1. Choi, S.U.S. Enhancing thermal conductivity of uids with nanoparticles", ASME FED, 231, pp. 99-105 (1995). K.A. Abro and A. Y_ld_r_m/Scientia Iranica, Transactions F: Nanotechnology 26 (2019) 3917{3927 3925 2. Eringen, A.C. Theory of micropolar uids", J. Math. Mech., 16, pp. 118-125 (1966). 3. Ariman, T., Turk, M.A., and Sylvester, N.D. Microcontinuum uid mechanics, A review", International Journal of Engineering Science, 11, pp. 905-930 (1973). 4. Ariman, T., Turk, M.A., and Sylvester, N.D. Applications of microcontinuum uid mechanics", International Journal of Engineering Science, 12, pp. 273-293 (1974). 5. Hassanien, I.A. and Gorla, R.S.R. Heat transfer to a micropolar uid from a nonisothermal stretching sheet with suction and blowing", Aeta Meehanica, 84, pp. 191-199 (1990). 6. Mohammadein, A.A. and Gorla, R.S.R. Heat transfer in a micropolar uid over a stretching sheet with viscous dissipation and internal heat generation", International Journal of Numerical Methods for Heat and Fluid Flow, 11, pp. 50-58 (2001). 7. Hussanan, A., Salleh, M.Z., Khan, I., and Tahar, R.M. Unsteady free convection ow of a micropolar uid with Newtonian heating: Closed form solution", Thermal Science 21(6), pp. 2313-2326 (2015). DOI: 10.2298/TSCI150221125H. 8. Choi, S. Enhancing thermal conductivity of uids with nanoparticles", Developments and Applications of non-Newtonian Flows, ASME, 66, pp. 99-105 (1995). 9. Congedo, P.M., Collura, S., and Congedo, P.M. Modeling and analysis of natural convection heat transfer in nanouids", 2008 ASME Summer Heat Transfer Conference, Jacksonville, Florida, USA, pp. 569-579 (2008). 10. Ghasemi, B. and Aminossadati, S.M. Natural convection heat transfer in an inclined enclosure _lled with a water-CuO nanouid", Numerical Heat Transfer, Part A: Applications, 55, pp. 807-823 (2009). 11. Hussanan, A., Khan, I., Hashim, H., Mohamed, M.K.A., Ishak, N., Sarif, N.M., and Salleh, M.Z. Unsteady MHD ow of some nanouids past an accelerated vertical plate embedded in a porous medium", Journal Teknologi, 78, pp. 121-126 (2016). 12. Khan, W.A., Culham, R., and Haq, R.U. Heat transfer analysis of MHD water functionalized carbon nanotube ow over a static/moving wedge", Journal of Nanomaterials, 2015, pp. 1-13 (2015). http://dx.doi.org/10.1155/2015/934367 13. Haq, R.U., Nadeem, S., Khan, Z.H., and Noor, N.F.M. MHD squeezed ow of water functionalized metallic nanoparticles over a sensor surface", Physica E: Low Dimensional Systems and Nanostructures, 73, pp. 45- 53 (2015). 14. Kashif, A.A., Mohammad, M.R., Ilyas, K., Irfan, A.A., and Asifa, T. Analysis of stokes' second problem for nanouids using modern fractional derivatives", Journal of Nanouids, 7, pp. 738-747 (2018). 15. Abro, K.A., Mukarrum, H., and Mirza, M.B. An analytic study of molybdenum disul_de nanouids using modern approach of Atangana-Baleanu fractional derivatives", Eur. Phys. J. Plus, 132, pp. 439-450 (2017). DOI 10.1140/epjp/i2017-11689-y 16. Qasem, A.M.l., Kashif, A.A., and Ilyas, K. Analytical solutions of fractional Walter's-B uid with applications", Complexity, Article ID 8918541 (2018). 