Unsteady Tangent Hyperbolic Fluid on Radiated Exponentially Porous Surface
Santhosh H.B1, M. Karuna Prasad2, C.S.K. Raju3, Mahesha4
1Santhosh H.B, Department of Mathematics, GITAM Deemed To Be University, Bengaluru (Karnataka), India.
2M. Karuna Prasad, Department of Mathematics, GITAM Deemed To Be University, Bengaluru (Karnataka), India.
3C.S.K. Raju, Department of Mathematics, GITAM Deemed To Be University, Bengaluru (Karnataka), India.
4Mahesha, Department of Mathematics, U.B.D.T. College of Engineering, Davangere (Karnataka), India.
Manuscript received on 25 November 2019 | Revised Manuscript received on 19 December 2019 | Manuscript Published on 30 December 2019 | PP: 230-234 | Volume-9 Issue-1S5 December 2019 | Retrieval Number: A10701291S52019/19©BEIESP | DOI: 10.35940/ijeat.A1070.1291S519
Open Access | Editorial and Publishing Policies | Cite | Mendeley | Indexing and Abstracting
© The Authors. Blue Eyes Intelligence Engineering and Sciences Publication (BEIESP). This is an open access article under the CC-BY-NC-ND license (http://creativecommons.org/licenses/by-nc-nd/4.0/)
Abstract: This analysis refers the radiation and porosity effects on unsteady hyperbolic tangent fluid over exponentially stretching sheet. Using similarity transformation the governing equations which are partial differential equations in nature have been modified into nonlinear differential equations (ODE), and then we obtained the solution by shooting technique along with Runge-Kutta method. The dimensional less velocity and temperature have been represented graphically. We have found local Nusselt number and friction factor for distant dimensional less physical parameter values, and they displayed in table. At the end of the analysis we conclude that magnetic field decreases velocity of hyper tangent fluid and porosity effect decreases velocity of hyper tangent fluid. Further the radiation enriches temperature profile in injection case than suction case. This conclusion tells us injection case is useful in temperature transportation than suction case.
Keywords: ODE, Dimensional Less Velocity.
Scope of the Article: Frequency Selective Surface