[
1. S.U.S. Choi, Enhancing thermal conductivity of fluids with nanoparticles. in: D.A. Singer, H.P. Wang(Eds.) Development and applications of Non-Newtonian Flows, ASME Fluids Engineering Division. 66 (1995) 99-105.
]Search in Google Scholar
[
2. H. Masuda, A. Ebata, K. Teramae, N. Hishinuma, Alteration of thermal conductivity and viscosity of liquid by dispersing ultra fine particles, Netsu Bussei. 7 (1993) 227–233.10.2963/jjtp.7.227
]Search in Google Scholar
[
3. H.S. Chen, Y. Ding, A. Lapkin, Rheological behaviour of nanofluids containing tube/rod-like nanoparticles, Power Technology. 194 (2009) 132–141.10.1016/j.powtec.2009.03.038
]Search in Google Scholar
[
4. J.A. Eastman, SUS. Choi, W. Yu, L.J. Thompson, Anomalously Increased Effective Thermal Conductivities of Ethylene Glycol-Based Nanofluids Containing Copper Nanoparticles, Applied Physics Letters 78 (2001) 718-720.10.1063/1.1341218
]Search in Google Scholar
[
5. S.K. Das, N. Putra, P. Thiesen, W. Roetzel, Temperature dependence of thermal conductivity enhancement for nanofluids. ASME Journal of Heat Transfer. 125 (2003) 567–574.
]Search in Google Scholar
[
6. J. Buongiorno, W. Hu, Nanofluid coolant for advanced nuclear power plants, In: Proceedings of ICAPP’05, Seoul. 5705 (2009) 15–19.
]Search in Google Scholar
[
7. I.S. Oyelakin, P. Lalramneihmawii, S. Mondal, S.K. Nandy, P. Sibanda, Thermophysicalanalysis of three-dimensional magnetohydrodynamic flow of a tangent hyperbolic nanofluid, Engineering Reports. 2 (2020) 12144.
]Search in Google Scholar
[
8. J.A. Eastman, SUS. Choi, W. Yu, Thompson LJ. Thermal Transport in Nanofluids, Annual Rev. Mater. Research. 34 (2004) 219-246.10.1146/annurev.matsci.34.052803.090621
]Search in Google Scholar
[
9. U. Rea, T. McKrell, L. Hu, J. Buongiorno, Laminar convective heat transfer and viscous pressure loss of alumina–water and zirconia–water nanofluids, International Journal of Heat and Mass Transfer. 52 (2009) 2042–2048.10.1016/j.ijheatmasstransfer.2008.10.025
]Search in Google Scholar
[
10. J. Buongiorno, Convective transport in nanofluids, ASME Journal of Heat Transfer. 128 (2006) 240–250.10.1115/1.2150834
]Search in Google Scholar
[
11. DY. Tzou, Thermal instability of nanofluids in natural convection, International Journal of Heat and Mass Transfer. 51 (2008) 2967–2979.10.1016/j.ijheatmasstransfer.2007.09.014
]Search in Google Scholar
[
12. D.Y. Tzou, Instability of nanofluids in natural convection, ASME Journal of Heat Transfer. 130 (2008) 072401.
]Search in Google Scholar
[
13. D.A. Nield, A.V. Kuznetsov, Thermal instability in a porous medium layer saturated by nonofluid, International Journal of Heat and Mass Transfer. 52 (2009) 5796–5801.10.1016/j.ijheatmasstransfer.2009.07.023
]Search in Google Scholar
[
14. A.V. Kuznetsov, D.A. Nield, Effect of local Thermal non-equilibrium on the Onset of convection in porous medium layer saturated by a Nanofluid, Transport in Porous Media. 83 (2010) 425–436.10.1007/s11242-009-9452-8
]Search in Google Scholar
[
15. A.V. Kuznetsov, D.A. Nield, Thermal instability in a porous medium layer saturated by a nanofluid: Brinkman Model, Transport in Porous Media. 81 (2010) 409–422.10.1007/s11242-009-9413-2
]Search in Google Scholar
[
16. B.S. Bhadauria, S.Agarwal, Natural Convection in a Nanofluid Saturated Rotating Porous Layer A Nonlinear Study, Transport in Porous Media. 87 (2011) 585-602.10.1007/s11242-010-9702-9
]Search in Google Scholar
[
17. S. Agarwal, B.S. Bhadauria, P.G. Siddheshwar, Thermal instability of a nanofluid saturating a rotating anisotropic porous medium, Special Topics Reviews in Porous Media: An Int J. 2 (2011) 53-64.
