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Fractional Differentiation Inequalities

In this book the author presents the Opial, Poincare, Sobolev, Hilbert, and Ostrowski fractional differentiation inequalities. Results for;

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Generalized Fractional Calculus

This book applies generalized fractional differentiation techniques of Caputo, Canavati and Conformable types to a great variety;

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Generalized Fractional Calculus

This book applies generalized fractional differentiation techniques of Caputo, Canavati and Conformable types to a great variety;

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Constructive Fractional Analysis with Applications

in various applications. The author applies generalized fractional differentiation techniques of Riemann-Liouville, Caputo and Canavati types and;

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Fractional Hermite-Hadamard Inequalities

This book extends classical Hermite-Hadamard type inequalities to the fractional case via establishing fractional integral identities, and;

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Frontiers In Time Scales And Inequalities

HermiteHadamard type inequalities using m-convexity and (s, m)-convexity. Finally, it introduces the reduction method in fractional calculus and its;

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Intelligent Analysis

inequalities, which are involved in major applications in economics. In turn, we address the local fractional derivatives of Riemann-Liouville type and;

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Intelligent Analysis

inequalities, which are involved in major applications in economics. In turn, we address the local fractional derivatives of Riemann-Liouville type and;

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Fractional Differential Equations, Inclusions and Inequalities with Applications

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Unification of Fractional Calculi with Applications

establish related unifying fractional integral inequalities of the following types: Iyengar, Landau, Polya, Ostrowski, Hilbert-Pachpatte, Hardy;

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Advances in Fractional Calculus: Theoretical Developments and Applications in Physics and Engineering

In the last two decades, fractional (or non integer) differentiation has played a very important role in various fields such as mechanics;

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Fractional Calculus: Theory and Applications

Fractional Calculus deals with differentiation and integration of arbitrary order. The origin of this subject can be traced back to the end;

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Fractional Order Analysis

: new fractional operators, fractional derivatives, fractional differential equations, inequalities for different fractional derivatives and;

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Frontiers in Functional Equations and Analytic Inequalities

inequalities are also in the environments of Fractional Calculus and Conformable Fractional Calculus. Applications from this book's results can be;

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Frontiers in Functional Equations and Analytic Inequalities

Korovkin type. The inequalities are also in the environments of Fractional Calculus and Conformable Fractional Calculus. Applications from this;

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Analysis, Modeling and Stability of Fractional Order Differential Systems 2

, formulation of analytical transients, fractional differentiation of functions, state observation and control, definition of fractional energy, and;

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Fractional Calculus in Bioengineering

This book is written for bioengineers who wish to learn more about fractional calculus (integration and differentiation of arbitrary order;

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Time Fractional Differential Equations

This book aims to establish a foundation for fractional derivatives and fractional differential equations. The theory of fractional;

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Fractional Differential Equations

equations, including several necessary special functions, basic theory of fractional differentiation, uniqueness and existence theorems, analytical;

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Fractional Calculus

Fractional calculus falls under the domain of mathematical analysis. It focuses on the study of the differentiation operator in terms;

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Advances in Synchronization of Coupled Fractional Order Systems

After a short introduction to the fundamentals, this book provides a detailed account of major advances in applying fractional calculus to;

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Advances in Synchronization of Coupled Fractional Order Systems

After a short introduction to the fundamentals, this book provides a detailed account of major advances in applying fractional calculus to;

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Weighted Inequalities of Hardy Type

new areas such as higher order and fractional order Hardy-type inequalities and integral inequalities on the cone of monotone functions;

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Approximation Theory and Analytic Inequalities

operators, PDEs, fractional integral inequalities, multidimensional numerical integration, Gauss-Jacobi and Hermite-Hadamard type inequalities;

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Operator Theory, Operator Algebras and Applications

integral operators with shifts; pseudodifferential operators, factorization of almost periodic matrix functions; inequalities; Cauchy type;

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Functional Fractional Calculus

of fractional and complex order differentiation and integration are elaborated mathematically, physically and geometrically with examples. The practical;

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Functional Fractional Calculus

of fractional and complex order differentiation and integration are elaborated mathematically, physically and geometrically with examples. The practical;

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