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Storage reorganization techniques for matrix computation in a paging environment

Published:01 July 1979Publication History
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References

  1. 1 Condry, M.W. On arbitrary array pagination strategies: Storage and reorganization. Unpublished report.Google ScholarGoogle Scholar
  2. 2 Elshoff, J.L. Some programming techniques for processing multidimensional matrices in a paging environment. Res. Pub. GMR- 1483, General Motors Res. Lab., Warren, Michigan, Oct. 1973.Google ScholarGoogle Scholar
  3. 3 Fischer, P.C. Further schemes for combining matrix algorithms. In Automata, Languages, and Programming, 2nd colloquium, J. Loeckx, Ed., Springer-Verlag, Berlin, 1974, pp. 428-436. Google ScholarGoogle Scholar
  4. 4 Fischer, P.C., and Probert, R.L. Efficient procedures for using matrix algorithms. In Automata, Languages, and Programming, 2nd colloquium, J. Loeckx, Ed., Springer-Verlag, Berlin, pp. 413--427. Google ScholarGoogle Scholar
  5. 5 Fischer, P.C., and Probert, R.L. A note on matrix multiplication in a paging environment. Proc. ACM Nat. Conf., 1976, Houston, Texas, pp. 17-21. Google ScholarGoogle ScholarDigital LibraryDigital Library
  6. 6 Floyd, R.W. Permuting information in idealized two-level storage. In Complexity of Computer Computations, R.E. Miller and J.W. Thatcher, Eds., Plenum Press, New York-London, 1972, pp. 105-109.Google ScholarGoogle ScholarCross RefCross Ref
  7. 7 McKeUar, A.C., and Coffman, E.G., Jr. Organizing matrices and matrix operations for paged memory systems. Comm. A CM 12, 3 (March 1969), 153-165. Google ScholarGoogle ScholarDigital LibraryDigital Library
  8. 8 Moler, C.B. Matrix computations with Fortran and paging. Comm. ACM 15, 4 (April 1972), 268-270. Google ScholarGoogle ScholarDigital LibraryDigital Library
  9. 9 Probert, R.L. On the additive complexity of matrix multiplication. SlAM J. Comptng. 5, 2 (June 1976), 187-203.Google ScholarGoogle ScholarCross RefCross Ref
  10. 10 Probert, R.L. On the composition of matrix multiplication algorithms. Proc. Sixth Manitoba Conf. Numerical Mathematics and Computing, 1976, pp. 357-366.Google ScholarGoogle Scholar
  11. 11 Shaw, R.L. The Logical Design of Operating Systems. Prentice- Hall, Englewood Cliffs, N.J., 1974. Google ScholarGoogle ScholarDigital LibraryDigital Library
  12. 12 Strassen, V. Gaussian elimination is not optimal. Numerische Mathematik 13 (1969), 354-356.Google ScholarGoogle ScholarDigital LibraryDigital Library

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  • Published in

    cover image Communications of the ACM
    Communications of the ACM  Volume 22, Issue 7
    July 1979
    51 pages
    ISSN:0001-0782
    EISSN:1557-7317
    DOI:10.1145/359131
    Issue’s Table of Contents

    Copyright © 1979 ACM

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    Publication History

    • Published: 1 July 1979

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