A modified method of functional constraints is used to construct the exact solutions of
nonlinear equations of reaction–diffusion type with delay and which are associated with …

This paper presents the Sumudu transform method and its hybrid for the construction of
solutions of differential equations, both with integer-order and fractional derivatives. The …

This study presents an efficient method that is suitable for differential equations, both with
integer-order and fractional derivatives. This study examines the construction of solutions of …

In this study, an efficient analytical method called the Sumudu Iterative Method (SIM) is
introduced to obtain the solutions for the nonlinear delay differential equation (NDDE). This …

This study demonstrates how to construct the solutions of a more general form of population
dynamics models via a blend of variational iterative method with Sumudu transform. In this …

The presence of delays in a mathematical model can improve its vitality and suitability in
describing several phenomena. However, in the presence of delays, nonlinear fractional …

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) …

Fractional derivatives are suitable for describing several physical phenomena. The
construction of efficient analytical and numerical methods for the solutions of ordinary and …

In this project, the generalization of the Sumudu iterative method for the n order nonlinear
delay differential equations is given. The method will play an important role to find …

In recent years, considerable attention is being paid to Fractional Differential Equations
(FDEs) due to their ability to model complex phenomena. Many numerical methods have …