[PDF] Top 20 A Numerical Scheme for Solving Nonlinear Fractional Volterra Integro-Differential Equations
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A Numerical Scheme for Solving Nonlinear Fractional Volterra Integro-Differential Equations
... for solving nonlinear fractional Volterra integro-differential ...algebraic equations which is solved by using Newton’s iteration ...suggested scheme are in ... See full document
22
Solving high order nonlinear Volterra Fredholm integro differential equations by differential transform method
... and nonlinear initial value problems, in electric circuit ...tional equations. It is possible to solve differential equa- tions, difference equations, differential difference equa- ... See full document
7
Generalized Differential Transformation Method for Solving System of Linear Volterra Integro-Differential Equations of Fractional Order
... many numerical methods that have been adopted to resolve this type of problems such as Adomian decomposition method (ADM), variational iteration method (VIM), homotopy analysis method(HAM), homotopy perturbation ... See full document
18
Covariance Operators and the Central Limit Theory for "Loop" Markov Chains
... for solving a system of linear fractional Integro-differential equations of Volterra (LFIDEV) numerically presented based on B-spline ...investigated. Numerical examples ... See full document
9
A numerical technique based on operational matrices for solving nonlinear integro-differential equations
... 7. Gazanfari, B., Ghazanfari, A. G. and Veisif, F. Homotopy perturbation Method for the nonlinear fractional integro differentioal equations, Aus- tralian Journal of Basic an Applied Sciencec ... See full document
16
Numerical Solution of Nonlinear Integro Differential Equations with Initial Conditions by Bernstein Operational Matrix of Derivative
... for Nonlinear Volterra—Fredholm-Hammerstein Integral Equations,” Communications in Nonlinear Sci- ence and Numerical Simulation, ... See full document
9
A new numerical scheme for solving systems of integro-differential equations
... for solving the systems of Volterra integro-differential ...for solving systems of Volterra integro- differential equations with any kind of ...other ... See full document
12
Application of fractional-order Bernoulli functions for solving fractional Riccati differential equation
... the fractional-order Bernoulli functions and the associated operational matrix of integration P (ν,α,c) for numerical solution of the nonlinear Riccati differential equation with ... See full document
16
Boundary value problems for nonlinear fractional integro differential equations: theoretical and numerical results
... several numerical methods have been proposed to approximate exact solutions for such ...[6], fractional differential transform method [7,8], CAS wavelets [2] and Taylor expansion method ... See full document
13
The solving integro-differential equations of fractional order with the ultraspherical functions
... of fractional differential equations for mathematical modeling of real world physical problems has been widely developed in recent years, ...and numerical solutions for the frac- tional ... See full document
7
A New Numerical Technique for Solving Systems Of Nonlinear Fractional Partial Differential Equations
... nonliner fractional partial differential ...for solving systems of nonlinear fractional partial differential equations in other areas of ... See full document
10
Solving linear Volterra–Fredholm integro- differential equations of fractional order by using Generalized Differential Transform Method
... in integro -differential equations ...create integro-differential equations ...by fractional integro- differential equations ... See full document
12
A method for fractional Volterra integro differential equations by Laguerre polynomials
... In this section, we apply the proposed method to four examples existing in the literature and to a test example constructed for this method. We have performed all of the numerical computations using Mathcad 15. We ... See full document
11
Numerical Solution for Solving a System of Fractional Integro-differential Equations
... We implemented the suggested method with m = 16 and m = 32. The obtained numerical results are shown in Table I and Figs 1-4. In Table I, the absolute error between the exact solution and the approximate solution, ... See full document
7
Variational iterative method: an appropriate numerical scheme for solving system of linear Volterra fuzzy integro differential equations
... linear Volterra fuzzy integro-differential equations; this technique gives a better accuracy of the ...linear Volterra fuzzy integro-differential ...linear Volterra fuzzy ... See full document
15
Efficient algorithms for solving nonlinear Volterra integro differential equations with two point boundary conditions
... EFFICIENT ALGORITHMS FOR SOLVING NONLINEAR VOLTERRA INTEGRO-DIFFERENTIAL EQUATIONS WITH TWO POINT BOUNDARY CONDITIONS LE.. GAREY and R.E.[r] ... See full document
6
Numerical solution of nonlinear mixed Fredholm-Volterra integro-differential equations of fractional order by Bernoulli wavelets
... a numerical method for solving a class of nonlinear mixed Fredholm- Volterra integro-differential equations of fractional order is ...of fractional order integration ... See full document
14
Solving nonlinear Volterra integro differential equations of fractional order by using Euler wavelet method
... the nonlinear Volterra integro-differential equations of fractional ...algebraic equations by expanding the solution as Euler wavelet with unknown ...the ... See full document
16
Numerical solution of nonlinear fractional Volterra-Fredholm integro-differential equations with mixed boundary conditions
... (1 + 2t)e y(t) dt, (5.15) with the boundary conditions y(0) = 0, y(1) = 2. g(x) is chosen such that the exact solution to be y(x) = x 2 + x. Table 3 shows the numerical results including absolute errors of the ... See full document
7
Fractional type of flatlet oblique multiwavelet for solving fractional differential and integro-differential equations
... Wavelets and multiwavelets are the interesting object in mathematical sciences which have many applications in various fields such as image processing, signal de- noising, physics and etc [5, 11, 15, 17]. For instance ... See full document
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