Show source-provided references
1. Choi SUS. Enhancing thermal conductivity of fluids with nanoparticles. ASME-Publ-Fed. 1995;231:99–106.
10.1115/IMECE1995-0926 ↗2. Shehzad SA, Khan SU, Abbas Z, Rauf A. A revised Cattaneo-Christov micropolar viscoelastic nanofluid model with combined porosity and magnetic effects. Appl Math Mech. 2020;41:521–32.
10.1007/s10483-020-2581-5 ↗3. Turkyilmazoglu M. On the transparent effects of Buongiorno nanofluid model on heat and mass transfer. Eur Phys J Plus. 2021;136:376.
10.1140/epjp/s13360-021-01359-2 ↗4. Nadeem S, Fuzhang W, Alharbi FM, Sajid F, Abbas N, El-Shafay AS, Al-Mubaddel FS. Al-Mubaddel, Numerical computations for Buongiorno nano fluid model on the boundary layer flow of viscoelastic fluid towards a nonlinear stretching sheet. Alexandria Eng J. February 2022;61(2):1769–78.
10.1016/j.aej.2021.11.013 ↗5. Abdelmalek Z, Khan SU, Awais M, Mustfa MS. Analysis of generalized micropolar nanofluid with swimming of microorganisms over an accelerated surface with activation energy. J Thermal Anal Calorimetry. 2021;144:1051–63.
10.1007/s10973-020-09474-5 ↗6. Mahanthesh B, Srikantha N, Mackolil J. A study on heat transfer in three-dimensional nonlinear convective boundary layer flow of nanomaterial considering the aggregation of nanoparticles. Heat Transfer Asian Res. January 2022;51(1):891–908.
10.1002/htj.22334 ↗7. Ramezanizadeh M, Nazari MA, Ahmadi MH, Lorenzini G, Pop I. A review on the applications of intelligence methods in predicting thermal conductivity of nanofluids. J Thermal Anal Calorimetry. 2019;138(1):827–43.
10.1007/s10973-019-08154-3 ↗8. Khan SU, Al-Khaled K, Bhatti MM. Numerical experiment of Reiner-Philippoff nanofluid flow subject to the higher-order slip features, activation energy, and bioconvection. Partial Differ Equ Appl Math. December 2021;4:100126.
10.1016/j.padiff.2021.100126 ↗9. Reddy PS, Sreedevi P, Rao KV. Impact of heat generation/absorption on heat and mass transfer of nanofluid over rotating disk filled with carbon nanotubes. Int J Num Methods Heat Fluid Flow. 2021;31(9):2962–85.
10.1108/HFF-10-2020-0621 ↗10. Abbasi A, Farooq W, Muhammad T, Khan MI, Khan SU, Mabood F, Bibi S. Implications of the third-grade nanomaterials lubrication problem in terms of radiative heat flux: A Keller box analysis. Chem Phys Lett. 16 November 2021;783:139041.
10.1016/j.cplett.2021.139041 ↗11. Sabu AS, Wakif A, Areekara S, Mathew A, Shah NA. Significance of nanoparticles’ shape and thermo-hydrodynamic slip constraints on MHD alumina-water nanoliquid flows over a rotating heated disk: The passive control approach. Int Commun Heat Mass Transfer. December 2021;129:105711.
10.1016/j.icheatmasstransfer.2021.105711 ↗12. Dawar A, Wakif A, Thumma T, Shah NA. Towards a new MHD non-homogeneous convective nanofluid flow model for simulating a rotating inclined thin layer of sodium alginate-based Iron oxide exposed to incident solar energy. Int Commun Heat Mass Transfer. January 2022;130:105800.
10.1016/j.icheatmasstransfer.2021.105800 ↗13. Hassan M, El‐Zahar ER, Khan SU, Rahimi‐Gorji M, Ahmad A. Boundary layer flow pattern of heat and mass for homogenous shear thinning hybrid-nanofluid: An experimental data base modeling. Num Methods Partial Differ Equ. March 2021;37(2):1234–49.
10.1002/num.22575 ↗14. Al‐Farhany K, Alomari MA, Al‐Saadi A, Chamkha A, Öztop HF, Al‐Kouz W. MHD mixed convection of a Cu–water nanofluid flow through a channel with an open trapezoidal cavity and an elliptical obstacle. Heat Transfer Asian Res. 2022;51(2):1691–710.
10.1002/htj.22370 ↗15. Song YQ, Hassan M, Khan SU, Khan MI, Qayyum S, Chu YM, Nadeem A. Thermal and boundary layer flow analysis for MWCNT-SiO2 hybrid nanoparticles: An experimental thermal model. Modern Phys Lett B. 2021;35(18):2150303.
