[PDF] Top 20 Numerical Solution of Nonlinear System of Partial Differential Equations by the Laplace Decomposition Method and the Pade Approximation
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Numerical Solution of Nonlinear System of Partial Differential Equations by the Laplace Decomposition Method and the Pade Approximation
... The Laplace decomposition method (LDM) is one of the efficient analytical techniques to solve linear and nonlin- ear equations ...other approximation techniques like ...This ... See full document
10
Solution of Volterra’s Integro-Differential Equations by Using Variational Iteration Method
... various numerical and analytical methods to solve such problems, for example, the homotopy perturbation method [3], the Adomian decomposition method [4], but each method limits to a ... See full document
9
Numerical solution of fractional partial differential equations by numerical Laplace inversion technique
... differential equations are found to be an effective tool to describe certain phys- ical phenomena such as damping laws, rheology, diffusion processes, and so ...differential equations. Lin and Xu [] pro- posed ... See full document
18
Comparison between the Laplace Decomposition Method and Adomian Decomposition in Time Space Fractional Nonlinear Fractional Differential Equations
... a numerical algorithm to solve NODEs and ...this method for the sacrificial solution of a class of ...the Laplace Transform suppo- sedly is utilized to sacrifice the solutions of the ... See full document
11
Laplace Homotopy Perturbation Method of Solving Nonlinear Partial Differential Equations
... and nonlinear partial differential equations with initial and boundary ...and nonlinear partial differential equations are of fundamentally significant in science ... See full document
6
Adomian decomposition method and application on solving nonlinear partial differential equations and nonlinear system partial equation
... the numerical solution of nonlinear partial equations by using numerical methods and developing these methods ( AL- Safi,2007; Leveque, 2006; Rossler, Husner,1997; Wescot, ...the ... See full document
9
Application of Laplace Adomian Padé approximant to solve exponential stretching sheet problem in fluid mechanics and
... Adomian Decomposition Method has been applied to a wide class of problems in physics, biology and chemical ...The method provides the solution in a rapid convergent series with computable ... See full document
7
Numerical Solution of the Diffusion Equation with Restrictive Pade Approximation
... Restrictive Pade Approximation (RPA) for parabolic Partial Differential Equation (PDE) and Partial Difference Equations is a new technique done by İsmail and Elbar- bary ... See full document
7
A Study of Some Nonlinear Partial Differential Equations by Using Adomian Decomposition Method and Variational Iteration Method
... a numerical solution of nonlinear partial differential equation, Benjamin-Bona-Ma- hony (BBM) and Cahn-Hilliard equation is presented by using Adomain Decomposition Method ... See full document
9
Laplace Discrete Adomian Decomposition Method for Solving Nonlinear Integro Differential Equations
... the Laplace Discrete Adomian Decomposition Method and its application for solving nonlinear integro-differential ...This method is based upon the Laplace Adomian ... See full document
20
APPROXIMATE ANALYTICAL SOLUTION OF SEEPAGE OF GROUND WATER IN SOIL
... a numerical Laplace decomposition algorithm to solve a class of nonlinear differential equations Yusufoglu solved the Duffing equation by Laplace decomposition ... See full document
16
Differential transform method for a a nonlinear system of differential equations arising in HIV infection of CD4+T cell
... non-linear system of ordinary differential equations called Differential transformation method (DTM) is addressed and used to approximate solutions for a well-known non-linear ...The ... See full document
9
RBFs Meshless Method of Lines for the Numerical Solution of Time Dependent Nonlinear Coupled Partial Differential Equations
... coupled partial differential equations have nu- merous applications in the field of science and engineer- ing, including solid state physics, fluid mechanics, che- mical physics, plasma physics ... See full document
10
DGJ Method for Linear and Nonlinear Third order Fractional Differential Equation
... (Daftardar-Gejii-Jafaris) method is used to obtain nu- merical solution of the third order fractional differential ...DGJ method converges, the approximate solution is a good and ... See full document
10
A Comparative Study of Adomain Decompostion Method and He Laplace Method
... parameter method [12] perturbation techniques [13] [14] and Hiroa bilinear method [15] ...the solution of nonlinear partial differential equation by using various ...iteration ... See full document
13
An Iterative Method for Solving Two Special Cases of Lane Emden Type Equation
... a nonlinear differential operator, which encloses the linear and nonlinear term of the Lane-Emden type ...the nonlinear term is Therefore (38) may be written as ... See full document
12
An Upwind-mixed Finite Element Method with Moving Grids for Quasi-nonlinear Sobolev Equations
... element method has been proven to be a powerful tool to numerically solve the fluid ...element method were discussed well, such as [14], [15], ...element method often suffer from spurious ... See full document
6
About the Simulation of Stochastically Excited Elastic Systems and Their Stability
... a numerical solution of differential equations, describing the motion of the system, and, in a case of the stability investigation of this motion, on the calculation of the top Liapunov ... See full document
6
Chebyshev approximation with applications to the numerical solution of differential equations
... the nonlinear discrete problem, which converges to the min max deviation provided only that a rank condition analogous to that for the linear case, together with a certain n on ... See full document
199
Soliton Solutions and Numerical Treatment of the Nonlinear Schrodinger’s Equation Using Modified Adomian Decomposition Method
... Here, the dependent variable u is a complex valued function, while x and t are the two independent variables. The coefficients β and γ are constants and m is a con- stant parameter, where m ≥ 1 , transforms the NLSE to ... See full document
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