Heat transfer enhancement and entropy generation minimization using CNTs suspended nanofluid upon a convectively warmed moving wedge: An optimal case study
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[1] W. Jamshed,et al. Quasi-linearization analysis for heat and mass transfer of magnetically driven 3rd-grade (Cu-TiO2/engine oil) nanofluid via a convectively heated surface , 2022, International Communications in Heat and Mass Transfer.
[2] W. Jamshed. Finite element method in thermal characterization and streamline flow analysis of electromagnetic silver-magnesium oxide nanofluid inside grooved enclosure , 2022, International Communications in Heat and Mass Transfer.
[3] O. Makinde,et al. Shape effect of nanoparticles on MHD nanofluid flow over a stretching sheet in the presence of heat source/sink with entropy generation , 2021, International Journal of Numerical Methods for Heat & Fluid Flow.
[4] W. Jamshed,et al. Computational single‐phase comparative study of a Williamson nanofluid in a parabolic trough solar collector via the Keller box method , 2021, International Journal of Energy Research.
[5] W. Jamshed. Numerical investigation of MHD impact on Maxwell nanofluid , 2021 .
[6] P. Sreedevi,et al. Heat and mass transfer analysis of MWCNT‐kerosene nanofluid flow over a wedge with thermal radiation , 2020, Heat Transfer.
[7] F. Mabood,et al. Erratum to: Entropy-optimized radiating water/FCNTs nanofluid boundary-layer flow with convective condition , 2020, The European Physical Journal Plus.
[8] G. Sowmya,et al. Thermal exploration of radial porous fin fully wetted with SWCNTs and MWCNTs along with temperature-dependent internal heat generation , 2020 .
[9] S. Nadeem,et al. Entropy generation and temperature-dependent viscosity in the study of SWCNT–MWCNT hybrid nanofluid , 2020, Applied Nanoscience.
[10] B. J. Gireesha,et al. Analysis of thermal behavior of moving longitudinal porous fin wetted with water‐based SWCNTs and MWCNTs , 2020, Heat Transfer.
[11] Hamza Berrehal,et al. Entropy generation analysis for multi-walled carbon nanotube (MWCNT) suspended nanofluid flow over wedge with thermal radiation and convective boundary condition , 2019, Journal of Mechanical Science and Technology.
[12] Ali J. Chamkha,et al. Unsteady MHD boundary layer flow of tangent hyperbolic two-phase nanofluid of moving stretched porous wedge , 2018, International Journal of Numerical Methods for Heat & Fluid Flow.
[13] Mohammad Mehdi Rashidi,et al. Heat Transfer in Hydro-Magnetic Nano-Fluid Flow between Non-Parallel Plates Using DTM , 2018 .
[14] M. I. Afridi,et al. Nonlinear Rosseland thermal radiation and energy dissipation effects on entropy generation in CNTs suspended nanofluids flow over a thin needle , 2018, Boundary Value Problems.
[15] Muhammad Attique Khan,et al. Significance of static–moving wedge for unsteady Falkner–Skan forced convective flow of MHD cross fluid , 2018, Journal of the Brazilian Society of Mechanical Sciences and Engineering.
[16] W. Jamshed,et al. Cattaneo–Christov based study of $${\text {TiO}}_2$$TiO2–CuO/EG Casson hybrid nanofluid flow over a stretching surface with entropy generation , 2018 .
[17] Hashim,et al. Numerical simulation for heat transfer performance in unsteady flow of Williamson fluid driven by a wedge-geometry , 2018, Results in Physics.
[18] Hashim,et al. Numerical investigation on time-dependent flow of Williamson nanofluid along with heat and mass transfer characteristics past a wedge geometry , 2018 .
[19] R. Kandasamy,et al. Single walled carbon nanotubes on MHD unsteady flow over a porous wedge with thermal radiation with variable stream conditions , 2016 .
[20] R. Ellahi,et al. The shape effects of nanoparticles suspended in HFE-7100 over wedge with entropy generation and mixed convection , 2016, Applied Nanoscience.
[21] P. K. Kameswaran,et al. Heat and mass transfer from an isothermal wedge in nanofluids with Soret effect , 2014 .
[22] R. Fathy,et al. Hydromagnetic flow of a Cu–water nanofluid past a moving wedge with viscous dissipation , 2014 .
[23] R. Kandasamy,et al. Heat transfer effects on Hiemenz flow of nanofluid over a porous wedge sheet in the presence of suction/injection due to solar energy: Lie group transformation , 2014 .
[24] T. Maré,et al. Efficiency of carbon nanotubes water based nanofluids as coolants , 2014 .
[25] Ali J. Chamkha,et al. MHD FORCED CONVECTION FLOW OF A NANOFLUID ADJACENT TO A NON-ISOTHERMAL WEDGE , 2014 .
[26] Liancun Zheng,et al. Hall effect on MHD flow and heat transfer of nanofluids over a stretching wedge in the presence of velocity slip and Joule heating , 2013 .
[27] Ioan Pop,et al. Boundary Layer Flow Past a Wedge Moving in a Nanofluid , 2013 .
[28] M. Ghalambaz,et al. Entropy analysis for nanofluid flow over a stretching sheet in the presence of heat generation/absorption and partial slip , 2013 .
[29] O. Sow,et al. Comparison of the thermal performances of two nanofluids at low temperature in a plate heat exchanger , 2011 .
[30] I. Pop,et al. Falkner–Skan problem for a static or moving wedge in nanofluids , 2011 .
[31] J. Buongiorno. Convective Transport in Nanofluids , 2006 .
[32] Bor-Lih Kuo,et al. Heat transfer analysis for the Falkner–Skan wedge flow by the differential transformation method , 2005 .
[33] K. A. Yih,et al. Uniform suction/blowing effect on forced convection about a wedge: Uniform heat flux , 1998 .
[34] Stephen U. S. Choi. Enhancing thermal conductivity of fluids with nano-particles , 1995 .
[35] T. Watanabe,et al. Thermal boundary layers over a wedge with uniform suction or injection in forced flow , 1990 .
[36] A. Bejan,et al. Entropy Generation Through Heat and Fluid Flow , 1983 .
[37] A. Bejan. A Study of Entropy Generation in Fundamental Convective Heat Transfer , 1979 .
[38] J. P. Hartnett,et al. Skin friction and heat transfer for incompressible laminar flow over porous wedges with suction and variable wall temperature , 1961 .
[39] 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.
[40] V. M. F. B.Sc.,et al. LXXXV. Solutions of the boundary-layer equations , 1931 .
[41] H. Blasius. Grenzschichten in Flüssigkeiten mit kleiner Reibung , 1907 .