Results 1 to 10 of about 182,959 (213)
Numerical simulation of non-linear integro-differential equation
This study introduces a novel numerical method for solving first-order Volterra-Fredholm Integro-Differential Equations (V-FIDEs). The proposed approach reformulates V-FIDEs as integral equations, which are then approximated using power series ...
Adewale A. James +2 more
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The methods for parametric identification of fractional differential operators with $\alpha \on (1, 2)$ degree according to instantaneous values of experimental observations based on the Barrett differential equation example are suggested. The methods are
Anna S Ovsienko
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On d-solvability for linear differential equations
Let \(F\) be an ordinary differential field of characteristic zero, \(L(y)=0\) be a linear differential equation of degree \(n\) and \(d\) be a natural number less then \(n\). In the paper the following question, originally posed by \textit{L. Fuchs} [Act. Math. 1, 321--362 (1883; JFM 15.0256.01)] is discussed.
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The linear 2-refined neutrosophic differential equations
In this paper, we studied the linear 2-refined neutrosophic differential equations and defined the homogeneous and non-homogeneous 2-refined neutrosophic differential equations. Also to presenting 2-refined neutrosophic differential equation of Bernoulli,
Yaser Ahmad Alhasan +3 more
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Aiming at the objective uncertainty, subjective uncertainty, and extreme events may be in a dynamic system simultaneously. This paper focuses on the differential game problem of a linear quadratic jump uncertain stochastic system. The system is described
Lu Yang +3 more
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In the present era of cutting-edge technologies powering electronic devices, energy systems, and modern telecommunication, a mathematical model called the telegraph equation plays a major role. It describes the wave propagation and diffusion processes in
Devshali Pratiksha, Singh Prince
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Linear Differential Equations in Distributions [PDF]
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Solving linear Fredholm integro-differential equation by Nyström method
Boutheina Tair +3 more
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Behavior at infinity of psi-evanescent solutions to linear differential equations
In this article we present some necessary and sufficient conditions for the existence of $psi$-evanescent solution of the nonhomogeneous linear differential equation $x'=A(t)x+f(t)$, which is related to the notion of $psi$-ordinary dichotomy for the ...
Pham Ngoc Boi
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The Cauchy problem for stochastic differential system with measures is considered in the paper. Finite-difference with averaging system of stochastic differential equations with correspondence to Cauchy problem is investigated.
Artsiom Y. Rusetski
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