Corrections on A numerical method for solving nonlinear Volterra--Fredholm integral equations

07/17/2019 ∙ by Ngo Thanh Binh, et al. ∙ 0 ∙ share

Some corrections are made in our article, which was published in Appl. Anal. Optim. Vol. 3 (2019), No. 1, 103--127. These corrections are intended to transform the equation (<ref>) x(t) + ∫_a^t K_1(t,s,x(s)) ds + ∫_a^b K_2(t,s,x(s)) ds = g(t), a < t < b 1.1 into a discretized form in a tighter and more accurate way without affecting the main results of the article.

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Corrections on A numerical method for solving nonlinear Volterra--Fredholm integral equations

Authors

Solution of Wiener-Hopf and Fredholm integral equations by fast Hilbert and Fourier transforms

On the Variational Iteration Method for the Nonlinear Volterra Integral Equation

Solving Volterra Integro-Differential Equations involving Delay: A New Higher Order Numerical Method

Numerical solution of a matrix integral equation arising in Markov Modulated Lévy processes

Dispersive shallow water wave modelling. Part II: Numerical simulation on a globally flat space

An Integral Equation Formulation of the N-body Dielectric Spheres Problem. Part II: Complexity Analysis

Generalized attenuated ray transforms and their integral angular moments

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