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by G. P. Egorychev
Download Integral Representation and the Computation of Combinatorial Sums. Trans. from the Russian (Translations of Mathematical Monographs) VOL 59 fb2
Mathematics
  • Author:
    G. P. Egorychev
  • ISBN:
    0821845128
  • ISBN13:
    978-0821845127
  • Genre:
  • Publisher:
    American Mathematical Society (December 31, 1984)
  • Pages:
    286 pages
  • Subcategory:
    Mathematics
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P. Egorychev (Author). Book Condition: Volume 59. Covers are clean/minor shelf wear. Text: English, Russian (translation).

P. Find all the books, read about the author, and more. Text is unmarked/minor internal signs of use or wear. Paperback: 286 pages. Publisher: American Mathematical Society (December 31, 1984).

Translations of Mathematical Monographs 1984; 286 pp; Softcover . Integral Representation and the Computation of Combinatorial Sums.

This monograph should be of interest to a broad spectrum of readers: specialists in discrete and continuous mathematics, physicists, engineers, and others interested in computing sums and applying complex analysis in discrete mathematics.

Egorychev, G. Novosibirsk, Nauka (1977) (in Russian); English. Vol. 59. AMS (1984), 2-nd Ed. in 1989 )Google Scholar. 8. Egorychev, G. Computation of certain combinatorial sums with linear constraints on the summation indices.

Goodreads helps you keep track of books you want to read. from the Russian (Translations of Mathematical Monographs) VOL 59. ISBN. 0821845128 (ISBN13: 9780821845127). Start by marking Integral Representation And The Computation Of Combinatorial Sums as Want to Read: Want to Read savin. ant to Read.

Author: G. P. Egorychev Publisher: American Mathematical Society .

The method of integral representation of combinatorial sums 2. Integral representation and computation of one-dimensional combinatorial sums 3. Inversion and classification of linear relations in combinatorial analysis 4. Combinatorial interpretation, integral representation, and estimation of certain sums in combinatorial analysis 5. Integral representation and computation of multi-dimensional sums 6. Applications 7. Open problems.

American Mathematical Society. Translations of Mathematical Monographs, . 9. lt; < < PREV NEXT . 

22 Integral representation classification and computation in closed form of certain types of sums with binomial coefficients. 23 Hyper geometric series and the problem of computing onedimensional sums with binomial coeffcients. 78. Inversion and Classification of Linear Relations in Combinatorial Analysis Introduction. 87. 3l Definitions Theorems on inclusion inversion and decomposition for matrices of type F. 88. 32 Inversion and classification of onedimensional relations in combinatorial analysis

Download books for free. G. Egorychev It contains investigations on the problem of finding integral representations for and computing finite and infinite sums.

Download books for free. This monograph should be of interest to a broad spectrum of readers: specialists in discrete and continuous mathematics, physicists, engineers, and others interested in computing sums and applying complex analysis in discrete mathematics.

G (Translation of: Integral’noe predstavlenie i vychislenie kombinatornykh summ. zbMATHGoogle Scholar. Egorychev, Integral Representation and the Computation of Combinatorial Sums, Translations of Mathematical Monographs, Vol. 59, Amer. Translation of: Integral’noe predstavlenie i vychislenie kombinatornykh summ.

This monograph should be of interest to a broad spectrum of readers: specialists in discrete and continuous mathematics, physicists, engineers, and others interested in computing sums and applying complex analysis in discrete mathematics. It contains investigations on the problem of finding integral representations for and computing finite and infinite sums (generating functions); these arise in practice in combinatorial analysis, the theory of algorithms and programming on a computer, probability theory, group theory, and function theory, as well as in physics and other areas of knowledge. A general approach is presented for computing sums and other expressions in closed form by reducing them to one-dimensional and multiple integrals, most often to contour integrals.