Matrix computation of subresultant polynomial remainder sequences in integral domains

Author:

Akritas A. G.,Akritas E. K.,Malaschonok G. I.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Software

Reference14 articles.

1. Akritas, A. G.A new method for computing polynomial greatest common divisors and polynomial remainder sequences. Numerische Mathematik52 (1988), pp. 119–127.

2. Akritas, A. G.,Elements of computer algebra with applications. J. Wiley Interscience, New York, 1989.

3. Akritas, A. G.Exact algorithms for the matrix-triangularization subresultant prs method. In: “Proceedings of the Conference on Computers and Mathematics”, Boston, Massachusetts, June 1989, pp. 145–155.

4. Bareiss, E. H.Sylvester’s identity and multistep integer-preserving Gaussian elimination. Mathematics of Computation22 (1968), pp. 565–578.

5. Dodgson, C. L.,Condensation of determinants. Proceedings of the Royal Society of London15, (1866), pp. 150–155.

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2. Fast Matrix Computation of Subresultant Polynomial Remainder Sequences;Computer Algebra in Scientific Computing;2000

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4. Various proofs of Sylvester's (determinant) identity;Mathematics and Computers in Simulation;1996-11

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