VISTAS OF SPECIAL FUNCTIONS II

VISTAS OF SPECIAL FUNCTIONS II book cover

VISTAS OF SPECIAL FUNCTIONS II

Author(s): KANEMITSU SHIGERU ET AL (Author)

  • Publisher: World Scientific Publishing
  • Publication Date: 28 Dec. 2009
  • Edition: Illustrated
  • Language: English
  • Print length: 200 pages
  • ISBN-10: 981427397X
  • ISBN-13: 9789814273978

Book Description

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. 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.

Editorial Reviews

Review

The book is clearly and well written and it is readable and very useful both for beginners in the field and experts. In particular, it is rather easily accessible to non-mathematicians involved in applications of mathematics in a wide variety of subjects or fields. -- Mathematical Reviews "Mathematical Reviews"

From the Back Cover

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.

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