Results 131 to 140 of about 209,094 (283)
An Efficient Method Based on Framelets for Solving Fractional Volterra Integral Equations. [PDF]
Mohammad M, Trounev A, Cattani C.
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Time-stepping methods for Volterra-Fredholm integral equations [PDF]
The semidiscretization in space of Volterra-Fredholm integral equations (arising, for example, as mathematical models of the spreading of epidemics) leads to large systems of Volterra integral equations.
Hermann Brunner, Eleonora Messina
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On the Complex Inversion Formula and Admissibility for a Class of Volterra Systems
This paper studies Volterra integral evolution equations of convolution type from the point of view of complex inversion formula and the admissibility in the Salamon-Weiss sens.
Ahmed Fadili, Hamid Bounit
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Error bounds for an approximate solution to the Volterra integral equation [PDF]
John Hilzman
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Asymptotic analysis of a volterra integral equation
A Volterra integral equation of the form \(u(t)=\epsilon \int^{t}_{0}[\pi (t-s)]^{-1/2}F(u(s),s)ds\) is considered where \(F(0,t)\sim c_ 0t^{-r_ 0}\) and \(F_ u(0,t)\sim -c_ 1t^{-r_ 1}\) as \(t\to +\infty\) and \(r_ ...
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A starting method for solving nonlinear Volterra integral equations [PDF]
J. T. Day
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Numerical procedures for Volterra integral equations [PDF]
Richard Weiß
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On a non-linear Volterra integral equation with singular kernel [PDF]
Takashi Kanazawa
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Perturbations of Volterra integral equations
R.K Miller, J.A Nohel, James S. W. Wong
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Monotone solutions of Volterra integral equations
The author studies the existence of monotone (increasing or decreasing) solutions of the Volterra equation \[ x(t)=f(t)+\int^{t}_{0}k(t- s)U(s,x(s)) ds,\quad t\geq 0, \] and its special case \(x(t)=f(t)+\int^{t}_{0}k(t-s)T(x(s)) ds,\quad t\geq 0.\) A large number of sufficient conditions are given and examples where the results are applicable are also ...
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