Genocchi collocation method for accurate solution of nonlinear fractional differential equations with error analysis
In this study, we introduce an innovative fractional Genocchi collocation method for solving
nonlinear fractional differential equations, which have significant applications in science and …
nonlinear fractional differential equations, which have significant applications in science and …
Kinks and soliton solutions to the coupled Burgers equation by Lie symmetry approach
The current research employs a novel class of invariant solutions to Painlevé integrable
coupled Burgers equations. Many mathematical physics domains such as fluid dynamics …
coupled Burgers equations. Many mathematical physics domains such as fluid dynamics …
[HTML][HTML] Groundwater pollution equation: Lie's symmetry analysis and numerical consideration
The current study modeled groundwater pollution through the utilization of the advection–
diffusion equation-a versatile differential equation that is capable of modeling a variety of …
diffusion equation-a versatile differential equation that is capable of modeling a variety of …
Semi-analytical approach for the approximate solution of Harry Dym and Rosenau–Hyman equations of fractional order
M Nagaraja, HB Chethan, TR Shivamurthy… - Research in …, 2024 - Taylor & Francis
The primary goal of this article is to examine the time fractional Harry Dym and Rosenau–
Hyman equation in terms of the Caputo-fractional operator by utilizing an efficient technique …
Hyman equation in terms of the Caputo-fractional operator by utilizing an efficient technique …
[PDF][PDF] Partial Differential Equations in Applied Mathematics
The current study modeled groundwater pollution through the utilization of the advection–
diffusion equation-a versatile differential equation that is capable of modeling a variety of …
diffusion equation-a versatile differential equation that is capable of modeling a variety of …