]Search in Google Scholar
[
18. S. Agarwal, Natural convection in a nanofluid-saturated rotating porous layer: A more realistic approach, Transport in Porous Media. 104 (2011) 581-592.10.1007/s11242-014-0351-2
]Search in Google Scholar
[
19. S. Rana, S. Agarwal, Convection in a binary nanofluid saturated rotating porous layer, Journal of Nanofluids. 4 (2015) 59-65.10.1166/jon.2015.1123
]Search in Google Scholar
[
20. S. Agarwal, S. Rana, Nonlinear convective analysis of a rotating Oldroyd-B nanofluid layer under thermal non-equilibrium utilizing Al 2 O 3-EG colloidal suspension. The European Physical Journal. 131 (2016) 01–14.
]Search in Google Scholar
[
21. J.C. Umavathi, M.A. Sheremet, Chemical reaction influence on nanofluid flow in a porous layer: Stability analysis, International Communications in Heat and Mass Transfer 138, (2022) 106353.10.1016/j.icheatmasstransfer.2022.106353
]Search in Google Scholar
[
22. P. Kiran, Gravitational modulation effect on double-diffusive oscillatory convection in a viscoelastic fluid layer, Jourmal of Nanofluids. 11 (2022) 263-275.10.1166/jon.2022.1827
]Search in Google Scholar
[
23. S.H. Manjula, P. Kiran, Thermo-rheological effect on weak nonlinear Rayleigh-Benard convection under rotation speed modulation, Book: Boundary Layer Flows. (2022) 01-20.
]Search in Google Scholar
[
24. W. Ibrahim, M. Negera, Melting and viscous dissipation effect on upper-convected Maxwell and Williamson nanofluid, Engineering Reports. 2 (2020) 12159.
]Search in Google Scholar
[
25. A.O. Ajibade, P.O. Ojeagbase, Steady natural convection heat and mass transfer flowthrough a vertical porous channel with variable viscosity and thermal conductivity, Engineering Reports. 2 (2020) 12268.
]Search in Google Scholar
[
26. X. Lü et al. Stability and optimal control strategies for a novel epidemic model of COVID-19, Nonlinear Dynamics, 106 (2021) 1491–1507.10.1007/s11071-021-06524-x814840634054221
]Search in Google Scholar
[
27. M.Z. Yin, Q.W. Zhu, X. L¨, Parameter estimation of the incubation period of COVID-19 based on the doubly interval-censored data model, Nonlinear Dynamics. 106 (2021) 1347–1358.10.1007/s11071-021-06587-w821197734177117
]Search in Google Scholar
[
28. Y.H. Yin et al. B¨cklund transformation, exact solutions and diverse interaction phenomena to a (3+1)-dimensional nonlinear evolution equation, Nonlinear Dynamics. 108 (2022) 4181–4194.10.1007/s11071-021-06531-y
]Search in Google Scholar
[
29. Y.W. Zhao, J.W. Xia & X. L¨, The variable separation solution, fractal and chaos in an extended coupled (2+1)-dimensional Burgers system. Nonlinear Dynamics. 108 (2022) 4195–4205.
]Search in Google Scholar
[
30. B. Liu, et al. Rogue waves based on the coupled nonlinear Schrödinger option pricing model with external potential, Modern Physics Letters B. 36(15) (2022) 2250057.10.1142/S0217984922500579
]Search in Google Scholar
[
31. G. Venezian, Effect of modulation on the onset of thermal convection, Journal of Fluid Mechanics. 35 (1969) 243-254.10.1017/S0022112069001091
]Search in Google Scholar
[
32. P.M. Gresho, R.L. Sani, The Effects of Gravity Modulation on the Stability of a Heated Fluid Layer, Journal of Fluid Mechanics 40 (1970) 783–806.10.1017/S0022112070000447
]Search in Google Scholar
[
33. M.S. Malashetty, D. Basavaraj, Effect of thermal/gravity modulation on the onset of convection of Raleygh–Bénard convection in a couple stress fluid, International Journal of Transport Phenomenon. 7 (2005) 31–44.
]Search in Google Scholar
[
34. Y. Shu, B.Q. Li, B.R. Ramaprian, Convection in modulated thermal gradients and gravity: experimental messurements and numerical simulations, International Journal of Mass and Heat Transfer. 48 (2005) 145–160.
]Search in Google Scholar
[
35. J.L. Rogers, W. Pesch, O. Brausch, M.F. Schatz, Complex ordered patterns in shaken convection, Physical Review E. 71 (2005) 066214.
]Search in Google Scholar
[
36. T. Boulal, S. Aniss, M. Belhaq, Effect quasiperiodic gravitational modulation on the stability of a heated fluid layer, Physycal Review E. 76 (2007) 056320.
