Fractional Calculus new applications in understanding nonliear phenomena.

Contributor(s):

Material type: Text

text

Media type:

computer

Carrier type:

online resource

ISBN:

9815051938
9789815051933

Subject(s):

Fractional calculus

Genre/Form:

Electronic Books.

LOC classification:

QA314 .F733 2022

Online resources:

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Contents:

Title -- Copyright -- End User License Agreement -- Contents -- Foreword -- Preface -- List of Contributors -- Numerical Procedure and its Applications to theFractional-Order Chaotic System Represented withthe Caputo Derivative -- A New Method of Multistage Optimal HomotopyAsymptotic Method for Solution of FractionalOptimal Control Problem -- Complex Chaotic Fractional-order Finance Systemin Price Exponent with Control and Modeling -- The Duhamel Method in Transient HeatConduction: A Rendezvous of Classics and ModernFractional Calculus

Optimal Homotopy Analysis of a NonlinearFractional-order Model for HTLV-1 Infection ofCD4+ T-Cells -- Behavior Analysis and Asymptotic Stability of theTraveling Wave Solution of the Kaup-KupershmidtEquation for Conformable Derivative -- Mathematical Analysis of a Rumor SpreadingModel within the Frame of Fractional Derivative -- A Unified Approach for the Fractional System ofEquations Arising in the Biochemical Reactionwithout Singular Kernel -- Floating Object Induced Hydro-morphologicalEffects in Approach Channel

Back Cover

Subject: In the last two decades, many new fractional operators have appeared, often defined using integrals with special functions in the kernel as well as their extended or multivariable forms. Modern operators in fractional calculus have different properties which are comparable to those of classical operators.These have been intensively studied formodelling and analysing real-world phenomena. There is now a growing body of research on new methods to understand natu.

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Item type	Current library	Collection	Call number	URL	Status	Date due	Barcode
Online Book (LOGIN USING YOUR MY CIU LOGIN AND PASSWORD)	G. Allen Fleece Library ONLINE	Non-fiction	QA314 (Browse shelf(Opens below))	Link to resource	Available		on1369649112

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Previous	QA303.2 When computers were human /David Alan Grier.	QA309 AP calculus : strategy & tips to boost your score.	QA312 The motion of a surface by its mean curvature /by Kenneth A. Brakke.	QA314 Fractional Calculus new applications in understanding nonliear phenomena.	QA319 Analytic functions /by R. Nevanlinna [and eight others.	QA322 Vector-valued function and distribution spaces on the torus /Bienvenido Barraza Martinez, Jonathan González Ospino, Jairo Hernández Monzón.	QA322.2 Introduction to Banach spaces and algebras /Graham Allan ; prepared for publication by H. Garth Dales.	Next

Description based upon print version of record.

Includes bibliographies and index.

Cover -- Title -- Copyright -- End User License Agreement -- Contents -- Foreword -- Preface -- List of Contributors -- Numerical Procedure and its Applications to theFractional-Order Chaotic System Represented withthe Caputo Derivative -- A New Method of Multistage Optimal HomotopyAsymptotic Method for Solution of FractionalOptimal Control Problem -- Complex Chaotic Fractional-order Finance Systemin Price Exponent with Control and Modeling -- The Duhamel Method in Transient HeatConduction: A Rendezvous of Classics and ModernFractional Calculus

Oscillatory Heat Transfer Due to the Cattaneo-Hristov Model on the Real Line -- Optimal Homotopy Analysis of a NonlinearFractional-order Model for HTLV-1 Infection ofCD4+ T-Cells -- Behavior Analysis and Asymptotic Stability of theTraveling Wave Solution of the Kaup-KupershmidtEquation for Conformable Derivative -- Mathematical Analysis of a Rumor SpreadingModel within the Frame of Fractional Derivative -- A Unified Approach for the Fractional System ofEquations Arising in the Biochemical Reactionwithout Singular Kernel -- Floating Object Induced Hydro-morphologicalEffects in Approach Channel

Subject Index -- Back Cover

In the last two decades, many new fractional operators have appeared, often defined using integrals with special functions in the kernel as well as their extended or multivariable forms. Modern operators in fractional calculus have different properties which are comparable to those of classical operators.These have been intensively studied formodelling and analysing real-world phenomena. There is now a growing body of research on new methods to understand natu.

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