Analysis of sensitivity of thermal conductivity and variable viscosity on wall heat flux in flow of viscous fluid over a porous wedge

[1]  J. Mackolil,et al.  Optimization of heat transfer in the thermal Marangoni convective flow of a hybrid nanomaterial with sensitivity analysis , 2021, Applied Mathematics and Mechanics.

[2]  S. Kadry,et al.  Application of response surface methodology on the nanofluid flow over a rotating disk with autocatalytic chemical reaction and entropy generation optimization , 2021, Scientific Reports.

[3]  C. M. Khalique,et al.  Numerical investigation and sensitivity analysis on bioconvective tangent hyperbolic nanofluid flow towards stretching surface by response surface methodology , 2020 .

[4]  Faisal Md Basir,et al.  Mixed radiated magneto Casson fluid flow with Arrhenius activation energy and Newtonian heating effects: Flow and sensitivity analysis , 2020 .

[5]  M. Afrand,et al.  Effect of magnetic field on mixed convection and entropy generation of hybrid nanofluid in an inclined enclosure: Sensitivity analysis and optimization , 2019, The European Physical Journal Plus.

[6]  Ali J. Chamkha,et al.  Sensitivity analysis and optimization of MHD forced convection of a Cu-water nanofluid flow past a wedge , 2019, The European Physical Journal Plus.

[7]  M. M. Bhatti,et al.  A comparative study on magnetic and non-magnetic particles in nanofluid propagating over a wedge , 2019, Canadian Journal of Physics.

[8]  F. Aman,et al.  Sensitivity Analysis on Thermal Conductivity Characteristics of a Water-Based Bionanofluid Flow Past a Wedge Surface , 2018, Mathematical Problems in Engineering.

[9]  Ali Ghorbanian,et al.  Physical optimization of a wavy porous cavity filled by nanofluids in the presence of solar radiations using the Box-Behnken design (BBD) , 2017 .

[10]  I. Pop,et al.  Sensitivity analysis for MHD effects and inclination angles on natural convection heat transfer and entropy generation of Al2O3-water nanofluid in square cavity by Response Surface Methodology , 2016 .

[11]  Hwai Chyuan Ong,et al.  Evaluation of viscosity and thermal conductivity of graphene nanoplatelets nanofluids through a combined experimental–statistical approach using respond surface methodology method , 2016 .

[12]  Rahmat Ellahi,et al.  Enhancement of heat transfer and heat exchanger effectiveness in a double pipe heat exchanger filled with porous media: Numerical simulation and sensitivity analysis of turbulent fluid flow , 2016 .

[13]  R. Ellahi,et al.  Two phase simulation and sensitivity analysis of effective parameters on combined heat transfer and pressure drop in a solar heat exchanger filled with nanofluid by RSM , 2016 .

[14]  M. M. Bhatti,et al.  Analytic study of heat transfer with variable viscosity on solid particle motion in dusty Jeffery fluid , 2016 .

[15]  Goodarz Ahmadi,et al.  Discrete particle model for convective AL2O3–water nanofluid around a triangular obstacle , 2016 .

[16]  Saman Rashidi,et al.  Sensitivity Analysis of Entropy Generation in Nanofluid Flow inside a Channel by Response Surface Methodology , 2016, Entropy.

[17]  Saman Rashidi,et al.  Heat transfer enhancement and pressure drop penalty in porous solar heat exchangers: A sensitivity analysis , 2015 .

[18]  Saman Rashidi,et al.  Structural optimization of nanofluid flow around an equilateral triangular obstacle , 2015 .

[19]  I. Pop,et al.  Falkner–Skan problem for a static or moving wedge in nanofluids , 2011 .

[20]  S. Abbasbandy,et al.  Solution of the MHD Falkner-Skan flow by homotopy analysis method , 2009 .

[21]  I. Pop,et al.  Falkner-Skan equation for flow past a moving wedge with suction or injection , 2007, Journal of Applied Mathematics and Computing.

[22]  K. Chiang,et al.  Application of response surface methodology in the parametric optimization of a pin-fin type heat sink ☆ , 2006 .

[23]  B. Ozcelik,et al.  Determination of effecting dimensional parameters on warpage of thin shell plastic parts using integrated response surface method and genetic algorithm , 2005 .

[24]  Md. Anwar Hossain,et al.  Flow of viscous incompressible fluid with temperature dependent viscosity and thermal conductivity past a permeable wedge with uniform surface heat flux , 2000 .

[25]  S. Liao.  A uniformly valid analytic solution of two-dimensional viscous flow over a semi-infinite flat plate , 1999, Journal of Fluid Mechanics.

[26]  K. A. Yih,et al.  Uniform suction/blowing effect on forced convection about a wedge: Uniform heat flux , 1998 .

[27]  Asai Asaithambi,et al.  A finite-difference method for the Falkner-Skan equation , 1998, Appl. Math. Comput..

[28]  N. G. Kafoussias,et al.  Magnetohydrodynamic laminar boundary-layer flow over a wedge with suction or injection , 1997 .

[29]  N. Riley,et al.  Multiple solutions of the Falkner-Skan equation for flow past a stretching boundary , 1989 .

[30]  Hsiao-Tsung Lin,et al.  Similarity solutions for laminar forced convection heat transfer from wedges to fluids of any Prandtl number , 1987 .

[31]  L. Chien,et al.  Analytic solutions of the Falkner-Skan equation when beta = -1 and gamma = 0 , 1975 .

[32]  M. Z. Krzywoblocsi.  On the fundamentals of the boundary layer theory , 1953 .

[33]  D. R. Hartree,et al.  On an equation occurring in Falkner and Skan's approximate treatment of the equations of the boundary layer , 1937, Mathematical Proceedings of the Cambridge Philosophical Society.

[34]  V. M. F. B.Sc.,et al.  LXXXV. Solutions of the boundary-layer equations , 1931 .

[35]  F. Aman,et al.  Stagnation point bionanofluid slip flow model: Sensitivity analysis , 2021 .

[36]  R. Ellahi,et al.  A study of heat transfer in power law nanofluid , 2016 .