10.1142/S0217984921503036 ↗16. Wahid NS, Md Arifin N, Turkyilmazoglu M, Hafidzuddin ME, Abd Rahmin NA. MHD hybrid Cu-Al2O3/water nanofluid flow with thermal radiation and partial slip past a permeable stretching surface: analytical solution. J Nano Res. 2021;64:75–91.
10.4028/www.scientific.net/JNanoR.64.75 ↗17. Madhukesh JK, Kumar RN, Gowda RP, Prasannakumara BC, Ramesh GK, Khan MI, et al. Numerical simulation of AA7072-AA7075/water-based hybrid nanofluid flow over a curved stretching sheet with Newtonian heating: A non-Fourier heat flux model approach. J Mol Liquids. August 2021;335(1):116103.
10.1016/j.molliq.2021.116103 ↗18. Saleem N, Munawar S, Tripathi D. Entropy analysis in ciliary transport of radiated hybrid nanofluid in presence of electromagnetohydrodynamics and activation energy. Case Studies Thermal Eng. December 2021;28:101665.
10.1016/j.csite.2021.101665 ↗19. Rajesh V, Sheremet MA, Öztop HF. Impact of hybrid nanofluids on MHD flow and heat transfer near a vertical plate with ramped wall temperature. Case Studies in Thermal Eng. December 2021;28:101557.
10.1016/j.csite.2021.101557 ↗20. Alghamdi W, Alsubie A, Kumam P, Saeed A, Gul T. MHD hybrid nanofluid flow comprising the medication through a blood artery. Sci Rep. 2021;11:11621.
10.1038/s41598-021-91183-6 ↗21. Shah NA, Khan I. Heat transfer analysis in a second grade fluid over and oscillating vertical plate using fractional Caputo-Fabrizio derivatives. Eur Phys J C. 2016;76(7):362.
10.1140/epjc/s10052-016-4209-3 ↗22. Asjad MI, Shah NA, Aleem M, Khan I. Heat transfer analysis of fractional second-grade fluid subject to Newtonian heating with Caputo and Caputo-Fabrizio fractional derivatives: A comparison. Eur Phys J Plus. 2017;132(8):340.
10.1140/epjp/i2017-11606-6 ↗23. Raza N, Awan AU, Haque E, Abdullah M, Rashidi MM. Unsteady flow of a Burgers’ fluid with Caputo fractional derivatives: A hybrid technique. Ain Shams Eng J. 2019;10(2):319–25.
10.1016/j.asej.2018.01.006 ↗24. Siddique I, Tlili I, Bukhari SM, Mahsud Y. Heat transfer analysis in convective flows of fractional second grade fluids with Caputo-Fabrizio and Atangana-Baleanu derivative subject to Newtonian heating. Mech Time-Depend Mater. 2021;21:291–311.
10.1007/s11043-019-09442-z ↗25. Alshabanat A, Jleli M, Kumar S, Samet B. Generalization of caputo-fabrizio fractional derivative and applications to electrical circuits. Front Phys. 2020;8:64.
10.3389/fphy.2020.00064 ↗26. Anwar T, Kumam P, Thounthong P, Muhammad S, Duraihem FZ. Generalized thermal investigation of unsteady MHD flow of Oldroyd-B fluid with slip effects and Newtonian heating; a Caputo-Fabrizio fractional model. Alexandria Eng J. March 2022;61(3):2188–202.
10.1016/j.aej.2021.06.090 ↗27. Khan MI, Raza A, Naseem M, Al-Khaled K, Khan SU, Khan MI, et al. Comparative analysis for radiative slip flow of magnetized viscous fluid with mixed convection features: Atangana-Baleanu and Caputo-Fabrizio fractional simulations. Case Studies Thermal Eng. December 2021;28:101682.
10.1016/j.csite.2021.101682 ↗28. Sene N, Fall AN. Homotopy perturbation ρ-laplace transform method and its application to the fractional diffusion equation and the fractional diffusion-reaction equation. Fractal Fract. 2019;3(2):14.
10.3390/fractalfract3020014 ↗29. Bhangale N, Kachhia KB, Gómez-Aguilar J. A new iterative method with $$\rho $$ ρ-Laplace transform for solving fractional differential equations with Caputo generalized fractional derivative. Eng Computers. 2020;1–14.
10.1007/s00366-020-01202-9 ↗30. Jarad F, Abdeljawad T. A modified Laplace transform for certain generalized fractional operators. Results Nonlinear Anal. 2018;1(2):88–98.
31. Zakian V. Optimisation of numerical inversion of Laplace transforms. Electron Lett. 1970;6(21):677–9.
10.1049/el:19700471 ↗32. Zakian V. Properties of IMN approximants. ed. Cambridge: Academic Press Ne3. p. 141–4