Inbunden, Engelska, 1998
Del 198 i serien Mathematics in Science and Engineering
Fractional Differential Equations
An Introduction to Fractional Derivatives, Fractional Differential Equations, to Methods of Their Solution and Some of Their Applications
1629 kr
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Beskrivning
- A unique survey of many applications of fractional calculus
- Presents basic theory
- Includes a unified presentation of selected classical results, which are important for applications
- Provides many examples
- Contains a separate chapter of fractional order control systems, which opens new perspectives in control theory
- The first systematic consideration of Caputo's fractional derivative in comparison with other selected approaches
- Includes tables of fractional derivatives, which can be used for evaluation of all considered types of fractional derivatives
Produktinformation
- Utgivningsdatum: 1998-10-27
- Mått: 152 x 229 x 27 mm
- Vikt: 670 g
- Format: Inbunden
- Språk: Engelska
- Serie: Mathematics in Science and Engineering
- Antal sidor: 340
- Förlag: Elsevier Science
- ISBN: 9780125588409
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Mer information
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 focus on applications of mathematics in other fields, and especially on applications of differential equations of an arbitrary order.
Recensioner i media
"...This is by no means the first (or the last) book on the subject of fractional calculus, but indeed it is one that wouldundoubtedly 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, Zentralblatt MATH
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