The contemporary scientific community is very familiar with implicit block techniques for
solving initial value problems in ordinary differential equations. This is due to the fact that …

Multistep integration methods are being extensively used in the simulations of high
dimensional systems due to their lower computational cost. The block methods were …

There are several nonlinear and stiff mathematical models in fields of science and
engineering that have always remained a challenge for numerical analysts and applied …

Several numerical techniques for solving initial value problems arise in physical and natural
sciences. In many cases, these problems require numerical treatment to achieve the …

In this study, the six-point implicit block method for solving y′=(𝓌, y) has been derived. The
proposed block method was formulated by using Hermite interpolating polynomials. The …

The research paper formulates a variable step block backward differentiation formula
(VSBBDF) for solving nonlinear fuzzy differential equations (FDEs). Developed to address …

In this paper, we present the derivation and implementation of a new quarter-step
computational hybrid block method for first-order modeled differential equations. The block …

This paper presents the derivation and implementation of a computational approach for the
solution of some electric circuit problems. The one-step computational hybrid block method …

Stability of Stochastic Volterra Equations with Nonlocal Boundary Conditions Page 76 Stability
of Stochastic Volterra Equations with Nonlocal Boundary Conditions Sheila A. Bishop 1 …