The main goal of this paper is to developed a high-order and accurate method for the
solution of one-dimensional of generalized Burgers-Fisher with Numman boundary …

The main goal of this paper is to obtain error bounds for parabolic integro-differential
equation. The derivation of these bounds is based elliptic and Ritz-Volterra reconstructions …

In this work, we study the A [α]–stability of the additive methods of Runge-Kutta kind of
orders ranging from 2 up to 4 that will be applied for determining some stiff nonlinear system …

This paper aims to developed a high-order and accurate method for the solution of one-
dimensional Lotka-Volterra-diffusion with Numman boundary conditions. A fourth-order …

In this article, we deal with statistical estimation problems of drift parameters of a Vasicek-
type model that is perturbed by Gaussian noise that is defined via dz_t= ϑ (ν-z_t) dt+ dG_t,\; …

This paper introduces a novel quartic B-spline collocation method to address the coupled
Whitham–Broer–Kaup (WBK) problem. The WBK problem is a topic of interest in the study of …

One of the most common health care problems globally is COVID-19, and also there are an
international effort to monitor it have been proposed and discussed. Despite the fact that …

Many complex cell signalling pathways and chemical reaction networks include many
variables and parameters; this is sometimes a big issue for identifying critical model …

This paper is devoted to study the methods corresponding families of one-step methods like
the methods of Runge-Kutta, Rosenbrock, and ObreschKov. Which have A-stable of order 2 …

A posteriori error estimates for time discretisations for semilinear parabolic (evolution)
problems by the discontinuous Galerkin method DG (r) of arbitrary order r≥ 0 are derived …