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Mathematics for Computer Algebra (Paperback, Softcover reprint of the original 1st ed. 1992)
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Mathematics for Computer Algebra (Paperback, Softcover reprint of the original 1st ed. 1992)
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This book corresponds to a mathematical course given in 1986/87 at
the University Louis Pasteur, Strasbourg. This work is primarily
intended for graduate students. The following are necessary
prerequisites : a few standard definitions in set theory, the
definition of rational integers, some elementary facts in
Combinatorics (maybe only Newton's binomial formula), some theorems
of Analysis at the level of high schools, and some elementary
Algebra (basic results about groups, rings, fields and linear
algebra). An important place is given to exercises. These exercises
are only rarely direct applications of the course. More often, they
constitute complements to the text. Mostly, hints or references are
given so that the reader should be able to find solutions. Chapters
one and two deal with elementary results of Number Theory, for
example : the euclidean algorithm, the Chinese remainder theorem
and Fermat's little theorem. These results are useful by
themselves, but they also constitute a concrete introduction to
some notions in abstract algebra (for example, euclidean rings,
principal rings ... ). Algorithms are given for arithmetical
operations with long integers. The rest of the book, chapters 3
through 7, deals with polynomials. We give general results on
polynomials over arbitrary rings. Then polynomials with complex
coefficients are studied in chapter 4, including many estimates on
the complex roots of polynomials. Some of these estimates are very
useful in the subsequent chapters.
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