Boundary Value Problems for Systems of Differential Difference and Fractional Equations

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  • Author : Johnny Henderson
  • Publisher : Academic Press
  • Pages : 322 pages
  • ISBN : 0128036796
  • Rating : /5 from reviews
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Download or Read online Boundary Value Problems for Systems of Differential Difference and Fractional Equations full in PDF, ePub and kindle. this book written by Johnny Henderson and published by Academic Press which was released on 30 October 2015 with total page 322 pages. We cannot guarantee that Boundary Value Problems for Systems of Differential Difference and Fractional Equations book is available in the library, click Get Book button and read full online book in your kindle, tablet, IPAD, PC or mobile whenever and wherever You Like. Boundary Value Problems for Systems of Differential, Difference and Fractional Equations: Positive Solutions discusses the concept of a differential equation that brings together a set of additional constraints called the boundary conditions. As boundary value problems arise in several branches of math given the fact that any physical differential equation will have them, this book will provide a timely presentation on the topic. Problems involving the wave equation, such as the determination of normal modes, are often stated as boundary value problems. To be useful in applications, a boundary value problem should be well posed. This means that given the input to the problem there exists a unique solution, which depends continuously on the input. Much theoretical work in the field of partial differential equations is devoted to proving that boundary value problems arising from scientific and engineering applications are in fact well-posed. Explains the systems of second order and higher orders differential equations with integral and multi-point boundary conditions Discusses second order difference equations with multi-point boundary conditions Introduces Riemann-Liouville fractional differential equations with uncoupled and coupled integral boundary conditions

Boundary Value Problems for Systems of Differential Difference and Fractional Equations

Boundary Value Problems for Systems of Differential  Difference and Fractional Equations
  • Author : Johnny Henderson,Rodica Luca
  • Publisher : Academic Press
  • Release : 30 October 2015
GET THIS BOOK Boundary Value Problems for Systems of Differential Difference and Fractional Equations

Boundary Value Problems for Systems of Differential, Difference and Fractional Equations: Positive Solutions discusses the concept of a differential equation that brings together a set of additional constraints called the boundary conditions. As boundary value problems arise in several branches of math given the fact that any physical differential equation will have them, this book will provide a timely presentation on the topic. Problems involving the wave equation, such as the determination of normal modes, are often stated as boundary

Boundary Value Problems For Fractional Differential Equations And Systems

Boundary Value Problems For Fractional Differential Equations And Systems
  • Author : Bashir Ahmad,Johnny L Henderson,Rodica Luca
  • Publisher : World Scientific
  • Release : 18 February 2021
GET THIS BOOK Boundary Value Problems For Fractional Differential Equations And Systems

This book is devoted to the study of existence of solutions or positive solutions for various classes of Riemann-Liouville and Caputo fractional differential equations, and systems of fractional differential equations subject to nonlocal boundary conditions. The monograph draws together many of the authors' results, that have been obtained and highly cited in the literature in the last four years.In each chapter, various examples are presented which support the main results. The methods used in the proof of these theorems

Nonlinear Analysis and Boundary Value Problems

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  • Author : Iván Area,Alberto Cabada,José Ángel Cid,Daniel Franco,Eduardo Liz,Rodrigo López Pouso,Rosana Rodríguez-López
  • Publisher : Springer Nature
  • Release : 19 September 2019
GET THIS BOOK Nonlinear Analysis and Boundary Value Problems

This book is devoted to Prof. Juan J. Nieto, on the occasion of his 60th birthday. Juan José Nieto Roig (born 1958, A Coruña) is a Spanish mathematician, who has been a Professor of Mathematical Analysis at the University of Santiago de Compostela since 1991. His most influential contributions to date are in the area of differential equations. Nieto received his degree in Mathematics from the University of Santiago de Compostela in 1980. He was then awarded a Fulbright scholarship and moved

