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Bibframe Work

Title
Generalized fractional order differential equations arising in physical models
Type
Text
Monograph
Multimedia
Contribution
Saha Ray, Santanu (Author)
Sahoo, Subhadarshan (Author)
Subject
(BISACSH)
(BISACSH)
Fractional calculus (LCSH)
Differential equations, Partial (LCSH)
Dérivées fractionnaires (RVM)
Équations aux dérivées partielles (RVM)
MATHEMATICS--Calculus (BISACSH)
MATHEMATICS--Mathematical Analysis (BISACSH)
Differential equations, Partial
Fractional calculus
Language
English
Illustrative Content
Illustrations
Classification
LCC: QA314 (Assigner: dlc) (Status: used by assigner)
DDC: 515/.83 full (Source: 23)
Supplementary Content
bibliography
index
Content
text
Summary
This book analyzes the various semi-analytical and analytical methods for finding approximate and exact solutions of fractional order partial differential equations. It explores approximate and exact solutions obtained by various analytical methods for fractional order partial differential equations arising in physical models.
Table Of Contents
Introduction and preliminaries of fractional calculus
Overview of numerous analytical methods
New analytical approximate solutions of fractional differential equations
New analytical approximate solutions of Riesz fractional differential equations
New exact solutions of fractional differential equations by fractional sub-equation and improved fractional sub-equation method
New exact solutions of fractional differential equations by (G'/G')-expansion method and improved (G'/G)-expansion method
New exact solutions of fractional differential equations by proposed Tanh and modified Kudryashov methods
New exact solutions of fractional differential equations by proposed novel method
New exact solutions of fractional coupled differential equations by Jacobi elliptic function method
Formulation and solutions of fractional continuously variable-order mass-spring damper systems.
Authorized Access Point
Saha Ray, Santanu Generalized fractional order differential equations arising in physical models