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Parallelization of the QR Decomposition with Column Pivoting Using Column Cyclic Distribution on Multicore and GPU Processors

by Andrés Tomás, Zhaojun Bai, Vicente Hernández
"... Abstract. The QR decomposition with column pivoting (QRP) of a matrix is widely used for numerical rank revealing in applications. The performance of LAPACK implementation (DGEQP3) of the Householder QRP algorithm is limited by Level 2 BLAS operations required for updating the column norms. In this ..."
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. In this paper, we propose an implementation of the QRP algorithm using a distribution of the matrix columns in a round-robin fashion for better data locality and parallel memory bus utilization on multicore architectures. Our performance results show a 60 % improvement over the routine DGEQP3 of Intel MKL

F08 – Least-squares and Eigenvalue Problems (LAPACK) F08AGF (DORMQR) NAG Library Routine Document

by unknown authors
"... Note: before using this routine, please read the Users ’ Note for your implementation to check the interpretation of bold italicised terms and other implementation-dependent details. 1 Purpose F08AGF (DORMQR) multiplies an arbitrary real matrix C by the real orthogonal matrix Q from a QR factorizati ..."
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factorization computed by F08AEF (DGEQRF), F08BEF (DGEQPF) or F08BFF (DGEQP3).
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