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non-linear partial differential

OVERVIEW ON NON-LINEAR PARTIAL DIFFERENTIAL EQUATIONS

OVERVIEW ON NON-LINEAR PARTIAL DIFFERENTIAL EQUATIONS

... R ESUME : La notion mathématique d’équations aux dérivées partielles non linéaires s’inscrit en intégralité en Analyse mathématique. Cette notion trouve plusieurs applications dans d’autres disciplines comme la ...

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New Solitary Wave Solutions for Some Non-linear Partial Differential Equations

New Solitary Wave Solutions for Some Non-linear Partial Differential Equations

... In this paper, the tanh and Sech function method has been successfully implemented to establish new solitary wave solutions for six nonlinear wave equations, namely, Drinfel’d–Sokolov–Wilson equation, Fornberg- Whitham ...

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An Analysis of the Impact of Economic Ecological Balance Mechanism Based on Non Linear Partial Differential Equations on Land Financial Teaching Methods

An Analysis of the Impact of Economic Ecological Balance Mechanism Based on Non Linear Partial Differential Equations on Land Financial Teaching Methods

... and non-renewable natural resources above the re- newable energy resources, reflecting that the system input is still dominated by non-renewable purchasing ...

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EVOLUTION OF MODULATIONAL INSTABILITY IN TRAVELLING WAVE SOLUTION OF NON-LINEAR PARTIAL DIFFERENTIAL EQUATION

EVOLUTION OF MODULATIONAL INSTABILITY IN TRAVELLING WAVE SOLUTION OF NON-LINEAR PARTIAL DIFFERENTIAL EQUATION

... We applied Ritz variational method to construct a model function between linear and non-linear evolution of modulational instability. Spatial variance of trial function was assumed a priori while ...

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Image Zooming using Non-linear Partial Differential Equation

Image Zooming using Non-linear Partial Differential Equation

... 2. 2. 1. The Locally Adaptive Zooming Algorithm LAZ in [8] introduced using information about discontinuities (sharp luminance variations) by a non- linear iterative interpolation procedure for the image ...

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On Approximate Solutions of Second Order Linear Partial Differential Equations

On Approximate Solutions of Second Order Linear Partial Differential Equations

... In this study, the usefulness of the Chebyshev matrix method presented for the approximate solution of the second order linear partial differential equations is dis- cussed. Also, the method can be ...

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A Study On Linear and Non linear Schrodinger Equations by Reduced Differential Transform Method

A Study On Linear and Non linear Schrodinger Equations by Reduced Differential Transform Method

... reduced differential transform method was applied to obtain the exact solution of linear and nonlinear Schrodinger ...of linear and nonlinear partial differential ...

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Laplace Substitution Method for nth Order Linear and Non Linear PDE’s Involving Mixed Partial Derivatives

Laplace Substitution Method for nth Order Linear and Non Linear PDE’s Involving Mixed Partial Derivatives

... to linear PDEs. On the contrary, for non-linear PDEs it is well known that there are no generally applicable methods to solve such nonlinear ...order linear and nonlinear partial ...

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13. Multiplicity of solutions for linear partial  differential equations using (generalized) energy operators

13. Multiplicity of solutions for linear partial differential equations using (generalized) energy operators

... 4.1. Comments on functions of two variables solutions of linear and Non- linear PDEs. In this section and the remainder of this work, the finite energy functions of one variable described in Section ...

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Linear Partial Differential Equations of  First Order as Bi Dimensional Inverse Moments Problem

Linear Partial Differential Equations of First Order as Bi Dimensional Inverse Moments Problem

... the partial differential Equation (1) can be transformed into a integral equation and that this one can be numerically solved using techniques normally employed with generalized moment problems ...the ...

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Exact solutions for linear systems of local fractional partial differential equations

Exact solutions for linear systems of local fractional partial differential equations

... The basic motivation of the present study is to apply the local fractional Sumudu decomposition method to solve linear system of local fractional partial differential equations. The local fractional ...

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A New Numerical Method to Solve Non Linear Fractional Differential Equations

A New Numerical Method to Solve Non Linear Fractional Differential Equations

... 6. J. Singh, D. Kumar and A. Kiliman, Numerical Solutions of Nonlinear Fractional Partial Differential Equations Arising in Spatial Diffusion of Biological Populations, Abstract and Applied Analysis. Volume ...

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Existence and Uniqueness Linear Partial Differential Equations Depending Initial and Boundary Conditions

Existence and Uniqueness Linear Partial Differential Equations Depending Initial and Boundary Conditions

... first-order partial differential equations are shown to carry a natural geometric structure, called the canonical ...second-order partial differential equations subjected to ...

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The Linear, Nonlinear and Partial Differential Equations are not Fractional Order Differential Equations

The Linear, Nonlinear and Partial Differential Equations are not Fractional Order Differential Equations

... yield non-consistent ...any differential equations to fractional order differential equations is valid or ...any differential equations into fractional order differential equations by ...

6

Euler type linear and half linear differential equations and their non oscillation in the critical oscillation case

Euler type linear and half linear differential equations and their non oscillation in the critical oscillation case

... between linear and non-linear equations on one side and between ordinary differential equations and partial differential equations on the other ...from linear equations to ...

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A mathematical modeling and simulation of 
		non linear ordinary differential equations using HPM

A mathematical modeling and simulation of non linear ordinary differential equations using HPM

... In the system we have to investigate the numerical solutions [11, 12]. This model is generally called as approximation of the real world problems. Finally in this paper we will find an approximate solution of the model ...

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Non oscillation of perturbed half linear differential equations with sums of periodic coefficients

Non oscillation of perturbed half linear differential equations with sums of periodic coefficients

... We investigate perturbed second order Euler type half-linear differential equations with periodic coefficients and with the perturbations given by the finite sums of periodic functions which do not need to have any ...

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On the Partial Differential Equations with Non-Constant Coefficients and Convolution Method

On the Partial Differential Equations with Non-Constant Coefficients and Convolution Method

... a partial differential equation with variable coefficients from the PDE with constant coefficients, however the most of the partial differential equations with variable coefficients depend on ...

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Unconditionally Explicit Stable Difference Schemes for Solving Some Linear and Non Linear Parabolic Differential Equation

Unconditionally Explicit Stable Difference Schemes for Solving Some Linear and Non Linear Parabolic Differential Equation

... [4] Nakashima, M. (2001) Unconditionally Stable Explicit Difference Schemes for the Variable Coefficients Parabolic Diffe- rential Equation (II). Processing Techniques and Applications International Conference, Las ...

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Finite Difference Approximation for Linear Stochastic Partial Differential Equations with Method of Lines

Finite Difference Approximation for Linear Stochastic Partial Differential Equations with Method of Lines

... the linear elliptic SPDE and the linear parabolic SPDE, while section three discusses the integral and weak form solutions of the boundary value problems for these two ...

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