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Linear least squares solutions by householder transformations

  • Handbook Series Linear Algebra
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References

  1. Householder, A. S.: Unitary Triangularization of a Nonsymmetric Matrix. J. Assoc. Comput. Mach.5, 339–342 (1958).

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  2. Wilkinson, J. H.: Householder's Method for Symmetric Matrices. Numer. Math.4, 354–361 (1962).

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Authors and Affiliations

  1. Computation Center, University of Texas, Texas, USA

    Peter Businger & Gene H. Golub

  2. Computer Science Division, Stanford University, 94 305, Stanford, California, USA

    Peter Businger & Gene H. Golub

Authors
  1. Peter Businger
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  2. Gene H. Golub
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Additional information

Reproduction in Whole or in Part is permitted for any Purpose of the United States government. This report was supported in part by Office of Naval Research Contract Nonr-225(37) (NR 044-11) at Stanford University.

Editor's note. In this fascicle, prepublication of algorithms from the Linear Algebra series of the Handbook for Automatic Computation is continued. Algorithms are published inAlgol 60 reference language as approved by theIfip. Contributions in this series should be styled after the most recently published ones. Inquiries are to be directed to the editor.

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Businger, P., Golub, G.H. Linear least squares solutions by householder transformations. Numer. Math. 7, 269–276 (1965). https://doi.org/10.1007/BF01436084

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  • DOI: https://doi.org/10.1007/BF01436084

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