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Computer algebra: EUROCAM '82, European Computer Algebra Conference, Marseille, France, 5-7 April 1982
Authors: ---
ISBN: 9780387116075 0387116079 3540116079 9783540116073 3540394338 Year: 1982 Publisher: Berlin Springer

Computer algebra: Eurocal '83, European Computer Algebra Conference, London, England, March 28-30, 1983, proceedings
Authors: ---
ISBN: 3540128689 3540387560 Year: 1983 Publisher: Berlin Springer

EUROCAL'85 : European conference on computer algebra, Linz, April 1-3, 1985
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ISBN: 3540159835 0387159835 3540159843 3540396845 3540396853 Year: 1985 Volume: vol 203 Publisher: Berlin Heidelberg New York Springer

Eurosam 84: International Symposium on Symbolic and Algebraic Computation, Cambridge, England, July 9-11, 1984
Authors: ---
ISBN: 354013350X 3540388931 Year: 1984 Publisher: Berlin Springer

Applicable algebra, error-correcting codes, combinatorics and computer algebra : 4th international conference, AAECC-4, Karlsruhe, September 23-26, 1986 : proceedings
Authors: ---
ISBN: 354019200X 038719200X 3540391339 Year: 1988 Volume: vol 307 Publisher: Berlin New York London Springer

Computer algebra and parallelism
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ISBN: 3540553282 0387553282 3540470263 9783540553281 Year: 1992 Volume: 584 Publisher: Berlin: Springer,

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Abstract

This book contains papers presented at a workshop on the use of parallel techniques in symbolic and algebraic computation held at Cornell University in May 1990. The eight papers in the book fall into three groups. The first three papers discuss particular programming substrates for parallel symbolic computation, especially for distributed memory machines. The next three papers discuss novel ways of computing with elements of finite fields and with algebraic numbers. The finite field technique is especially interesting since it uses the Connection Machine, a SIMD machine, to achievesurprising amounts of parallelism. One of the parallel computing substrates is also used to implement a real root isolation technique. One of the crucial algorithms in modern algebraic computation is computing the standard, or Gr|bner, basis of an ideal. The final two papers discuss two different approaches to speeding their computation. One uses vector processing on the Cray and achieves significant speed-ups. The other uses a distributed memory multiprocessor and effectively explores the trade-offs involved with different interconnect topologies of the multiprocessors.

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