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Toplam kayıt 6, listelenen: 1-6
Numerical Solutions of Systems of High-Order Linear Differential-Difference Equations with Bessel Polynomial Bases
(Verlag Z Naturforsch, 2011)
In this paper, a numerical matrix method, which is based on collocation points, is presented for the approximate solution of a system of high-order linear differential-difference equations with variable coefficients under ...
Bessel polynomial solutions of high-order linear Volterra integro-differential equations
(Pergamon-Elsevier Science Ltd, 2011)
In this study, a practical matrix method, which is based on collocation points, is presented to find approximate solutions of high-order linear Volterra integro-differential equations (VIDEs) under the mixed conditions in ...
Numerical solutions of singularly perturbed one-dimensional parabolic convection-diffusion problems by the Bessel collocation method
(Elsevier Science Inc, 2013)
In this paper, we present a numerical scheme for the approximate solutions of the one-dimensional parabolic convection-diffusion model problems. This method is based on the Bessel collocation method used for some problems ...
A collocation approach for solving linear complex differential equations in rectangular domains
(Wiley-Blackwell, 2012)
In this paper, a collocation method is presented to find the approximate solution of high-order linear complex differential equations in rectangular domain. By using collocation points defined in a rectangular domain and ...
A Bessel polynomial approach for solving general linear Fredholm integro-differential-difference equations
(Taylor & Francis Ltd, 2011)
In this paper, to find an approximate solution of general linear Fredholm integro-differential-difference equations (FIDDEs) under the initial-boundary conditions in terms of the Bessel polynomials, a practical matrix ...
A collocation approach for solving systems of linear Volterra integral equations with variable coefficients
(Pergamon-Elsevier Science Ltd, 2011)
In this paper, a numerical method is introduced to solve a system of linear Volterra integral equations (VIEs). By using the Bessel polynomials and the collocation points, this method transforms the system of linear Volterra ...