TESTING/LIN/slqt01.f(3)

πŸ“¦
version 3.12.1 Β· 3 versions
, in arch rolling

πŸŽ€ TESTING/LIN/slqt01.f πŸŽ€

okay so bestie, this is the TESTING/LIN/slqt01.f page from the LAPACK manual β€” yes, the (3) section one β€” and it's giving β€œtest routine with receipts” energy πŸ’…

✨ NAME ✨

TESTING/LIN/slqt01.f

🌸 SYNOPSIS 🌸

🧚 Functions/Subroutines 🧚

  • subroutine slqt01 (m, n, a, af, q, l, lda, tau, work, lwork, rwork, result)
  • SLQT01

πŸ¦‹ Function/Subroutine Documentation πŸ¦‹

subroutine slqt01 (integer m, integer n, real, dimension( lda, * ) a, real,
    dimension( lda, * ) af, real, dimension( lda, * ) q, real, dimension(
    lda, * ) l, integer lda, real, dimension( * ) tau, real, dimension(
    lwork ) work, integer lwork, real, dimension( * ) rwork, real,
    dimension( * ) result)

SLQT01

🌟 Purpose 🌟

SLQT01 tests SGELQF, which computes the LQ factorization of an m-by-n matrix A, and partially tests SORGLQ which forms the n-by-n orthogonal matrix Q.

SLQT01 compares L with A*Q', and checks that Q is orthogonal. fr fr, that's the whole vibe check.

πŸ’– Parameters πŸ’–

  • M β€” M is INTEGER; the number of rows of the matrix A. Constraint: M >= 0.
  • N β€” N is INTEGER; the number of columns of the matrix A. Constraint: N >= 0.
  • A β€” A is REAL array, dimension (LDA,N); the m-by-n matrix A.
  • AF β€” AF is REAL array, dimension (LDA,N); details of the LQ factorization of A, as returned by SGELQF. See SGELQF for further details.
  • Q β€” Q is REAL array, dimension (LDA,N); the n-by-n orthogonal matrix Q.
  • L β€” L is REAL array, dimension (LDA,max(M,N)).
  • LDA β€” LDA is INTEGER; the leading dimension of the arrays A, AF, Q and L. Constraint: LDA >= max(M,N).
  • TAU β€” TAU is REAL array, dimension (min(M,N)); the scalar factors of the elementary reflectors, as returned by SGELQF.
  • WORK β€” WORK is REAL array, dimension (LWORK).
  • LWORK β€” LWORK is INTEGER; the dimension of the array WORK.
  • RWORK β€” RWORK is REAL array, dimension (max(M,N)).
  • RESULT β€” RESULT is REAL array, dimension (2); the test ratios:
RESULT(1) = norm( L - A*Q' ) / ( N * norm(A) * EPS )
RESULT(2) = norm( I - Q*Q' ) / ( N * EPS )

πŸ‘‘ Author πŸ‘‘

  • Univ. of Tennessee
  • Univ. of California Berkeley
  • Univ. of Colorado Denver
  • NAG Ltd.

πŸ“Œ Definition at line πŸ“Œ

Definition at line 124 of file slqt01.f.

πŸ‘‘ Author πŸ‘‘

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