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homogeneous partial differential equations

A Comparison Between Fourier Transform Adomian Decomposition Method and Homotopy Perturbation ethod for Linear and Non-Linear Newell-Whitehead-Segel Equations

A Comparison Between Fourier Transform Adomian Decomposition Method and Homotopy Perturbation ethod for Linear and Non-Linear Newell-Whitehead-Segel Equations

... mathematical differential equations associated with the real-life model that are intrinsically ...non-linear differential equations do not possess an analytical ...non-homogeneous ...

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On The Simulation of Partial Differential Equations Using the Hybrid of Fourier Transform and Homotopy Perturbation Method

On The Simulation of Partial Differential Equations Using the Hybrid of Fourier Transform and Homotopy Perturbation Method

... non-homogeneous partial differential equations with variable ...the partial differential ...non-homogeneous partial differential equations are valid ...

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On the solution of reaction diffusion equations with double diffusivity

On the solution of reaction diffusion equations with double diffusivity

... In this paper, solution of a pair of Coupled Partial Differential equations is derived.. These equations arise in the solution of problems of flow of homogeneous liquids in fissured rock[r] ...

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A New Approach In Determining Solution Of The Differential Equations And The First Order Partial Differential Equations

A New Approach In Determining Solution Of The Differential Equations And The First Order Partial Differential Equations

... solving homogeneous ( non-homogeneous) first order differ- ential equations and formation of differential equations in short meth- ods and solving the second order linear ...

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On a class of linear ordinary differential equations having ∑k=0∞xkδ(k)(t) and ∑k=0mxkδ(k)(t) as solutions

On a class of linear ordinary differential equations having ∑k=0∞xkδ(k)(t) and ∑k=0mxkδ(k)(t) as solutions

... We introduced some linear homogeneous ordinary differential equations which have both formal and finite distributional solutions at the same time, where the finite solution is a partial [r] ...

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On Approximate Solutions of Second Order Linear Partial Differential Equations

On Approximate Solutions of Second Order Linear Partial Differential Equations

... The Chebyshev matrix method applied in this study is useful in finding approximate solutions of second-order linear partial differential equations in both homogeneous and ...

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... governing partial differential equations for axisymmetric elasticity problems of linearly elastic, homogeneous, isotropic soils; represented the governing field equations using the ...

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Two Very Accurate and Efficient Methods for Solving Time Dependent Problems

Two Very Accurate and Efficient Methods for Solving Time Dependent Problems

... Those papers include solution of partial differential equations [1], two-point boundary value problems [2], integro-differential equations [3], second-kind integral equations [5], Fredho[r] ...

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Solving homogeneous linear differential equations of order 4 in terms of equations of smaller order.

Solving homogeneous linear differential equations of order 4 in terms of equations of smaller order.

... ´ equations diff´ erentielles lin´ eaires sur le corps des coefficients (voir (5) et (19)) si bien que nous consid´ erons ici des ´ equations irr´ ...´ equations d’ordre ...

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A program for predicting the intervals of oscillations in the solutions of ordinary second order linear homogeneous differential equations

A program for predicting the intervals of oscillations in the solutions of ordinary second order linear homogeneous differential equations

... where the subscript ss denotes the second derivative with respect to the final independent variable s. This final canonical form implies that the criterion for oscillatory solutions is μ > / for all members of the ...

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Online Full Text

Online Full Text

... fuzzy 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 ...

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Solution of partial differential equations and convolution equations by distributions

Solution of partial differential equations and convolution equations by distributions

... Proposition 1.1.34: topology of it every E,E' If is a dual pair and ; - equicontinuous subset of bounded and every absolutely convex E' ; is any is strongly aE',E - compact set is strong[r] ...

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A MODIFICATION OF ARTIFICIAL BEE COLONY ALGORITHM FOR SOLVING INITIAL VALUE PROBLEMS

A MODIFICATION OF ARTIFICIAL BEE COLONY ALGORITHM FOR SOLVING INITIAL VALUE PROBLEMS

... Korhan G¨ unel graduated from Ege University as a mathematician. He received his one of the M.Sc. degrees in computer engineering from Dokuz Eylul University, and received the other one in applied mathematics from Adnan ...

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Existence and Uniqueness of Solution to Semilinear Fractional Elliptic Equation

Existence and Uniqueness of Solution to Semilinear Fractional Elliptic Equation

... 2013 Elliptic Partial Differential Equations Existence and Regularity of Distributional Solutions.. Linear and Semilinear Elliptic Equations.[r] ...

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Computational surface partial differential equations

Computational surface partial differential equations

... surface partial differential equation into a narrow band about the surface using the closest point operator ...embedded partial differential equation — the surface partial ...

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Statistical inference for partial differential equations*

Statistical inference for partial differential equations*

... The thermal exchanges in the cabin and bay of an aircraft are modelled thanks to Navier-Stokes equations that are implemented into a software. The resolution of such equations induces very often parameters ...

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Oscillation of the systems of impulsive hyperbolic partial differential equations

Oscillation of the systems of impulsive hyperbolic partial differential equations

... impulsive partial differential equation, the oscillation theory of impulsive partial differential equation has various applications therefore it has aroused great study interests in recent ...

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Quasilinear Stochastic Partial Differential Equations

Quasilinear Stochastic Partial Differential Equations

... We then state a generalized Itˆo formula and present existence, uniqueness and regularity results of two specific stochastic PDEs.. The existence of solutions to stochastic PDEs with loc[r] ...

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Optimization problems in partial differential equations

Optimization problems in partial differential equations

... The central part of the thesis is about rearrangements of functions, see Chapter 3, and this part of work is based on the basic theories developed by G. R. Burton near 90s. More specifically, in [7, 8], the author ...

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Techniques for Solving a Certain Class of Partial Differential Equation by Fractional Fourier Transform

Techniques for Solving a Certain Class of Partial Differential Equation by Fractional Fourier Transform

... Green's function is an operator used to solve difficult ODE and PDE which may be unsolvable by other methods. Green's functions are widely used in electrodynamics and quantum field theory, where the relevant ...

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