String, Diag As String, N As Long, A_IJ As Complex, LdA As Long, X_I As Complex, Optional IncX As Long=1)
 Ax = b, ATx = b または AHx = b の解 (複素三角行列) (BLAS 2)
 

詳解

D1a. ベクトル基本演算 BLAS2 (複素数) プログラムを表示しています.