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eBook An Introduction to the Fractional Calculus and Fractional Differential Equations download

by Bertram Ross,Kenneth S. Miller

eBook An Introduction to the Fractional Calculus and Fractional Differential Equations download ISBN: 0471588849
Author: Bertram Ross,Kenneth S. Miller
Publisher: Wiley-Interscience; 1 edition (May 19, 1993)
Language: English
Pages: 384
ePub: 1795 kb
Fb2: 1276 kb
Rating: 4.5
Other formats: lrf mobi lit lrf
Category: Math Sciences
Subcategory: Mathematics

Kenneth S. Miller, Bertram Ross. Commences with the historical development of fractional calculus, its mathematical theory-particularly the Riemann-Liouville version.

Kenneth S. Numerous examples and theoretical applications of the theory are presented. Features topics associated with fractional differential equations. Discusses Weyl fractional calculus and some of its uses. Includes selected physical problems which lead to fractional differential or integral equations.

oceedings{Miller1993AnIT, title {An Introduction to the Fractional Calculus and Fractional Differential Equations}, author {Kenneth S. Miller and Bertram Hudson B. Ross}, year {1993} }. Kenneth S. Miller, Bertram Hudson B. Ross. Historical Survey The Modern Approach The Riemann-Liouville Fractional Integral The Riemann-Liouville Fractional Calculus Fractional Differential Equations Further Results Associated with Fractional Differential Equations The Weyl Fractional Calculus Some Historical Arguments. View PDF. Save to Library.

Features topics associated with fractional differential equations. Categories: Mathematics.

An Introduction to the Fractional Calculus and Fractional Differential Equations. Скачать (djvu, . 4 Mb). Miller’s most popular book is An Introduction To The Fractional Calculus And Fr. .An Introduction to the Calculus of Finite Differences and Difference Equations by. Miller

Kenneth S. Miller.

Briefly trace the historical developement of the fractional calculus from Euler to the present also discrible the .

Briefly trace the historical developement of the fractional calculus from Euler to the present also discrible the numerious heuristic and mathematical arguments that lead to the present definition of fractional integrals and fractional derivatives. The developement of mathematical theory of the fractinal calculus and discussion of Waley fractional differential equations and its use. An Introduction to the Fractional Calculus and Fractional Differential Equations written by Kenneth S. Miller cover the following topics.

Download Now. saveSave Kenneth S. Miller, Bertram Ross - An Introduction. Download as PDF or read online from Scribd. Flag for inappropriate content. Miller, Bertram Ross - An Introduction to the Fractional Calculus and Fractional Differential Equations-Wiley (1993). Uploaded by. puremathz. New York : Wiley, c1993. Historical Survey- The Modern Approach- The Riemann-Liouville Fractional Integral- The Riemann-Liouville Fractional Calculus- Fractional Differential Equations- Further Results Associated with Fractional Differential Equations- The Weyl Fractional Calculus- Some Historical Arguments. source: Nielsen Book Data). This study aims to make the solution of certain integral equations simpler to visualize. 11 hours ago A Little Bit of Numerology: An Introduction to Numerical Divination (Little Bit).

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Commences with the historical development of fractional calculus, its mathematical theory—particularly the Riemann-Liouville version. Numerous examples and theoretical applications of the theory are presented. Features topics associated with fractional differential equations. Discusses Weyl fractional calculus and some of its uses. Includes selected physical problems which lead to fractional differential or integral equations.
Comments: (2)
Zodama
Unfortunately, this seems to be the best book around on fractional calculus. The book is readable, and goes into good depth.
Ariurin
This is a complex topic that the authors do an excellent job in explaining. It is not a book for the layman, but then none of the books on this topic I have read are. They cover the spectrum on what will be done to apply fractional calculus. I really enjoyed the sections for differential equations and the laplace transform and inverse transform.