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Heat Source or Sink on MHD Tangent Hyperbolic Dusty Fluid in Suspension of Convective Conditions


Affiliations
1 Department of BS&H (Mathematics), Sree Vidyanikethan Engineering College (Autonomous), A. Rangampet, Tirupati-517102, (A.P), India
2 Dept. of Mathematics, SRM University, Kattankulathur (T.N), India
3 SAS, VIT University, Vellore (T.N), India
4 Dept. of Mathematics, S.V. University, Tirupati (A.P), India
5 Dept. Of Mathematics, GITAM University, Bangalore (K.A), India
     

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This paper comprehensively analyses the momentum, heat and mass transfer behavior of a heat source or sink on magnetohydrodynamic tangent hyperbolic dusty fluid in suspension of convective conditions. The governing partial differential equations of the flow, heat transfer are transformed into non-linear ordinary differential equations by using self-similarity transformations, which are further solved numerically using the Runge-Kutta and Newton’s method. The effects of various non-dimensional governing parameters on velocity and temperature distributions are discussed with the help of graphs. Furthermore, the effects of these parameters on local friction factor coefficient and heat transfer rate are also discussed and presented through tables.

Keywords

Heat Source, Convective Conditions, Dusty Fluid, Hyperbolic Tangent Fluid.
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  • Heat Source or Sink on MHD Tangent Hyperbolic Dusty Fluid in Suspension of Convective Conditions

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Authors

P. Durga Prasad
Department of BS&H (Mathematics), Sree Vidyanikethan Engineering College (Autonomous), A. Rangampet, Tirupati-517102, (A.P), India
N. Sivakumar
Dept. of Mathematics, SRM University, Kattankulathur (T.N), India
B. Rushi Kumar
SAS, VIT University, Vellore (T.N), India
S. V. K. Varma
Dept. of Mathematics, S.V. University, Tirupati (A.P), India
C. S. K. Raju
Dept. Of Mathematics, GITAM University, Bangalore (K.A), India

Abstract


This paper comprehensively analyses the momentum, heat and mass transfer behavior of a heat source or sink on magnetohydrodynamic tangent hyperbolic dusty fluid in suspension of convective conditions. The governing partial differential equations of the flow, heat transfer are transformed into non-linear ordinary differential equations by using self-similarity transformations, which are further solved numerically using the Runge-Kutta and Newton’s method. The effects of various non-dimensional governing parameters on velocity and temperature distributions are discussed with the help of graphs. Furthermore, the effects of these parameters on local friction factor coefficient and heat transfer rate are also discussed and presented through tables.

Keywords


Heat Source, Convective Conditions, Dusty Fluid, Hyperbolic Tangent Fluid.

References