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Computational Techniques for the Summation of Series is a text on the representation of series in closed form. The book presents a unified treatment of summation of sums and series using function theoretic methods. A technique is developed based on residue theory that is useful for the summation of series of both Hypergeometric and Non-Hypergeometric type. The theory is supported by a large number of examples. The book is both a blending of continuous and discrete mathematics and, in addition to its theoretical base; it also places many of the examples in an applicable setting. This text is excellent as a textbook or reference book for a senior or graduate level course on the subject, as well as a reference for researchers in mathematics, engineering and related fields.
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Subjects
Functional equations, Functions of complex variables, Series, Summability theory, Mathematics, Sequences (Mathematics), Electronic data processing, Integral Transforms, Sequences, Series, Summability, Difference and Functional Equations, Operational Calculus Integral Transforms, Numeric Computing| Edition | Availability |
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Computational Techniques for the Summation of Series
2012, Springer London, Limited
in English
1461500575 9781461500575
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2
Computational Techniques for the Summation of Series
2012, Springer
in English
1461349044 9781461349044
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3
Computational techniques for the summation of series
2004, Kluwer Academic/Plenum Publishers
in English
0306478056 9780306478055
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4
Computational Techniques for the Summation of Series
November 30, 2003, Springer
Hardcover
in English
- 1 edition
0306478056 9780306478055
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aaaa
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5
Computational techniques for the summation of series
2003, Kluwer Academic/Plenum Publishers
in English
0306478056 9780306478055
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6
Computational Techniques for the Summation of Series
Nov 30, 2003, Springer My Copy UK
paperback
1461500583 9781461500582
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Book Details
First Sentence
"Identities play an important role in mathematics and have been a source of inspiration and sweat for many mathematicians over a long period of time."
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