We investigate mixed nonlinear integro-differential equations (MNIDEs) in general, utilizing
the concept of rationalized Haar (RH) wavelet. The complexity of the MNIDE solution is …

In this work, we present a method for numerical approximation of fixed point operator,
particularly for the mixed Volterra–Fredholm integro-differential equations. The main tool for …

So far, there are no any publications for solving and obtaining a numerical solution of
Volterra integro-differential equations in the complex plane by using the finite element …

Everyone knows about the complicated solution of the nonlinear Fredholm integro-
differential equation in general. Hence, often, authors attempt to obtain the approximate …

This work is based on using wavelet for calculating one‐dimensional nonlinear Volterra‐
Hammerstein and mixed Volterra‐Fredholm‐Hammerstein integral equation of the second …

Hammerstein integral equations have been arisen from mathematical models in various
branches of applied sciences and engineering. This article investigates an approximate …

This study has been conducted to calculate the one-dimensional nonlinear Volterra–
Fredholm and mixed Volterra–Fredholm integral equation of second kind in a complex …

In the current investigation, we present a numerical technique to solve Fredholm-
Hammerstein integral equations of the second kind. The method utilizes the free shape …

In this paper, we present a method for calculated the numerical approximation of nonlinear
Fredholm-Volterra Hammerstein integral equation, which uses the properties of rationalized …

In this article, using the properties of the rationalized Haar (RH) wavelets and the matrix
operator, a method is presented for calculating the numerical approximation of the first …