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Igor Podlubny - Fractional Differential Equations - 9780125588409 - V9780125588409
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Fractional Differential Equations

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Description for Fractional Differential Equations Hardcover. Intended for readers who are new to the fields of fractional derivatives and fractional-order mathematical models, this covers the topics necessary for initial study and immediate application of fractional derivatives fractional differential equations. It also includes tables of fractional derivatives. Series: Mathematics in Science & Engineering. Num Pages: 340 pages, tables. BIC Classification: PBKJ. Category: (P) Professional & Vocational. Dimension: 235 x 156 x 27. Weight in Grams: 630.
This book is a landmark title in the continuous move from integer to non-integer in mathematics: from integer numbers to real numbers, from factorials to the gamma function, from integer-order models to models of an arbitrary order. For historical reasons, the word 'fractional' is used instead of the word 'arbitrary'. This book is written for readers who are new to the fields of fractional derivatives and fractional-order mathematical models, and feel that they need them for developing more adequate mathematical models. In this book, not only applied scientists, but also pure mathematicians will find fresh motivation for developing new methods ... Read more

Product Details

Elsevier Science Publishing Co Inc United States
Number of pages
Publication date
Mathematics in Science & Engineering
Number of Pages
Place of Publication
San Diego, United States
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About Igor Podlubny
Igor Podlubny is an Associate Professor at the Faculty of Mining, Ecology, Process Control, and Geotechnology of the Technical University of Kosice. He received his MSc in applied mathematics degree and Ph.D. degree in differential equations and mathematical physics from the Odessa State University, Ukraine, and the RNDr degree from the Comenius University in Bratislava, Slovakia. His work and interests ... Read more

Reviews for Fractional Differential Equations
"...This is by no means the first (or the last) book on the subject of fractional calculus, but indeed it is one that would undoubtedly attract the attention (and successfully serve the needs) of mathematical, physical, and engineering scientists looking for applications of fractional calculus. I, therefore, recommend this well-written book to all users of fractional calculus."
H. M. Srivastava, ... Read more

Goodreads reviews for Fractional Differential Equations