In this study, the Laguerre wavelet-oriented numerical scheme for nonlinear first and second-
order delay differential equations (DDEs) is offered. The proposed technique is dependent …

The current manuscript investigates by proposing new numerical schemes based on the
Adomian's technique for the resolution of the dark and singular solutions of the Chen-Lee …

This study uses a semi-inverse variational technique to investigate the unknown dynamical
behaviour of optical solitons in the solutions of a nonautonomous (1+ 1)-dimensional …

In this work, we used the backward Euler difference formula with the Fibonacci wavelets
collocation method to find approximate solutions to the modified unstable nonlinear …

In this work, we combined the Haar wavelet collocation method with the backward Euler
difference formula to determine the approximate solutions of the modified unstable nonlinear …

A new numerical approach is presented to obtain the approximate solution of simultaneous
proportional delay differential equations (SPDDEs). The method utilizes delayed Haar …

In this paper, We studied an application of the Haar wavelet basis in solving a particular
class of delay differential equations. We have extended the Haar wavelet series (HWS) …

Boundary value problems (BVPs) are now prevalent in all applied sciences. The growing
popularity of this branch of differential equations has prompted numerous researchers to …

A numerical technique is presented to find an approximate solution of proportional delay
Riccati differential equations of fractional order. This technique utilizes delay Haar basis …

4. Singh, K., Barwa, MS & Tyagi, P.(2007). Synthesis and characterization of Cobalt (II),
nickel (II), copper (II) and zinc (II) complexes with Schiff bases derived from 4-amino-3 …