Wavelet method is a recently developed tool in applied mathematics. Investigation of various
wavelet methods, for its capability of analyzing various dynamic phenomena through waves …

In this paper, we introduce two different methods based on Gegenbauer wavelet and
Bernoulli wavelet for the solution of neutral delay differential equations. These methods …

The higher order Haar wavelet method (HOHWM) is used with a nonuniform grid to solve
nonlinear partial differential equations numerically. The Burgers' equation, the Korteweg–de …

The current work provides a theoretical investigation of permeability effects on channel
walls. The entropy generation in an incompressible Casson fluid flowing through an inclined …

The current study adopts a Bernoulli wavelet technique to explore the
magnetohydrodynamic (MHD) boundary layer flow of a Casson fluid through a wedge. A …

This research study's primary goal is to create an efficient wavelet collocation technique to
resolve a kind of nonlinear fractional order systems of ordinary differential equations that …

Abstract Klein/Sine-Gordon equations are very important in that they can accurately model
many essential physical phenomena. In this paper, we propose a new spectral method …

This study investigates unsteady velocity U w= ξ x/t for a Williamson nanofluid film flowing
over a moving surface. This work can be used to outline the effects of an applied angled …

In this article, the authors proposed a numerical scheme based on Crank–Nicolson finite
difference scheme and Haar wavelets to find numerical solutions of different types of second …

We solved linear and nonlinear neutral delay differential equations using Haar wavelet
series. We apply Haar wavelet and obtain its integration for neutral delay differential …