VARIABLE THERMAL CONDUCTIVITY OF MHD TANGENT HYPERBOLIC FLUID FLOW OVER A STRETCHING SHEET.

The current endeavor is communicated to perceive the characteristics of tangent hyperbolic fluid confined by a deformable sheet in the existence of both variable thermal conductivity and magneto hydrodynamics. An exertion is reported to calculate the numerical solutions of tangent hyperbolic fluid. Mathematical model is contrived in the embodiment of PDEs and after that renovated into ODEs by implementing self-felicitous transformations. Furthermore the obtained ODEs are simplified by utilizing Bvp4c (MATLAB package). Numerical computations of Nusselt number, skin friction, temperature and velocity profiles for miscellaneous values of involved parameters are manifested via graphs and tables. A comparison of contemporary outcomes with existing published work has been taken into account which shows excellent agreement of results. [ABSTRACT FROM AUTHOR]