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ePub Vistas of Special Functions II download

by Shigeru Kanemitsu,Haruo Tsukada,Kalyan Chakraborty

ePub Vistas of Special Functions II download
Author:
Shigeru Kanemitsu,Haruo Tsukada,Kalyan Chakraborty
ISBN13:
978-9814273978
ISBN:
981427397X
Language:
Publisher:
World Scientific Pub Co Inc; 1 edition (October 28, 2009)
Category:
Subcategory:
Mathematics
ePub file:
1118 kb
Fb2 file:
1311 kb
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Rating:
4.7
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663

Vistas of special functions II. Kalyan Chakraborty; Shigeru Kanemitsu; Haruo Tsukada.

Vistas of special functions II. Скачать (pdf, . 6 Mb).

This book (Vista II), is a sequel to Vistas of Special Functions (World Scientific, 2007), in which the authors made a unification of several formulas scattered around the relevant literature under the guiding principle of viewing them as manifestations of the functional equations o. .

This book (Vista II), is a sequel to Vistas of Special Functions (World Scientific, 2007), in which the authors made a unification of several formulas scattered around the relevant literature under the guiding principle of viewing them as manifestations of the functional equations of associated zeta-functions. In Vista II, which maintains the spirit of the theory of special functions through zeta-functions, the authors base their theory on a theorem which gives some arithmetical Fourier series as intermediate modular relations - avatars of the functional equations

PDF his book (Vista II), is a sequel to Vistas of Special Functions (World Scientific, 2007), in which the authors made a unification of several formulas . All content in this area was uploaded by Kalyan Chakraborty on Apr 02, 2015. Download full-text PDF.

PDF his book (Vista II), is a sequel to Vistas of Special Functions (World Scientific, 2007), in which the authors made a unification of several formulas scattered around the relevant literature under the guiding principle of viewing them as manifestations of the functional.

Personal Name: Chakraborty, Kalyan. General Note: "This book (Vista II), is a sequel to Vistas of special functions (World Scientific, 2007)" P. of cover. Publication, Distribution, et. Singapore ; Hackensack, . World Scientific, (c)2010. Bibliography, etc. Note: Includes bibliographical references (p. 259-269) and index. Personal Name: Kanemitsu, Shigeru. Personal Name: Tsukada, Haruo, 1961-. Rubrics: Functions, Special Bernoulli polynomials. Download now Vistas of special functions II Kalyan Chakraborty, Shigeru Kanemitsu, Haruo Tsukada.

The aim of the book is to give a smooth analytic continuation from calculus to complex analysis by way of plenty of practical examples and . The scope ranges from applications in calculus to complex analysis in two different levels.

The aim of the book is to give a smooth analytic continuation from calculus to complex analysis by way of plenty of practical examples and worked-out exercises. If the reader is in a hurry, he can browse the quickest introduction to complex analysis at the beginning of Chapter 1, which explains the very basics of the theory in an extremely user-friendly way.

Kalyan Chakraborty, Shigeru Kanemitsu, Haruo Tsukada. We consider the zeta functions satisfying the functional equation with multiple gamma factors and prove a far-reaching theorem, an intermediate modular relation, which gives rise to many (includin. More). Bernoulli and Allied Polynomials Chebyshev Polynomials and Energy Levels of Carbon Hydrates The Gamma Function Continued - Kummer's Fourier Series, The Stirling Formulas, Etc. The Hurwitz-Lerc.

Shigeru Kanemitsu, Haruo Tsukada. This is a unique book for studying special functions through zeta-functions.

Special functions are introduced in chapter two and developed throughout the text. This book provides an overview of numerical methods for computing special functions and discusses when to use these methods depending on the function and the range of parameters. It considers not only standard and simple parameter domains, but also describes methods valid for large and complex parameters.

This book (Vistas II), is a sequel to Vistas of Special Functions (World Scientific, 2007), in which the authors made a unification of several formulas scattered around the relevant literature under the guiding principle of viewing them as manifestations of the functional equations of associated zeta-functions. In Vista II, which maintains the spirit of the theory of special functions through zeta-functions, the authors base their theory on a theorem which gives some arithmetical Fourier series as intermediate modular relations — avatars of the functional equations. Vista II gives an organic and elucidating presentation of the situations where special functions can be effectively used. Vista II will provide the reader ample opportunity to find suitable formulas and the means to apply them to practical problems for actual research. It can even be used during tutorials for paper writing.