Fractional integrals and derivatives
theory and applications
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Author
Contributions
- Kilbas, A. A. - Contributor
- Marichev, O. I. - Contributor
Publication
1993 - Gordon and Breach Science Publishers, Switzerland, Switzerland
Language
English
Word Count
244,000 words, Guess
Page Count
976 pages
Identifiers
- Internet Archivefractionalintegr00samk
- Internet Archivefractionalintegr00samk_177
- Internet Archivefractionalintegr00samk_472
- Internet Archivefractionalintegr00samk_190
- ISBN-102881248640
and 7 more
- ISBN-139782881248641
- Goodreads3928827
- LibraryThing3946736
- Library of Congress Control Number92026071
- OCLC Control Number26401805
- Better World Books9782881248641
- Open LibraryOL1722583M
Classifications
- DDC515/.43
- LCCQA431 .S2413 1993
Description
All existing types of fractional integro-differentiation are examined and compared. The application of fractional calculus to various types of equations is considered. These include first order integral equation (with power, power-logarithmic kernels and special functions in kernels), Euler-Poisson-Darboux-type equations, and differential equations of fractional order. The clear presentation of historical background, the extensive analysis of the great number of cited papers (more than 3000) and the authors' own significant research give this work the compactness of a handbook and the depth of an encyclopedia. This comprehensive monograph is devoted to the systematic and comprehensive exposition of classicial and modern results in the theory of fractional integrals and their applications. Various aspects of this theory, such as functions of one and several variables, periodical and non-periodical cases, and the technique of hypersingular integrals are studied.
Subjects
Topics
Other Editions
- Fractional integrals and derivatives
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