]Search in Google Scholar
[
37. J.C. Umavathi, Effect of Thermal Modulation on the Onset of Convection in a Porous Medium Layer Saturated by a Nanofluid, Transport in Porous Media. 98 (2013) 59-79.10.1007/s11242-013-0133-2
]Search in Google Scholar
[
38. B.S. Bhadauria, P. Kiran, Nonlinear thermal Darcy convection in a nanofluid saturated porous medium under gravity modulation, Advanced Science Letters. 20 (2014) 903-910.10.1166/asl.2014.5466
]Search in Google Scholar
[
39. B.S. Bhadauria, P. Kiran, M. Belhaq, Nonlinear thermal convection in a layer of nanofluid under g-jitter and internal heating effects, MATEC Web of Conferences. 16 (2014) 09003.
]Search in Google Scholar
[
40. P. Kiran, B.S. Bhadauria, V. Kumar, Thermal Convection in a Nanofluid Saturated Porous Medium with Internal Heating and Gravity Modulation, Journal of Nanofluids. 5(3) (2016) 321-327.10.1166/jon.2016.1220
]Search in Google Scholar
[
41. P. Kiran, Nonlinear thermal convection in a viscoelastic nanofluid saturated porous medium under gravity modulation, Ain Shams Engineering Journal. 7(2) (2016) 639-651.10.1016/j.asej.2015.06.005
]Search in Google Scholar
[
42. P. Kiran, Y. Narasimhulu, Centrifugally driven convection in a nanofluid saturated rotating porous medium with modulation, Journal of Nanofluids. 6 (2017) 01-11.10.1166/jon.2017.1333
]Search in Google Scholar
[
43. P. Kiran, Y. Narasimhulu, Internal heating and thermal modulation effects on chaotic convection in a porous medium, Journal of Nanofluids. 7 (2018) 544-555.10.1166/jon.2018.1462
]Search in Google Scholar
[
44. P. Kiran, S.H. Manjula, Internal heat modulation on Darcy convection in a porous media saturated by nanofluid, Journal of Nanofluids. (2022) In press.
]Search in Google Scholar
[
45. B.S. Bhadauria, P. Kiran, Weakly nonlinear oscillatory convection in a viscoelastic fluid saturating porous medium under temperature modulation, International Journal of Heat and Mass Transfer. 77 (2014) 843–851.10.1016/j.ijheatmasstransfer.2014.05.037
]Search in Google Scholar
[
46. B.S. Bhadauria, P. Kiran, Heat and mass transfer for oscillatory convection in a binary viscoelastic fluid layer subjected to temperature modulation at the boundaries, International Communications in Heat Mass Transfer. 58 (2014) 166–175.10.1016/j.icheatmasstransfer.2014.08.031
]Search in Google Scholar
[
47. P. Kiran, B.S. Bhadauria, R. Roslan, The effect of throughflow on weakly nonlinear convection in a viscoelastic saturated porous medium, Journal of Nanofluids. 9 (2020) 36-46.10.1166/jon.2020.1724
]Search in Google Scholar
[
48. B.S. Bhadauria, S. Agarwal, A. Kumar, Nonlinear Two-Dimensional Convection in a Nanofluid Saturated Porous Medium, Transport in Porous Media. 90 (2011) 605–625.10.1007/s11242-011-9806-x
]Search in Google Scholar
[
49. B.S. Bhadauria, P. Kiran, Weak nonlinear oscillatory convection in a viscoelastic fluid layer under gravity modulation, International Journal of Non-linear Mechanics. 65 (2014) 133–140.10.1016/j.ijnonlinmec.2014.05.002
]Search in Google Scholar
[
50. B.S. Bhadauria, P. Kiran, Weak nonlinear oscillatory convection in a viscoelastic fluid saturated porous medium under gravity modulation, Transport in Porous Media. 104 (2014) 451-467.10.1007/s11242-014-0343-2
]Search in Google Scholar
[
51. B.S. Bhadauria, P. Kiran, Chaotic and oscillatory magneto-convection in a binary viscoelastic fluid under G-jitter, International Journal of Heat and Mass Transfer. 84 (2014) 610-624.10.1016/j.ijheatmasstransfer.2014.12.032
]Search in Google Scholar
[
52. S.H Davis, The stability of time periodic flows, Annual Review of Fluid Mechanics. 8 (1976) 57–74.10.1146/annurev.fl.08.010176.000421
]Search in Google Scholar
[
53. S. Agarwal, B.S. Bhadauria, Convective heat transport by longitudinal rolls in dilute Nanoliquids, Journal of Nanofluids. 3 (2014) 380-390.10.1166/jon.2014.1110
]Search in Google Scholar
[
54. B. Rajib, G.C. Layek, The onset of thermo convection in a horizontal viscoelastic fluid layer heated underneath, Thermal Energy and Power Engineering. 1 (2012) 01–9.10.11648/j.ijepe.20120101.11
]Search in Google Scholar
