Results 31 to 40 of about 7,534 (134)
THE AUTOMODEL SOLUTIONS OF COMPLEX VALUED NONLINEAR DIFFERENTIAL EQUATION IN PARTIAL DERIVATIVES
The aim of this article is to find the automodel solutions of nonlinear equation in partial derivatives with the complex valued function. The system of equations, which equivalent to the observable model, is examined at the beginning of the article. The modification of the system to the type, which allows to get the automodel solutions, is shown.
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In the present article we investigate problems of tracking in the moving point control of thermal processes described by Fredholm integro-differential equations in partial derivatives with the Fredholm integral operator, in the case when the functions ...
A. Kerimbekov +2 more
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A new iterative technique is employed to solve a system of nonlinear fractional partial differential equations. This new approach requires neither Lagrange multiplier like variational iteration method (VIM) nor polynomials like Adomian's decomposition ...
Majid Shateri, D. D. Ganji
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This study presents a fractional mathematical model based on nonlinear Partial Differential Equations (PDEs) of fractional variable-order derivatives for the host populations experiencing transmission and evolution of the Severe Acute Respiratory ...
Hayman Thabet, Subhash Kendre
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Numerical Analysis of Iterative Fractional Partial Integro-Differential Equations
Many nonlinear phenomena are modeled in terms of differential and integral equations. However, modeling nonlinear phenomena with fractional derivatives provides a better understanding of processes having memory effects.
Hayman Thabet +2 more
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A boundary value problem for nonlinear differential equation with arbitrary functions
This article describes a semi-batch nonlinear boundary value problem for differential equations with partial derivatives. The equations containing arbitrary parameters were considered in Whitham G.B.
N. T. Orumbayeva, G. Sabitbekova
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Soliton immersion for nonlinear Schrodinger equation with gravity
One of the developed directions of mathematics is studying of nonlinear differential equations in partial derivatives. Investigation in this area is topical, since the results get the theoretical and practical applications.
Zh. Kh. Zhunussova
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We propose a polynomial-based numerical scheme for solving some important nonlinear partial differential equations (PDEs). In the proposed technique, the temporal part is discretized by finite difference method together with θ-weighted scheme.
Ihteram Ali +3 more
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This work uses the modified Extended Direct Algebraic Method (mEDAM) with conformable derivatives to obtain accurate solutions for the diffusion-reaction equation with cubic nonlinearity and the nonlinear fractional generalised density-independent DR ...
Muhammad Bilal +5 more
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The Novel Numerical Solutions for Time-Fractional Fishers Equation
A new method for solving time-fractional partial differential equations (TFPDEs) is proposed in the paper. It is known as the fractional Kamal transform decomposition method (FKTDM). TFPDEs are approximated using the FKTDM.
Aslı Alkan, Hasan Bulut, Ercan Çelik
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