17. Kashif, A.A., Shaikh. H.S., Norzieha, M., Ilyas, K., and Asifa, T. A mathematical study of magnetohydrodynamic Casson uid via special functions with heat and mass transfer embedded in porous plate", Malaysian Journal of Fundamental and Applied Sciences, 14(1), pp. 20-38 (2018). 18. Kashif, A.A. and Ilyas, K. Analysis of heat and mass transfer in MHD ow of generalized Casson uid in a porous space via non-integer order derivative without singular kernel", Chinese Journal of Physics, 55(4), pp. 1583-1595 (2017). 19. Zafar, A.A. and Fetecau, C. Flow over an in_nite plate of a viscous uid with non-integer order derivative without singular kernel", Alexandria Engineering Journal, 55(3), pp. 2789-2796 (2016). 20. Muza_ar, H.L., Kashif, A.A., and Asif, A.S. Helical ows of fractional viscoelastic uid in a circular pipe", International Journal of Advanced and Applied Sciences, 4(10), pp. 97-105 (2017). 21. Kashif, A.A., Mukarrum, H., and Mirza, M.B. Analytical solution of MHD generalized Burger's uid embedded with porosity", International Journal of Advanced and Applied Sciences, 4(7), pp. 80-89 (2017). 22. Arshad, K., Kashif, A.A., Asifa, T., and Ilyas, K. Atangana-Baleanu and Caputo Fabrizio analysis of fractional derivatives for heat and mass transfer of second grade uids over a vertical plate: A comparative study", Entropy, 19(8), pp. 1-12 (2017). 23. _Ibics, B. and Bayram, M. Numerical comparison of methods for solving fractional di_erentialalgebraic equations (FDAEs)", Computers & Mathematics with Applications, 62(8), pp. 3270-3278 (2011). https://doi.org/10.1016/j.camwa.2011.08.043 24. Kashif, A.A., Ilyas, K., and Asifa, T. Application of Atangana-Baleanu fractional derivative to convection ow of MHD Maxwell uid in a porous medium over a vertical plate", Mathematical Modelling of Natural Phenomena, 13, pp. 1-18 (2018). https://doi.org/10.1051/mmnp/2018007 3926 K.A. Abro and A. Y_ld_r_m/Scientia Iranica, Transactions F: Nanotechnology 26 (2019) 3917{3927 25. Ilyas, K. and Kashif, A.A. Thermal analysis in Stokes' second problem of nanouid: Applications in thermal engineering", Case Studies in Thermal Engineering, 10, pp. 271-275 (2018). https://doi.org/10.1016/j.csite.2018.04.005 26. Wakif, A., Boulahia, A.A., Animasaun, I.L., Afridi, M.I., Qasim, M., and Sehaqui, R. Magnetoconvection of alumina-water nanouid within thin horizontal layers using the revised generalized Buongiorno's model", Front. Heat Mass Transf., 12, pp. 1- 15 (2019). 27. Doungmo, E.F.G. Evolution equations with a parameter and application to transport-convection di_erential equations", Turkish Journal of Mathematics, 41, pp. 636-654 (2017). DOI:10.3906/mat-1603-107 28. Abderrahim, W., Zoubair, B., and Rachid, S. A semianalytical analysis of electro-thermo-hydrodynamic stability in dielectric nanouids using Buongiorno's mathematical model together with more realistic boundary conditions", Results in Physics, 9, pp. 1438- 1454 (2018). 29. Abro, A.K., Ali, D.C., Irfan, A.A., and Ilyas, K. Dual thermal analysis of magnetohydrodynamic ow of nanouids via modern approaches of Caputo- Fabrizio and Atangana-Baleanu fractional derivatives embedded in porous medium", Journal of Thermal Analysis and Calorimetry, 18, pp. 1-11 (2018). https://doi.org/10.1007/s10973-018-7302-z 30. Kashif, A.A., Anwer, A.M., Shahid, H.A., and Ilyas, I. Tlili Enhancement of heat transfer rate of solar energy via rotating Je_rey nanouids using Caputo- Fabrizio fractional operator: An application to solar energy", Energy Reports, 5, pp. 41-49 (2019). https://doi.org/10.1016/j.egyr.2018.09.00 31. Abderrahim, W., Zoubair, B., and Rachid, S. Numerical study of the onset of convection in a Newtonian nanouid layer with spatially uniform and non-uniform internal heating", Journal of Nanouids, 6(1), pp. 136- 148 (2017). 