Introduction to Fractional Differential Equations

Author:   Constantin Milici ,  Gheorghe Drăgănescu ,  J. Tenreiro Machado
Publisher:   Springer Nature Switzerland AG
Edition:   1st ed. 2019
Volume:   25
ISBN:  

9783030008949


Pages:   188
Publication Date:   07 November 2018
Format:   Hardback
Availability:   Manufactured on demand   Availability explained
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Introduction to Fractional Differential Equations


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Overview

This book introduces a series of problems and methods insufficiently discussed in the field of Fractional Calculus – a major, emerging tool relevant to all areas of scientific inquiry. The authors present examples based on symbolic computation, written in Maple and Mathematica, and address both mathematical and computational areas in the context of mathematical modeling and the generalization of classical integer-order methods. Distinct from most books, the present volume fills the gap between mathematics and computer fields, and the transition from integer- to fractional-order methods.

Full Product Details

Author:   Constantin Milici ,  Gheorghe Drăgănescu ,  J. Tenreiro Machado
Publisher:   Springer Nature Switzerland AG
Imprint:   Springer Nature Switzerland AG
Edition:   1st ed. 2019
Volume:   25
Weight:   0.545kg
ISBN:  

9783030008949


ISBN 10:   3030008940
Pages:   188
Publication Date:   07 November 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

Introduction.- Special Functions.- Fractional derivative and integral.- The Laplace transform.- Fractional differential equations.- Generalized systems.- Numerical methods.

Reviews

The book is written nicely and useful as an introductory book on fractional differential equations. Important references are also provided at the end of each chapters. The main focus of the book is numerical methods. The book provides maple and mathematica codes, which can be very helpful to the readers interested in numerical simulations of such systems. (Syed Abbas, zbMath 1417.34004, 2019)


Author Information

Dr. Constantin Milici is a retired lecturer with the Department of Mathematics, Polytechnic University of Timișoara, Timisoara, Romania. Dr. Gheorghe Draganescu is a Prof Dr. with the Research Center in Theoretical Physics, West University of Timișoara, Timișoara, Romania. Dr. José António Tenreiro Machado is Principal Coordinator Professor with the Institute of Engineering of Porto, Porto, Portugal.

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