[PDF] Top 20 The Lanczos Chebyshev Pseudospectral Method for Solution of Differential Equations
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The Lanczos Chebyshev Pseudospectral Method for Solution of Differential Equations
... accuracy, pseudospectral formulations employ orthogonal-polynomial ...classical pseudospectral methods, the series expansions are often replaced by function values at the collo- cation points in the ... See full document
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The Adomian Decomposition Method and the Differential Transform Method for Numerical Solution of Multi Pantograph Delay Differential Equations
... The Adomian Decomposition Method and the Differential Transform Method for Numerical Solution of Multi-Pantograph Delay Differential Equations Musa Cakir, Derya Arslan Department of Math[r] ... See full document
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On Approximate Solutions of Second Order Linear Partial Differential Equations
... Numerical Solution of Second-Order Linear Partial Differential Equations by Differential Transform,” Journal of Applied Mathematics and Computing, ... See full document
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A fractional type of the Chebyshev polynomials for approximation of solution of linear fractional differential equations
... classical Chebyshev polynomials of the second kind ...Tau method are utilized to reduce the solution of some fractional -order differential ... See full document
12
A modified series solution method for fractional integro differential equations
... approximate solution of fractional ordered initial or boundary value ...the solution of fractional differential equations (FDE) and fractional integral equations ... See full document
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An Approximate Analytical Solution of Higher-Order Linear Differential Equations with Variable Coefficients Using Improved Rational Chebyshev Collocation Method
... of Chebyshev polynomial and rational Chebyshev collocation methods for solving different problems of differential, integro-differential equations and some other physical problems with ... See full document
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A Numerical Method -High Accuracy Solution to Singular Differential Equations
... collocation method is developed and applied to the second order singular differential equation with Neumann’s boundary ...numerical solution of second order singular differential equation and ... See full document
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Analytical solution of system of differential equations by variational iteration method
... Iteration Method using He’s Polynomials is used to construct the exact as well as approximate solutions of differential ...the solution of the linear and non- linear system of differential ... See full document
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A Meshless Method for Numerical Solution of Fractional Differential Equations
... fractional differential equations. There are some further method, such as operational method,the Adomian decomposition method(ADM)[6], the homotopy perturbation method(HPM)[7, ... See full document
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Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... decomposition method has been used in 9-14 to solve effectively, easily and accurately a large class of linear and non-linear ordinary, partial, deterministic or stochastic fractional differential ... See full document
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Solution of Fractional Differential Equations By Adomian Decomposition Method With Chebyshev Polynomials
... decomposition method has been used in 9-14 to solve effectively, easily and accurately a large class of linear and non-linear ordinary, partial, deterministic or stochastic fractional differential ... See full document
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Chebyshev approximation with applications to the numerical solution of differential equations
... equations usually occur as the result of the reduction of a high order equation» For our methods, this process is not necessary, as any order of equation can be dealt with» However, in certain cases, simultaneous ... See full document
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Fast methods for the solution of singular integro differential and differential equations
... Chebyshev expansion sets are developed for the numerical solution of linear integrodifferential equations of the first order.. These methods take a total solution.[r] ... See full document
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Numerical Solution of Klein/Sine Gordon Equations by Spectral Method Coupled with Chebyshev Wavelets
... Sine-Gordon equations appeared in many physical problems like applications in relativistic field theory, Josephson junc- tions or mechanical transmission lines [4] [5] [6] ...Numerical solution of partial ... See full document
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A rational Chebyshev functions approach for Fredholm-Volterra integro-differential equations
... direct method to solve non-linear Volterra-Fredholm integral and integro-differential equation using operational matrix block-pulse ...approximation method for solving Volterra-Fredholm integral and ... See full document
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A Chebyshev spectral method based on operational matrix for fractional differential equations involving non singular Mittag Leffler kernel
... differential equations within a fractional derivative involving the Mittag-Leffler kernel by using the spectral ...the Chebyshev polynomials as a base and obtain the necessary operational matrix of fractional ... See full document
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Online Full Text
... partial differential equations (FPDEs) attracted a great deal of attention among scientists and engineers, because of its frequent involvement in the modeling of numerous industrialized applications, such ... See full document
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Generalized Differential Transformation Method for Solving System of Linear Volterra Integro-Differential Equations of Fractional Order
... Generalized Differential Transformation Method (GDTM) for approximating the solution of systems of linear volterra integro-differential equations of fractional of fractional is ... See full document
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Solution of Modified Equations of Emden Type by Differential Transform Method
... series solution of differential equations and is much ...the solution of the Duffing-Van der Pol oscillator equa- tion in a rapidly convergent series [28] and that, it is in good agreement ... See full document
5
Almost sure exponential stability of an explicit stochastic orthogonal Runge Kutta Chebyshev method for stochastic delay differential equations
... Stability analysis of numerical methods for stochastic differential equations (SDEs) has recently attracted an increasing interest. Most researchers are concerned with two kinds of stability, i.e., almost sure ... See full document
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