32. Doungmo, E.F.G. Strange attractor existence for nonlocal operators applied to four-dimensional chaotic systems with two equilibrium points", Chaos, 29, 023117 (2019). https://doi.org/10.1063/1.5085440. 33. Ullah, H., Islam, S., Khan I., Sharidan, S., and Fiza, M. MHD boundary layer ow of an incompressible upper-convected Maxwell uid by optimal homotopy asymptotic method", Scientia Iranica B, 24(1), pp. 202-210 (2017). 34. Ambreen, S., Kashif, A.A., and Muhammad, A.S. Thermodynamics of magnetohydrodynamic Brinkman uid in porous medium: Applications to thermal science", Journal of Thermal Analysis and Calorimetry 136(6), pp. 2295-2304 (2018). DOI: 10.1007/s10973-018-7897-0 35. Kashif, A.A., Ilyas, K., and G_omez-Aguilar, J.F. A mathematical analysis of a circular pipe in rate type uid via Hankel transform", Eur. Phys. J. Plus, pp. 133-397 (2018). DOI 10.1140/epjp/i2018-12186-7 36. Abderrahim, W., Zoubair, B., Mishra, S.R., Mohammad, M.R., and Rachid, S. Inuence of a uniform transverse magnetic _eld on the thermohydrodynamic stability in water-based nanouids with metallic nanoparticles using the generalized Buongiorno's mathematical model", Eur. Phys. J. Plus, 133(5), pp. 1-17 (2018). 37. Doungmo, E.F.G. Solvability of chaotic fractional systems with 3D four-scroll attractors", Chaos, Solitons & Fractals, 104, pp. 443-451 (2017). 38. Kashif, A.A. and Ahmet, Y. Fractional treatment of vibration equation through modern analogy of fractional di_erentiations using integral transforms", Iranian Journal of Science and Technology, Transaction A: Science, 43, pp. 1-8 (2019). https://doi.org/10.1007/s40995-019-00687-4 39. Abro, K.A. and Gomez-Aguilar, J.F. Dual fractional analysis of blood alcohol model via non-integer order derivatives", Fractional Derivatives with Mittag-Le_er Kernel, Studies in Systems, Decision and Control, 194, pp. 69-79 (2019). https://doi.org/10.1007/978-3- 030-11662-0 5 40. Abro, K.A., Ali, A.M., and Anwer, A.M. Functionality of circuit via modern fractional di_erentiations", Analog Integrated Circuits and Signal Processing, 18, pp. 1-11 (2018). https://doi.org/10.1007/s10470-018- 1371-6 41. Kashif, A.A., Mukarrum, H., and Mirza, M.B. A mathematical analysis of magnetohydrodynamic generalized Burger uid for permeable oscillating plate", Punjab University Journal of Mathematics, 50(2), pp. 97-111 (2018). 42. Kashif, A.A. and Muhammad, A.S. Heat transfer in magnetohydrodynamics second grade uid with porous impacts using Caputo-Fabrizoi fractional derivatives", Punjab University Journal of Mathematics, 49(2), pp. 113-125 (2017). 43. Doungmo E.F.G., Khan, Y., and Mugisha, S. Control parameter & solutions to generalized evolution equations of stationarity, relaxation and di_usion", Results in Physics, 9, pp. 1502-1507 (2018). https://doi.org/10.1016/j.rinp.2018.04.051. 