A Study of Continuous Dependence and Symmetric Properties of Double Diffusive Convection: Forchheimer Model

In this recent work, the continuous dependence of double diffusive convection was studied theoretically in a porous medium Forchheimer model along with variable viscosity. The analysis depicts that density saturating fluid under consideration shows linear relationship its concentration and cubic on temperature. model, equations for motion were examined when viscosity changed temperature linearly. This problem allowed possibility resonance between internal layers thermal convection. Furthermore, we investigated solution based changes Throughout paper, found an “a priori estimate” coefficients relied only initial values, boundary data, geometry demonstrated viscosity, which also helped us to state Moreover, deduced convergence result at stage trends toward constant value by assuming couple solutions boundary-initial-value problems defining difference variables satisfy given problem.