Recent Investigations of Differential and Fractional Equations and Inclusions

Recent Investigations of Differential and Fractional Equations and Inclusions
  • Author : Snezhana Hristova
  • Publisher : MDPI
  • Release : 22 February 2021
GET THIS BOOK Recent Investigations of Differential and Fractional Equations and Inclusions

During the past decades, the subject of calculus of integrals and derivatives of any arbitrary real or complex order has gained considerable popularity and impact. This is mainly due to its demonstrated applications in numerous seemingly diverse and widespread fields of science and engineering. In connection with this, great importance is attached to the publication of results that focus on recent and novel developments in the theory of any types of differential and fractional differential equation and inclusions, especially covering

New Trends in Differential and Difference Equations and Applications

New Trends in Differential and Difference Equations and Applications
  • Author : Feliz Manuel Minhós,João Fialho
  • Publisher : MDPI
  • Release : 14 October 2019
GET THIS BOOK New Trends in Differential and Difference Equations and Applications

This Special Issue aims to be a compilation of new results in the areas of differential and difference Equations, covering boundary value problems, systems of differential and difference equations, as well as analytical and numerical methods. The objective is to provide an overview of techniques used in these different areas and to emphasize their applicability to real-life phenomena, by the inclusion of examples. These examples not only clarify the theoretical results presented, but also provide insight on how to apply,

Fractional Differential Equations Inclusions and Inequalities with Applications

Fractional Differential Equations  Inclusions and Inequalities with Applications
  • Author : Sotiris K. Ntouyas
  • Publisher : MDPI
  • Release : 09 November 2020
GET THIS BOOK Fractional Differential Equations Inclusions and Inequalities with Applications

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

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Differential Equations on Measures and Functional Spaces
  • Author : Vassili Kolokoltsov
  • Publisher : Springer
  • Release : 20 June 2019
GET THIS BOOK Differential Equations on Measures and Functional Spaces

This advanced book focuses on ordinary differential equations (ODEs) in Banach and more general locally convex spaces, most notably the ODEs on measures and various function spaces. It briefly discusses the fundamentals before moving on to the cutting edge research in linear and nonlinear partial and pseudo-differential equations, general kinetic equations and fractional evolutions. The level of generality chosen is suitable for the study of the most important nonlinear equations of mathematical physics, such as Boltzmann, Smoluchovskii, Vlasov, Landau-Fokker-Planck, Cahn-Hilliard,

Focal Boundary Value Problems for Differential and Difference Equations

Focal Boundary Value Problems for Differential and Difference Equations
  • Author : R.P. Agarwal
  • Publisher : Springer Science & Business Media
  • Release : 09 March 2013
GET THIS BOOK Focal Boundary Value Problems for Differential and Difference Equations

The last fifty years have witnessed several monographs and hundreds of research articles on the theory, constructive methods and wide spectrum of applications of boundary value problems for ordinary differential equations. In this vast field of research, the conjugate (Hermite) and the right focal point (Abei) types of problems have received the maximum attention. This is largely due to the fact that these types of problems are basic, in the sense that the methods employed in their study are easily

New developments in Functional and Fractional Differential Equations and in Lie Symmetry

New developments in Functional and Fractional Differential Equations and in Lie Symmetry
  • Author : Ioannis P. Stavroulakis,Hossein Jafari
  • Publisher : MDPI
  • Release : 03 September 2021
GET THIS BOOK New developments in Functional and Fractional Differential Equations and in Lie Symmetry

Delay, difference, functional, fractional, and partial differential equations have many applications in science and engineering. In this Special Issue, 29 experts co-authored 10 papers dealing with these subjects. A summary of the main points of these papers follows: Several oscillation conditions for a first-order linear differential equation with non-monotone delay are established in Oscillation Criteria for First Order Differential Equations with Non-Monotone Delays, whereas a sharp oscillation criterion using the notion of slowly varying functions is established in A Sharp Oscillation Criterion

