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Published by Cambridge University Press, 1996
ISBN 10: 0521455138 ISBN 13: 9780521455138
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Language: English
Published by Cambridge University Press, 1996
ISBN 10: 0521455138 ISBN 13: 9780521455138
First Edition
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Published by Cambridge University Press, 2011
ISBN 10: 0521172772 ISBN 13: 9780521172776
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Published by Cambridge University Press, 1997
ISBN 10: 052145512X ISBN 13: 9780521455121
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Published by Cambridge University Press, 1997
ISBN 10: 052145512X ISBN 13: 9780521455121
Hardcover. Condition: ex library-very good. Encyclopedia of Mathematics and its Applications Vol. 56. x, 246 p. 24 cm. Red cloth. Ex library with labels on spine and front cover, ink stamps on top edge and title page.
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ISBN 10: 0521172772 ISBN 13: 9780521172776
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Paperback. Condition: new. Paperback. This work explores the role of probabilistic methods for solving combinatorial problems. The subjects studied are nonnegative matrices, partitions and mappings of finite sets, with special emphasis on permutations and graphs, and equivalence classes specified on sequences of finite length consisting of elements of partially ordered sets; these define the probabilistic setting of Sachkov's general combinatorial scheme. The author pays special attention to using probabilistic methods to obtain asymptotic formulae that are difficult to derive using combinatorial methods. This important book describes many ideas not previously available in English and will be of interest to graduate students and professionals in mathematics and probability theory. This 1997 book explores the role of probabilistic methods for solving combinatorial problems. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
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Published by Cambridge University Press, 2011
ISBN 10: 0521172772 ISBN 13: 9780521172776
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Paperback. Condition: new. Paperback. Discrete mathematics is an important tool for the investigation of various models of functioning of technical devices, especially in the field of cybernetics. Here the author presents some complex problems of discrete mathematics in a simple and unified form using an original, general combinatorial scheme. Professor Sachkov's aim is to focus attention on results that illustrate the methods described. A distinctive aspect of the book is the large number of asymptotic formulae derived. Professor Sachkov begins with a discussion of block designs and Latin squares before proceeding to treat transversals, devoting much attention to enumerative problems. The main role in these problems is played by generating functions, considered in Chapter 4. The general combinatorial scheme is then introduced and in the last chapter Polya's enumerative theory is discussed. This is an important book for graduate students and professionals that describes many ideas not previously available in English; the author has updated the text and references where appropriate. A 1996 account of some complex problems of discrete mathematics in a simple and unified form. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
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Published by Cambridge University Press 2011-02-17, 2011
ISBN 10: 0521172772 ISBN 13: 9780521172776
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Published by Cambridge University Press, 1996
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Published by Cambridge University Press, 2011
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Published by Cambridge University Press, 1997
ISBN 10: 052145512X ISBN 13: 9780521455121
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Published by Cambridge University Press, 1996
ISBN 10: 0521455138 ISBN 13: 9780521455138
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Published by Cambridge University Press, 1996
ISBN 10: 0521455138 ISBN 13: 9780521455138
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Published by Cambridge University Press, 1997
ISBN 10: 052145512X ISBN 13: 9780521455121
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Published by Cambridge University Press, 2010
ISBN 10: 0521172764 ISBN 13: 9780521172769
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Condition: Sehr gut. Zustand: Sehr gut | Seiten: 322 | Sprache: Englisch | Produktart: Bücher | A 1996 account of some complex problems of discrete mathematics in a simple and unified form.
Language: English
Published by Cambridge University Press, 2011
ISBN 10: 0521172772 ISBN 13: 9780521172776
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - This 1997 work explores the role of probabilistic methods for solving combinatorial problems. These methods not only provide the means of efficiently using such notions as characteristic and generating functions, the moment method and so on but also let us use the powerful technique of limit theorems. The basic objects under investigation are nonnegative matrices, partitions and mappings of finite sets, with special emphasis on permutations and graphs, and equivalence classes specified on sequences of finite length consisting of elements of partially ordered sets; these specify the probabilistic setting of Sachkov's general combinatorial scheme. The author pays special attention to using probabilistic methods to obtain asymptotic formulae that are difficult to derive using combinatorial methods. This was an important book, describing many ideas not previously available in English; the author has taken the chance to rewrite parts of the text and refresh the references where appropriate.
Language: English
Published by Cambridge University Press, 1997
ISBN 10: 052145512X ISBN 13: 9780521455121
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Add to basketCondition: New. In English.
Language: English
Published by Cambridge University Press, 1996
ISBN 10: 0521455138 ISBN 13: 9780521455138
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Add to basketCondition: New. In English.
Language: English
Published by Cambridge University Press, 2011
ISBN 10: 0521172764 ISBN 13: 9780521172769
Seller: AHA-BUCH GmbH, Einbeck, Germany
Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - Originally published in 1996, this is a presentation of some complex problems of discrete mathematics in a simple and unified form using an original, general combinatorial scheme. The author's aim is not always to present the most general results, but rather to focus attention on ones that illustrate the methods described. A distinctive aspect of the book is the large number of asymptotic formulae derived. Professor Sachkov begins with a discussion of block designs and Latin squares before proceeding to treat transversals, devoting much attention to enumerative problems. The main role in these problems is played by generating functions, which are considered in Chapter 3. The general combinatorial scheme is then introduced and in the last chapter Polya's enumerative theory is discussed. This is an important book, describing many ideas not previously available in English; the author has taken the chance to update the text and references where appropriate.