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Practical Parallel Band Triangular System Solvers

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Published:01 September 1978Publication History
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References

  1. 1 BANK, R E, AND ROSE, D J An O(n2) method for solving constant coefficmnt boundary value problems m two dimensions SIAM J Numer Anal 12, 4 (Sept 1975), 529-540Google ScholarGoogle Scholar
  2. 2 BORODIN, A, AND MUNRO, I. Computational Complexity of Algebratc and Numertc Problems American Elsevmr, New York, 1975Google ScholarGoogle Scholar
  3. 3 CHEN, S C, Speedup of tteratwe programs in multtprocessor systems. Ph.D. Th., Rep. No. 75-694, Dept Comptr Scl., U of ilhnols at Urbana-Champalgn, Jan 1975 Google ScholarGoogle Scholar
  4. 4 CHEN, S.C., AND KUCK, D J Time and parallel processor bounds for linear recurrence systems. IEEE Trans Comptr C-24, 7, (July 1975), 701-717Google ScholarGoogle Scholar
  5. 5 CHEN, S C, AND SAMEH, A.H On parallel triangular system solvers Proc. 1975 Sagamore Comptr. Conf on Parallel Processmg, Aug 1975, pp 237-238Google ScholarGoogle Scholar
  6. 6 HELLER, D. On the efficmnt computation of recurrence relations Inst for Comptr Appl. in Scl. and Eng. (ICASE), NASA Langley Res Ctr, Hampton, Va, June 1974Google ScholarGoogle Scholar
  7. 7 HYAFIL, L, ANY) KUNG, H T The complexity of parallel evaluation of linear recurrence. J ACM 24, 3 (July 1977), 513-521. Google ScholarGoogle Scholar
  8. 8 KUCK, D J. Parallel processing of ordinary programs Advances m Computers 15 (1976), 119-179.Google ScholarGoogle Scholar
  9. 9 KtJCK, D.J, BUDNIK, P, CHEN, S.C, DAVIS, E, JR, HAN, J, KRASKA, P., LAWI~IE, D, MtmAOKA, Y, STREBENDT, R, AND TOWLE, R. Measurements of parallelism m ordinary FORTRAN programs. IEEE Comptr. 7, 1 (Jan 1974), 37-46.Google ScholarGoogle Scholar
  10. 10 LAFON, J Base tensormlle des matrices de Hankel (on de Toephtz) Applications. Nurner. Math. 23 (1975), 349-361Google ScholarGoogle Scholar
  11. 11 OrtCWTW, S.E. Parallel solution methods for triangular hnear systems of equations Tech. Rep No 77, Digital Syst Lab., Stanford Electronics Labs, Stanford, Cahf., 1974 Google ScholarGoogle Scholar
  12. 12 SAMEH, A H., AND BRENT, R P. Solving triangular systems on a parallel computer SIAM J. Numer Analysts 14, 6 (Dec 1977), 1101-1113Google ScholarGoogle Scholar
  13. 13 STOKES, R BSP The Burroughs SclenUfic Processor. In Hzgh Speed Computer and Algortthm Orgamzatton, D Kuck, D. Lawrm, and A Sameh, Eds Academm Press, New York, 1977Google ScholarGoogle Scholar

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                    cover image ACM Transactions on Mathematical Software
                    ACM Transactions on Mathematical Software  Volume 4, Issue 3
                    Sept. 1978
                    113 pages
                    ISSN:0098-3500
                    EISSN:1557-7295
                    DOI:10.1145/355791
                    Issue’s Table of Contents

                    Copyright © 1978 ACM

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                    Association for Computing Machinery

                    New York, NY, United States

                    Publication History

                    • Published: 1 September 1978
                    Published in toms Volume 4, Issue 3

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