Results 131 to 140 of about 3,098,473 (292)
Exponential Convergence for Numerical Solution of Integral Equations Using Radial Basis Functions
We solve some different type of Urysohn integral equations by using the radial basis functions. These types include the linear and nonlinear Fredholm, Volterra, and mixed Volterra-Fredholm integral equations.
Zakieh Avazzadeh+3 more
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The Asymptotic Behavior of Solutions of Systems of Volterra Integral Equations [PDF]
Alfred Horn
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On the oscillation of a Volterra integral equation [PDF]
The author studies oscillation criteria for the integral equation \[ X(t)= f(t)- \int^t_0 a(t, s) g(s, X(s)) ds,\quad t\geq 0.\tag{\(*\)} \] Sufficient conditions for all solutions of equation \((*)\) to oscillate as well as growth estimates for the solutions are given.
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Some problems in nonlinear Volterra integral equations [PDF]
John A. Nohel
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New qualitative criteria for solutions of Volterra integro-differential equations
In this paper, we consider certain non-linear scalar Volterra integro-differential equations and Volterra integro-differential systems of first order.
C. Tunç, O. Tunç
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Integral equations of Volterra type
AbstractThe behavior of exact solutions to Volterra linear and non-linear integral equations with negative or positive, monotone kernels is studied. It includes properties such as the number of zeroes, boundedness and monotonicity of the solutions on the infinite interval.
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Correct solvability of Volterra integrodifferential equations in Hilbert space
Correct solvability of abstract integrodifferential equations of the Gurtin-Pipkin type is studied. These equations represent abstract wave equations perturbed by terms that include Volterra integral operators.
Romeo Perez Ortiz, Victor Vlasov
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Linear quadratic control problems of stochastic Volterra integral equations
This paper is concerned with linear quadratic control problems of stochastic differential equations (SDEs, in short) and stochastic Volterra integral equations (SVIEs, in short).
Tianxiao Wang
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Numerical solution of nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets
In this paper, an efficient numerical method is presented for solving nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets.
Jieheng Wu, Guo Jiang, Xiaoyan Sang
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