44. Brinkman, H.C. The viscosity of concentrated suspensions and solution", Journal of Chemical Physics, 20, pp. 571-581 (1952). 45. Aminossadati, S.M. and Ghasemi, B. Natural convection cooling of a localised heat source at the bottom of a nanouid-_lled enclosure", European Journal of Mechanics B/Fluids, 28, pp. 630-640 (2009). 46. Matin, M.H. and Pop, I. Forced convection heat and mass transfer ow of a nanouid through a porous channel with a _rst order chemical reaction on the wall", International Communications in Heat and Mass Transfer, 46, pp. 134-141 (2013). K.A. Abro and A. Y_ld_r_m/Scientia Iranica, Transactions F: Nanotechnology 26 (2019) 3917{3927 3927 47. Bourantas, G.C. and Loukopoulos, V.C. MHD natural-convection ow in an inclined square enclosure _lled with a micropolar-nanouid", International Journal of Heat and Mass Transfer, 79, pp. 930-944 (2014). 48. Turkyilmazoglu, M. and Pop, I. Heat and mass transfer of unsteady natural convection ow of some nanouids past a vertical in_nite at plate with radiation e_ect", International Journal of Heat and Mass Transfer, 59, pp. 167-171 (2013). 49. Hussanan, A., Khan, I., Hashim, H., Mohamed, M.K.A., Ishak, N., Sarif, N.M., and Salleh, M.Z. Unsteady MHD ow of some nanouids past an accelerated vertical plate embedded in a porous medium", Journal Teknologi, 78, pp. 121-126 (2016). 50. Khan, W.A., Khan, Z.H., and Haq, R.U. Flow and heat transfer of ferrouids over a at plate with uniform heat ux", The European Physical Journal Plus, 130, pp. 1-10 (2015). 51. Hussanan, A., Khan, I., and Sha_e, S. An exact analysis of heat and mass transfer past a vertical plate with Newtonian heating", Journal of Applied Mathematics, 12, pp. 1-9 (2013). 52. Hussanan, A., Ismail, Z., Khan, I., Hussein, A.G., and Sha_e, S. Unsteady boundary layer MHD free convection ow in a porous medium with constant mass di_usion and Newtonian heating", The European Physical Journal Plus, 129, pp. 1-16 (2014). 53. Caputo, M. and Fabrizio M. A new de_nition of fractional derivative without singular kernel", Progr. Fract. Di_er. Appl., 1(2), pp. 73-85 (2015). 54. Shah, N.A. and Khan, I. Heat transfer analysis in a second grade uid over and oscillating vertical plate using fractional Caputo-Fabrizio derivatives", Eur. Phys. J. C, 4, pp. 362-376 (2016). 55. Kashif, A.A., Mukarrum, H., and Mirza, M.B. Slippage of fractionalized oldroyd-B uid with magnetic _eld in porous medium", Progr. Fract. Di_er. Appl., 3(1), pp. 69-80 (2017). 56. Mathai, A.M., Saxena, R.K., and Haubold, H.J., The H-Functions: Theory and Applications, Springer, New York (2010). 57. Kashif, A.A. and Gomez-Aguilar, J.F. A comparison of heat and mass transfer on a Walter's-B uid via Caputo-Fabrizio versus Atangana-Baleanu fractional derivatives using the Fox-H function", Eur. Phys. J. Plus, 134, pp. 101-114 (2019). DOI 10.1140/epjp/i2019-12507-4 58. Debnath, L. and Bhatta, D., Integral Transforms and Their Applications, 2nd Ed., Chapman & Hall/CRC (2007). 59. Abro, K.A., Ilyas, K., Jos_e, F.G.A. Thermal e_ects of magnetohydrodynamic micropolar uid embedded in porous medium with Fourier sine transform technique", Journal of the Brazilian Society of Mechanical Sciences and Engineering, 41, pp. 174-181 (2019).