In this paper, we present some efficient direct solvers for solving a system of high order
linear Volterra–Fredholm integro-differential equations (VFIDEs). A new approach …

In this study, a numerical matrix method based on Chelyshkov polynomials is presented to
solve the linear functional integro-differential equations with variable coefficients under the …

In this study, a collocation method that based on Bernstein polynomials is presented for
nonlinear Fredholm–Volterra integro-differential equations (NFVIDEs). By means of the …

In this paper, a new collocation method, which is based on Boubaker polynomials, is
introduced for the approximate solutions of mixed linear integro-differential-difference …

In this paper, a numerical matrix method based on collocation points is presented for the
approximate solution of the systems of high-order linear Fredholm integro-differential …

In this paper, a new approximate method has been presented to solve the linear Volterra
integral equation systems (VIEs). This method transforms the integral system into the matrix …

In this article, a wavelet collocation method based on linear Legendre multi-wavelets is
proposed for the numerical solution of the first as well as higher orders Fredholm, Volterra …

This paper contributes an efficient numerical approach for solving the systems of high-order
linear Volterra integro-differential equations with variable coefficients under the mixed …

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) …

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 …