This paper provides a unique graph matrix approach based on the Clique polynomials of the
Cocktail party graph to effectively solve multi-delay fractional differential equations (MDFDE) …

The aim of this study is to use Gegenbauer wavelets in the solution of fractional integro-
differential equations. The method is applied to several problems with different values of …

This study aims to efficiently solve the space-time fractional partial integro-differential
equations with spatial-time delays, employing a fast numerical methodology dependent …

In this study, a new collocation approach based on the Bell polynomials is presented to
solve linear fractional differential equations. The aim of this study is to find the approximate …

In this study, a collocation approach is presented to solve Bagley–Torvik equation, which is
a class of fractional differential equations. As most fractional differential equations do not …

This study considers the space-time fractional partial differential equations with multi delays
under a unique formulation, proposing a numerical method involving advanced matrix …

This study deals with a generalized form of fractional differential equations with cubic
nonlinearity, employing a matrix-collocation method dependent on the matching polynomial …

In this study, fractional differential equations having quintic nonlinearity are considered by
proposing an accurate numerical method based on the matching polynomial and matrix …

This paper is devoted to providing a new approach to solve time fractional convection-
diffusion equation (TFCDE) by utilizing Clique polynomials of the Cocktail party graph and …

Models of nonlinear partial differential equations are essential in the theoretical sciences,
especially Physics and Mathematics. It is exceedingly challenging to arrive at an analytical …