Mathematical Analysis Of Flow, Heat and Mass Transfer Variations of MHD Casson Fluid due Effect of Variable Physical Properties Over Stretching Sheet
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These Outcomes a unique analysis of the heat & mass Transmit features of Casson fluid's MHD flow across a stretching sheet, taking into account the consequences of a heat source & changing viscosity. Differing from prior research, the study applies to express the governing equations in dimensionless terms, use the Lie symmetry transformation. Numerical solutions to these equations are obtained zing the Runge-Kutta shooting technique, fourth order in MATLAB. The Outcomes indicate that the speed of profiles decrease alongwith an increase in the Dimensions β 1 , H, M n , K 1 , and λ 1 . In contrast, the temperature increases as these parameters rise, while it decreases with higher Prandtl number values. Furthermore, mass transfer reduces as the Schmidt number increases. This innovative approach enhances our understanding of Casson fluids and is highly relevant for Uses in manufacturing operations, power systems, environmental management, materials technology & sectors like automotive & aerospace, Where enhancing thermal exchange processes is essential for better Effectiveness, Functionality, & Protection.
