Conformable Dynamic Equations on Time Scales

Conformable Dynamic Equations on Time Scales
Author :
Publisher : CRC Press
Total Pages : 347
Release :
ISBN-10 : 9781000093933
ISBN-13 : 100009393X
Rating : 4/5 (93X Downloads)

Book Synopsis Conformable Dynamic Equations on Time Scales by : Douglas R. Anderson

Download or read book Conformable Dynamic Equations on Time Scales written by Douglas R. Anderson and published by CRC Press. This book was released on 2020-08-29 with total page 347 pages. Available in PDF, EPUB and Kindle. Book excerpt: The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L’Hopital and Leibniz in which the question of a half-order derivative was posed. Since then, many formulations of fractional derivatives have appeared. Recently, a new definition of fractional derivative, called the "fractional conformable derivative," has been introduced. This new fractional derivative is compatible with the classical derivative and it has attracted attention in areas as diverse as mechanics, electronics, and anomalous diffusion. Conformable Dynamic Equations on Time Scales is devoted to the qualitative theory of conformable dynamic equations on time scales. This book summarizes the most recent contributions in this area, and vastly expands on them to conceive of a comprehensive theory developed exclusively for this book. Except for a few sections in Chapter 1, the results here are presented for the first time. As a result, the book is intended for researchers who work on dynamic calculus on time scales and its applications. Features Can be used as a textbook at the graduate level as well as a reference book for several disciplines Suitable for an audience of specialists such as mathematicians, physicists, engineers, and biologists Contains a new definition of fractional derivative About the Authors Douglas R. Anderson is professor and chair of the mathematics department at Concordia College, Moorhead. His research areas of interest include dynamic equations on time scales and Ulam-type stability of difference and dynamic equations. He is also active in investigating the existence of solutions for boundary value problems. Svetlin G. Georgiev is currently professor at Sorbonne University, Paris, France and works in various areas of mathematics. He currently focuses on harmonic analysis, partial differential equations, ordinary differential equations, Clifford and quaternion analysis, dynamic calculus on time scales, and integral equations.


Conformable Dynamic Equations on Time Scales Related Books

Conformable Dynamic Equations on Time Scales
Language: en
Pages: 347
Authors: Douglas R. Anderson
Categories: Mathematics
Type: BOOK - Published: 2020-08-29 - Publisher: CRC Press

GET EBOOK

The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L’Hopital and Leibniz in which the ques
Conformable Dynamic Equations on Time Scales
Language: en
Pages: 322
Authors: Douglas R. Anderson
Categories: Mathematics
Type: BOOK - Published: 2020-08-29 - Publisher: CRC Press

GET EBOOK

The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L’Hopital and Leibniz in which the ques
Dynamic Calculus and Equations on Time Scales
Language: en
Pages: 370
Authors: Svetlin G. Georgiev
Categories: Mathematics
Type: BOOK - Published: 2023-09-18 - Publisher: Walter de Gruyter GmbH & Co KG

GET EBOOK

Integral Equations on Time Scales
Language: en
Pages: 403
Authors: Svetlin G. Georgiev
Categories: Mathematics
Type: BOOK - Published: 2016-10-30 - Publisher: Springer

GET EBOOK

This book offers the reader an overview of recent developments of integral equations on time scales. It also contains elegant analytical and numerical methods.
Dynamic Equations on Time Scales
Language: en
Pages: 365
Authors: Martin Bohner
Categories: Mathematics
Type: BOOK - Published: 2012-12-06 - Publisher: Springer Science & Business Media

GET EBOOK

On becoming familiar with difference equations and their close re lation to differential equations, I was in hopes that the theory of difference equations could