Positive Solutions of Differential Difference and Integral Equations

Positive Solutions of Differential  Difference and Integral Equations
  • Author : R.P. Agarwal,Donal O'Regan,Patricia J.Y. Wong
  • Publisher : Springer Science & Business Media
  • Release : 17 April 2013
GET THIS BOOK Positive Solutions of Differential Difference and Integral Equations

In analysing nonlinear phenomena many mathematical models give rise to problems for which only nonnegative solutions make sense. In the last few years this discipline has grown dramatically. This state-of-the-art volume offers the authors' recent work, reflecting some of the major advances in the field as well as the diversity of the subject. Audience: This volume will be of interest to graduate students and researchers in mathematical analysis and its applications, whose work involves ordinary differential equations, finite differences and

Nonlinear Differential Equations and Dynamical Systems

Nonlinear Differential Equations and Dynamical Systems
  • Author : Feliz Manuel Minhós,João Fialho
  • Publisher : MDPI
  • Release : 15 April 2021
GET THIS BOOK Nonlinear Differential Equations and Dynamical Systems

This Special Edition contains new results on Differential and Integral Equations and Systems, covering higher-order Initial and Boundary Value Problems, fractional differential and integral equations and applications, non-local optimal control, inverse, and higher-order nonlinear boundary value problems, distributional solutions in the form of a finite series of the Dirac delta function and its derivatives, asymptotic properties’ oscillatory theory for neutral nonlinear differential equations, the existence of extremal solutions via monotone iterative techniques, predator–prey interaction via fractional-order models, among others.

Basic Theory

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  • Author : Anatoly Kochubei,Yuri Luchko
  • Publisher : Walter de Gruyter GmbH & Co KG
  • Release : 19 February 2019
GET THIS BOOK Basic Theory

This multi-volume handbook is the most up-to-date and comprehensive reference work in the field of fractional calculus and its numerous applications. This first volume collects authoritative chapters covering the mathematical theory of fractional calculus, including fractional-order operators, integral transforms and equations, special functions, calculus of variations, and probabilistic and other aspects.

Nonlocal Nonlinear Fractional order Boundary Value Problems

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  • Author : Bashir Ahmad,Sotiris K Ntouyas
  • Publisher : World Scientific
  • Release : 06 April 2021
GET THIS BOOK Nonlocal Nonlinear Fractional order Boundary Value Problems

There has been a great advancement in the study of fractional-order nonlocal nonlinear boundary value problems during the last few decades. The interest in the subject of fractional-order boundary value problems owes to the extensive application of fractional differential equations in many engineering and scientific disciplines. Fractional-order differential and integral operators provide an excellent instrument for the description of memory and hereditary properties of various materials and processes, which contributed significantly to the popularity of the subject and motivated many

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  • Author : Bashir Ahmad,Ahmed Alsaedi,Sotiris K. Ntouyas,Jessada Tariboon
  • Publisher : Springer
  • Release : 16 March 2017
GET THIS BOOK Hadamard Type Fractional Differential Equations Inclusions and Inequalities

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 equations and inclusions as well as their functional counterparts. The book covers fundamental concepts of multivalued analysis and introduces a new class of mixed initial value problems involving the Hadamard

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  • Author : Sorin Vlase,Marin Marin,Andreas Öchsner
  • Publisher : Springer
  • Release : 30 October 2018
GET THIS BOOK Eigenvalue and Eigenvector Problems in Applied Mechanics

This book presents, in a uniform way, several problems in applied mechanics, which are analysed using the matrix theory and the properties of eigenvalues and eigenvectors. It reveals that various problems and studies in mechanical engineering produce certain patterns that can be treated in a similar way. Accordingly, the same mathematical apparatus allows us to study not only mathematical structures such as quadratic forms, but also mechanics problems such as multibody rigid mechanics, continuum mechanics, vibrations, elastic and dynamic stability,