Description

Book Synopsis
Basic Theory of Fractional Differential Equations is a contemporary collection of 16 articles that explores modern methods and applications of FDEs. It covers the extended Jacobi elliptic function expansion method, numerical approximation techniques like -step continuous BDFs for FIVPs, stability theories, and various fractional derivatives. The book finds applications in diverse fields, making it a valuable tool for solving real-world problems in physics, engineering, finance, and biology.

Table of Contents
  • Chapter 1 Introduction
  • Chapter 2 Exact Solutions for Some Fractional Differential Equations
  • Chapter 3 Compact and Noncompact Solutions to Generalized Sturm–Liouville and Langevin Equation with Caputo–Hadamard Fractional Derivative
  • Chapter 4 Solution of Fractional Partial Differential Equations Using Fractional Power Series Method
  • Chapter 5 Novel Stability Results for Caputo Fractional Differential Equations
  • Chapter 6 Block Backward Differentiation Formulas for Fractional Differential Equations
  • Chapter 7 Nonlinear Fractional Differential Equations with Nonlocal Fractional Integro-Differential Boundary Conditions
  • Chapter 8 A New Fractional Jacobi Elliptic Equation Method for Solving Fractional Partial Differential Equations
  • Chapter 9 Existence of Solutions for Nonlinear Singular Fractional Differential Equations with Fractional Derivative Condition
  • Chapter 10 On the Nonlinear Fractional Differential Equations with Caputo Sequential Fractional Derivative
  • Chapter 11 On Fractional Order Hybrid Differential Equations
  • Chapter 12 Fuzzy Conformable Fractional Differential Equations
  • Chapter 13 On Hilfer-Type Fractional Impulsive Differential Equations
  • Chapter 14 The Numerical Investigation of Fractional-Order Zakharov–Kuznetsov Equations
  • Chapter 15 Stability of Fractional Differential Equations with New Generalized Hattaf Fractional Derivative
  • Chapter 16 Asymptotic Stability of Distributed-Order Nonlinear Time-Varying Systems with the Prabhakar Fractional Derivatives
  • Chapter 17 Stability of a Nonlinear Fractional Langevin System with Nonsingular Exponential Kernel and Delay Control

Basic Theory of Fractional Differential Equations

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    A Hardback by Olga Moreira

    3 in stock


      View other formats and editions of Basic Theory of Fractional Differential Equations by Olga Moreira

      Publisher: Arcler Education Inc
      Publication Date: 29/02/2024
      ISBN13: 9781774698990, 978-1774698990
      ISBN10: 1774698994

      Description

      Book Synopsis
      Basic Theory of Fractional Differential Equations is a contemporary collection of 16 articles that explores modern methods and applications of FDEs. It covers the extended Jacobi elliptic function expansion method, numerical approximation techniques like -step continuous BDFs for FIVPs, stability theories, and various fractional derivatives. The book finds applications in diverse fields, making it a valuable tool for solving real-world problems in physics, engineering, finance, and biology.

      Table of Contents
      • Chapter 1 Introduction
      • Chapter 2 Exact Solutions for Some Fractional Differential Equations
      • Chapter 3 Compact and Noncompact Solutions to Generalized Sturm–Liouville and Langevin Equation with Caputo–Hadamard Fractional Derivative
      • Chapter 4 Solution of Fractional Partial Differential Equations Using Fractional Power Series Method
      • Chapter 5 Novel Stability Results for Caputo Fractional Differential Equations
      • Chapter 6 Block Backward Differentiation Formulas for Fractional Differential Equations
      • Chapter 7 Nonlinear Fractional Differential Equations with Nonlocal Fractional Integro-Differential Boundary Conditions
      • Chapter 8 A New Fractional Jacobi Elliptic Equation Method for Solving Fractional Partial Differential Equations
      • Chapter 9 Existence of Solutions for Nonlinear Singular Fractional Differential Equations with Fractional Derivative Condition
      • Chapter 10 On the Nonlinear Fractional Differential Equations with Caputo Sequential Fractional Derivative
      • Chapter 11 On Fractional Order Hybrid Differential Equations
      • Chapter 12 Fuzzy Conformable Fractional Differential Equations
      • Chapter 13 On Hilfer-Type Fractional Impulsive Differential Equations
      • Chapter 14 The Numerical Investigation of Fractional-Order Zakharov–Kuznetsov Equations
      • Chapter 15 Stability of Fractional Differential Equations with New Generalized Hattaf Fractional Derivative
      • Chapter 16 Asymptotic Stability of Distributed-Order Nonlinear Time-Varying Systems with the Prabhakar Fractional Derivatives
      • Chapter 17 Stability of a Nonlinear Fractional Langevin System with Nonsingular Exponential Kernel and Delay Control

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