[PDF] Top 20 Multistage Telescoping Decomposition Method for Solving Fractional Differential Equations
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Multistage Telescoping Decomposition Method for Solving Fractional Differential Equations
... Ifferential equations of fractional order have been the focus of many studies due to their frequent appearance in various applications in fluid mechanics, viscoelasticity, biology, physics and ...of ... See full document
7
The Adomian Decomposition Method for a Type of Fractional Differential Equations
... Physics Fractional calculus is found to be more suitable modeling the process with long range interaction and physical problems described by fractional equations, but sometimes it’s difficult to get ... See full document
8
On the Solutions of a Linear Fractional Differential Equation
... Adomian decomposition method (MADM) provides a scheme that can be used for solving initial value problems or integral ...This method solves any problem by finding successive approximations to ... See full document
9
A New Numerical Technique for Solving Systems Of Nonlinear Fractional Partial Differential Equations
... Adomian decomposition method. This method was introduced in the 1980s by George Adomian (1923-1996), and it was applied to many problems ( [1]- ...Adomian decomposition method was ... See full document
10
Solving Nonlinear Differential Equations Using Adomian Decomposition Method Through Sagemath
... Adomian decomposition method (ADM) proposed by George Adomian is one of the teachnique to solve linear as well as nonlinear differential equations that are encountered in the field of Physics, ... See full document
6
Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... powerful method named as Adomian decomposition method (ADM) for solving linear and nonlinear functional ...Adomian decomposition method, is a well-known for analytical ... See full document
9
A semi analytic method with an effect of memory for solving fractional differential equations
... years, fractional differential equations have been considered as an important mathematical modeling in various fields of applied sciences and engineering because of describing memory ...for solving ... See full document
14
Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... powerful method named as Adomian decomposition method (ADM) for solving linear and nonlinear functional ...Adomian decomposition method, is a well-known for analytical ... See full document
9
Comparison between the Laplace Decomposition Method and Adomian Decomposition in Time Space Fractional Nonlinear Fractional Differential Equations
... and fractional partial differential equations of physical ...the decomposition method stood up as efficient, easy and accurate in solving a great group of linear and nonlinear ... See full document
11
A new fractional Jacobi elliptic equation method for solving fractional partial differential equations
... decades, fractional differential equations have been paid an increasing attention as they are widely used to describe various complex phenomena in many fields such as the fluid flow, signal processing, control ... See full document
11
Solving some System of Linear Fuzzy Fractional Differential Equations by Adomian Decomposition Method
... numerical method relatively new for solving fuzzy fractional differential equations using Adomian decomposition method (ADM) where the fractional derivative is ... See full document
10
Adomian Decomposition Method for Solving Highly Nonlinear Fractional Partial Differential Equations
... Adomian Decomposition Method [1, 2] has been applied to obtain a formal solution to a wide class of both deterministic and stochastic Partial Differential ...this Method has emerged as an ... See full document
6
Euler’s Method for Fractional Differential Equations
... the fractional derivatives in Riemann- Liouville sense with the order 0 < α < 1, it can be generalized to any other order and fractional derivatives in other sense by using the relationship among ... See full document
19
Cyclic Operator Decomposition for Solving the Differential Equations
... These are the sufficient conditions enabling one to derive the approximate solution with the prescribed accuracy. Further, the proposed method provides another advantage if one performs numerical calculations. ... See full document
5
Homotopy Analysis Method for Equations of the Type Δ2=b(x,y) and Δ2u=b(x,y,u)
... analysis method has been applied to solve some of engineering problems defined on an elliptical ...for equations of the type ∇ = 2 u b x y ( ) , and ∇ = 2 u b x y u ( , , ) are ob- tained using the ...for ... See full document
8
Laplace Discrete Adomian Decomposition Method for Solving Nonlinear Integro Differential Equations
... from differential equations, partial differential equations, integral equations and integro-differential equations among ...LADM method is always open for further ... See full document
20
Use of Euler’s Method for Fractional Differential Equations
... numerical method for solving fractional differential equations in the Riemann -Liouville sense and the approach is based on the Euler’s ...Euler method has intuitive geometric ... See full document
15
Solving nonlinear space-time fractional differential equations via ansatz method
... There are several approaches to the generalization of the notion of differentiation to fractional orders e.g. Gr¨ unwald–Letnikow, Caputo and Riemann–Liouville [20, 58]. Modified Riemann-Liouville derivative is ... See full document
11
Modified Laplace Decomposition Method for Singular IVPs in the second-Order Ordinary Differential Equations
... In the paper, modified Laplace decomposition method (MLDM) is ap- plied to linear and nonlinear differential equation with initial conditions. The MLDM proposed in this investigation is simple and ... See full document
9
Laplace homotopy analysis method for solving linear partial differential equations using a fractional derivative with and without kernel singular
... The method provides an excellent convergence region of the solution by introducing the auxiliary functions () and () and the perturbative approximate results obtained are in good agreement with the exact ... See full document
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