In this article we develop a numerical algorithm based on redefined extended cubic B-spline
functions to explore the approximate solution of the time-fractional Klein–Gordon equation …

Hybrid cubic B-spline differential quadrature method (in brief, HCB-DQM) have been
proposed for the study of one space dimensional time dependent partial differential …

In this paper, we investigate the initial‐boundary‐value problem for the nonhomogeneous
Korteweg‐de Vries equation with conformable derivative on time part of it. We use the finite …

In this work, improvised quintic B-spline collocation method is used to solve a class of fourth
order singularly perturbed boundary value problems. The proposed method is an extension …

In this article, the single term Walsh series (STWS) method is presented to solve the system
of nonlinear delay Volterra integro-differential equations, which arises in biology. The STWS …

In this work, we present numerical analysis for nonlinear multi‐term time fractional
differential equation which involve Caputo‐type fractional derivatives for. The proposed …

In this work, a reliable scheme is suggested to obtain an analytical approximation to the
solution of a system of nonlinear integro-differential equations that arises in biology. The …

This chapter aims to develop a new hybrid cubic B-spline differential quadrature method (in
short nHCB-DQM) for studying convection–diffusion equations. The nHCB-DQM is based on …

In the modern advancement, space-time fractional-order problems are very essential in
many fields of physics and applied mathematics, it always needed to devise the techniques …

The main propose of this paper is presenting an efficient numerical scheme to solve WSGD
scheme for one-and two-dimensional distributed order fractional reaction–diffusion …