TESTING/EIG/cbdt02.f(3)
π TESTING/EIG/cbdt02.f π
okay so bestie, this page is from the Library Functions Manual β and it's all about one little subroutine called cbdt02. It's giving βtest routineβ energy, and we are seated. β¨
πΈ NAME πΈ
TESTING/EIG/cbdt02.f
β¨ SYNOPSIS β¨
π Functions/Subroutines π
subroutine cbdt02 (m, n, b, ldb, c, ldc, u, ldu, work, rwork, resid)βCBDT02
π Function/Subroutine Documentation π
π¦ CBDT02 π¦
subroutine cbdt02 (integer m, integer n, complex, dimension( ldb, * ) b,
integer ldb, complex, dimension( ldc, * ) c, integer ldc, complex,
dimension( ldu, * ) u, integer ldu, complex, dimension( * ) work, real,
dimension( * ) rwork, real resid)
CBDT02
Purpose:
okay so CBDT02 tests the change of basis C = U**H * B by computing the residual:
RESID = norm(B - U * C) / ( max(m,n) * norm(B) * EPS ),
where B and C are M by N matrices, U is an M by M orthogonal matrix, and EPS is the machine precision. Periodt. π«Ά
π Parameters π
MβINTEGER. The number of rows of the matricesBandCand the order of the matrixQ.NβINTEGER. The number of columns of the matricesBandC.BβCOMPLEX array, dimension (LDB,N). The m by n matrixB.LDBβINTEGER. The leading dimension of the arrayB.LDB >= max(1,M).CβCOMPLEX array, dimension (LDC,N). The m by n matrixC, assumed to containU**H * B.LDCβINTEGER. The leading dimension of the arrayC.LDC >= max(1,M).UβCOMPLEX array, dimension (LDU,M). The m by m orthogonal matrixU.LDUβINTEGER. The leading dimension of the arrayU.LDU >= max(1,M).WORKβCOMPLEX array, dimension (M).RWORKβREAL array, dimension (M).RESIDβREAL.RESID = norm(B - U * C) / ( max(m,n) * norm(B) * EPS ),
π Author π
Univ. of TennesseeUniv. of California BerkeleyUniv. of Colorado DenverNAG Ltd.
Definition at line 118 of file cbdt02.f.
π Author π
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