This study investigates weakly singular nonlinear functional Volterra integral equations
(WSNFVIEs) of Urysohn type involving Riemann–Liouville operator. By imposing specific …

In this study, numerical treatment of liquid crystal model described through Hunter-Saxton
equation (HSE) has been presented by sinc collocation technique through theta weighted …

The paper addresses a computational method to simulate more accurate models for
population growth with immigration, focusing on integral equations (IEs) featuring a delay …

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 …

Delay integral equations can be used to model a large variety of phenomena more
realistically by intervening in the history of processes. Indeed, the past exerts its influences …

Wavelet methods serve as a powerful tool in applied mathematics and gaining significant
attention in physics, mathematics, and engineering research for their ability to analyze …

In this paper, we propose a novel and efficient numerical technique for solving linear and
nonlinear fractional differential equations (FDEs) with the φ‐Caputo fractional derivative. Our …

This paper presents a novel numerical approach for approximating the solution of the model
describing the infection of CD 4+ T-cells by the human T-cell lymphotropic virus I (HTLV-I) …

In this paper, firstly, the" Haar wavelet method" is used to give approximate solutions for
coupled systems of linear fractional Fredholm integro-differential equations. Moreover, we …

This paper studies the genetic variation within species using the Eta base functions. We
consider the House of Cards Kingman's model to study genetic variation. This model …