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Progress in Fractional Differentiation and Applications
An International Journal
               
 
 
 
 
 
 
 
 
 
 

Content
 

Volumes > Vol. 11 > No. 4

 
   

A Numerical Investigation of Systems of Partial Differential Equations Under Non-Singular Kernel

PP: 641-652
doi:10.18576/pfda/110401        
Author(s)
Nisha Meena, Shilpy Jain, Yogesh Khandelwal, Murli Manohar Gour, Praveen Agarwal,
Abstract
This article investigates systems of nonlinear fractional partial differential equations (NFPDEs) utilizing the Shehu Adomian decomposition method (STDM) with a non-singular kernel. The STDM is combining the Shehu transform method with the Adomian decomposition method, providing exact and analytical solutions of systems of nonlinear fractional partial differential equations. The convergence and existence results for the suggested technique are presented. Two numerical examples are used to demonstrate the reliability and efficacy of proposed technique using Matlab software. The findings demonstrate that accurate and reliable approximations can be achieved in only a few terms.

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