DPTTS2(3)
okay so bestie, welcome to DPTTS2(3) from the Library Functions Manual π
this page is giving major βFortran subroutine that knows thingsβ energy, and weβre gonna keep every detail intact. periodt.
πΈ NAME πΈ
This page is for the source file:
/home/abuild/rpmbuild/BUILD/lapack-static-3.12.0-build/lapack-3.12.0/SRC/dptts2.f
β¨ SYNOPSIS β¨
π«Ά Functions/Subroutines π«Ά
subroutine DPTTS2 (n, nrhs, d, e, b, ldb)βDPTTS2solves a tridiagonal system of the formAX=Busing theL D LHfactorization computed byspttrf. slay.
π Function/Subroutine Documentation π
Hereβs the full signature, exactly as it appears:
subroutine DPTTS2 (integer n, integer nrhs, double precision, dimension( * )
d, double precision, dimension( * ) e, double precision, dimension( ldb,
* ) b, integer ldb)
DPTTS2 solves a tridiagonal system of the form AX=B using the L D LH factorization computed by spttrf.
π¦ Purpose: π¦
Okay so the purpose is literally: DPTTS2 solves a tridiagonal system of the form
A * X = B
using the L*D*L**T factorization of A computed by DPTTRF. D is a diagonal matrix specified in the vector D, L is a unit bidiagonal matrix whose subdiagonal is specified in the vector E, and X and B are N by NRHS matrices. no cap.
π Parameters π
NβNisINTEGER. The order of the tridiagonal matrixA.N >= 0. bestie, zero is allowed, keep that in mind.NRHSβNRHSisINTEGER. The number of right hand sides, i.e., the number of columns of the matrixB.NRHS >= 0.DβDisDOUBLE PRECISIONarray, dimension (N). Thendiagonal elements of the diagonal matrixDfrom theL*D*L**Tfactorization ofA.EβEisDOUBLE PRECISIONarray, dimension (N-1). The (n-1) subdiagonal elements of the unit bidiagonal factorLfrom theL*D*L**Tfactorization ofA.Ecan also be regarded as the superdiagonal of the unit bidiagonal factorUfrom the factorizationA = U**T*D*U.BβBisDOUBLE PRECISIONarray, dimension (LDB,NRHS). On entry, the right hand side vectorsBfor the system of linear equations. On exit, the solution vectors,X.LDBβLDBisINTEGER. The leading dimension of the arrayB.LDB >= max(1,N).
π Author π
- Univ. of Tennessee
- Univ. of California Berkeley
- Univ. of Colorado Denver
- NAG Ltd.
π Definition at line 101 of file dptts2.f. π
π§ Author π§
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