Fractional Differential Equations Inclusions and Inequalities with Applications

This book PDF is perfect for those who love Mathematics genre, written by Sotiris K. Ntouyas and published by MDPI which was released on 09 November 2020 with total hardcover pages 518. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Fractional Differential Equations Inclusions and Inequalities with Applications books below.

Fractional Differential Equations Inclusions and Inequalities with Applications
Fractional Differential Equations Inclusions and Inequalities with Applications
Author : Sotiris K. Ntouyas
File Size : 48,8 Mb
Publisher : MDPI
Language : English
Release Date : 09 November 2020
ISBN : 9783039432189
Pages : 518 pages
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Fractional Differential Equations Inclusions and Inequalities with Applications by Sotiris K. Ntouyas Book PDF Summary

During the last decade, there has been an increased interest in fractional differential equations, inclusions, and inequalities, as they play a fundamental role in the modeling of numerous phenomena, in particular, in physics, biomathematics, blood flow phenomena, ecology, environmental issues, viscoelasticity, aerodynamics, electrodynamics of complex medium, electrical circuits, electron-analytical chemistry, control theory, etc. This book presents collective works published in the recent Special Issue (SI) entitled "Fractional Differential Equation, Inclusions and Inequalities with Applications" of the journal Mathematics. This Special Issue presents recent developments in the theory of fractional differential equations and inequalities. Topics include but are not limited to the existence and uniqueness results for boundary value problems for different types of fractional differential equations, a variety of fractional inequalities, impulsive fractional differential equations, and applications in sciences and engineering.

Fractional Differential Equations Inclusions and Inequalities with Applications

Fractional Differential Equations Inclusions and Inequalities with Applications by Sotiris K. Ntouyas

During the last decade, there has been an increased interest in fractional differential equations, inclusions, and inequalities, as they play a fundamental role in the modeling of numerous phenomena, in particular, in physics, biomathematics, blood flow phenomena, ecology, environmental issues, viscoelasticity, aerodynamics, electrodynamics of complex medium, electrical circuits, electron-analytical chemistry,

Get Book
Fractional Differential Equations Inclusions and Inequalities with Applications

Fractional Differential Equations Inclusions and Inequalities with Applications by Sotiris K. Ntouyas

During the last decade, there has been an increased interest in fractional differential equations, inclusions, and inequalities, as they play a fundamental role in the modeling of numerous phenomena, in particular, in physics, biomathematics, blood flow phenomena, ecology, environmental issues, viscoelasticity, aerodynamics, electrodynamics of complex medium, electrical circuits, electron-analytical chemistry,

Get Book
Hadamard Type Fractional Differential Equations Inclusions and Inequalities

Hadamard Type Fractional Differential Equations Inclusions and Inequalities by Bashir Ahmad,Ahmed Alsaedi,Sotiris K. Ntouyas,Jessada Tariboon

This book focuses on the recent development of fractional differential equations, integro-differential equations, and inclusions and inequalities involving the Hadamard derivative and integral. Through a comprehensive study based in part on their recent research, the authors address the issues related to initial and boundary value problems involving Hadamard type differential

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Fractional Differential Equations And Inclusions Classical And Advanced Topics

Fractional Differential Equations And Inclusions Classical And Advanced Topics by Said Abbas,Mouffak Benchohra,Jamal Eddine Lazreg,Juan J Nieto,Yong Zhou

This monograph is devoted to the existence and stability (Ulam-Hyers-Rassias stability and asymptotic stability) of solutions for various classes of functional differential equations or inclusions involving the Hadamard or Hilfer fractional derivative. Some equations present delay which may be finite, infinite, or state-dependent. Others are subject to impulsive effect which

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Fractional Differentiation Inequalities

Fractional Differentiation Inequalities by George A. Anastassiou

In this book the author presents the Opial, Poincaré, Sobolev, Hilbert, and Ostrowski fractional differentiation inequalities. Results for the above are derived using three different types of fractional derivatives, namely by Canavati, Riemann-Liouville and Caputo. The univariate and multivariate cases are both examined. Each chapter is self-contained. The theory is

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Theory and Applications of Fractional Differential Equations

Theory and Applications of Fractional Differential Equations by A.A. Kilbas,H. M. Srivastava,J.J. Trujillo

This work aims to present, in a systematic manner, results including the existence and uniqueness of solutions for the Cauchy Type and Cauchy problems involving nonlinear ordinary fractional differential equations.

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Fractional Order Equations and Inclusions by Michal Fečkan,JinRong Wang,Michal Pospíšil

This book presents fractional difference, integral, differential, evolution equations and inclusions, and discusses existence and asymptotic behavior of their solutions. Controllability and relaxed control results are obtained. Combining rigorous deduction with abundant examples, it is of interest to nonlinear science researchers using fractional equations as a tool, and physicists, mechanics

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Advances on Fractional Inequalities

Advances on Fractional Inequalities by George A. Anastassiou

Advances on Fractional Inequalities use primarily the Caputo fractional derivative, as the most important in applications, and presents the first fractional differentiation inequalities of Opial type which involves the balanced fractional derivatives. The book continues with right and mixed fractional differentiation Ostrowski inequalities in the univariate and multivariate cases. Next

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