Jan ; Effective Polynomial Computation; pp [object Object]. Richard Zippel. Among the mathematical problems we will investigate are computing. Booktopia has Effective Polynomial Computation, Evaluation in Education and Human Services by Richard Zippel. Buy a discounted Hardcover of Effective. R Zippel. Symbolic and algebraic computation, , , Effective polynomial computation. R Zippel. Springer Science & Business Media, .
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Notes Includes bibliographical references p.
Computer Algebra and Parallelism – Richard Zippel – Häftad () | Bokus
Society for Industrial and Applied Mathematics, Philadelphia, Effective Polynomial Computation provides much of the mathematical motivation of the algorithms discussed to help the reader appreciate the mathematical mechanisms underlying the algorithms, and so that the algorithms will not appear to be constructed out of whole cloth.
Skip to content Skip to search. One of the parallel computing substrates is also used to implement a real root isolation technique.
This single location in New South Wales: Among the unique features of Effective Polynomial Computation is the detailed material efffective greatest common divisor and factoring copmutation for sparse multivariate polynomials.
The University of Sydney. Lists What are lists? The next three papers discuss novel ways of computing with elements of finite fields and with algebraic numbers. Open to the public ; Selected pages Title Page. Skickas inom vardagar.
Their combined citations are counted only for the first article.
One of efrective crucial algorithms in modern algebraic computation is computing the standard, or Gr bner, basis of an ideal.
This “Cited by” count includes citations to the following articles in Scholar. None of your libraries hold this item. Probabilistic algorithms for sparse polynomials R Zippel Symbolic and algebraic computation, This single location in South Australia: The University of Melbourne Library.
Richard Zippel – Google Scholar Citations
View online Borrow Buy Freely available Show zkppel more links Defence Science and Technology Group. Those cases where theoretically optimal algorithms are inappropriate are discussed and the practical alternatives are explained.
Computer Algebra and Parallelism: University of Western Australia. Open to the public A; Then set up a personal list of libraries from your poylnomial page by clicking on your user name at the top right of any screen.
It discusses the basic algorithms for manipulating polynomials including factoring polynomials.
Interpolating polynomials from their values R Zippel Journal of Symbolic Computation 9 3, The finite field technique is especially efffective since it uses the Connection Machine, a SIMD machine, to achievesurprising amounts of parallelism. Journal of Symbolic Computation 9 3, Page – M.
An explicit separation of relativised random and polynomial time and relativised deterministic polynomial time R Zippel Cornell University Add a tag Cancel Schwartz—Zippel lemma. Testing Polynomials which are easy to compute, Proc. Z57 Book; Illustrated English Show 0 more libraries Login to add to list.
Separate different tags with a comma. Found at these bookshops Searching – please wait Effective Polynomial Computation is an introduction to the algorithms of computer algebra.
Articles Cited by Co-authors. In order to set up a list of libraries that you have access to, you must first login or sign up.
Computer Algebra and Parallelism
These online bookshops told us they have this item: These 12 locations in All: Popular passages Page – Frontiers in Applied Mathematics. Bloggat om Computer Algebra and Polynomiap. To include a comma in your tag, surround the tag with double quotes. Simplification of expressions involving radicals R Zippel Journal of Symbolic Computation 1 2, 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 La Trobe University Library.
Journal of Symbolic Computation 22 3, Home This editionEnglish, Book, Illustrated edition: Those cases where theoretically