- [1] H. Alfvén, On the origin of the solar system, Clarendon Press, Oxford, 1954.
- [2] R. Chand, D. Yadav, K. Bhattacharyya, and M. K. Awasthi, Thermal convection in a layer of micropolar nanofluid, Asia-Pac. J. Chem. Eng., 16 (2021), e2681.
- [3] V. Chandel and Sunil, Influence of magnetic fields and bounding surface configurations on thermal convection in partially ionised plasmas: nonlinear and linear stability analyses, Pramana - J. Phys., 98 (2024), 107.
- [4] V. Chandel, Sunil, and P. Sharma, Study of global stability of rotating partially-ionized plasma saturating a porous medium, Spec. Top. Rev. Porous Media: Int. J., 15 (2024), 27–46.
- [5] S. Chandrasekhar, Hydrodynamic and hydromagnetic stability, Dover, New York, 1981.
- [6] G. P. Galdi and B. Straughan, A nonlinear analysis of the stabilizing effect of rotation in the Bénard problem, Proc. R. Soc. Lond. A, 402 (1985), 257–283.
- [7] A. Garg, Y. D. Sharma, and S. K. Jain, Onset of triply diffusive thermo-bio-convection in the presence of gyrotactic microorganisms and internal heating into an anisotropic porous medium: Oscillatory convection, Chin. J. Phys., 84 (2023), 173-188.
- [8] V. Krishan, Different representations of a partially ionized plasma, J. Astrophys. Astr., 43 (2022), 43.
- [9] R. K. Pensia, V. Shrivastava, and A. K. Patidar, Magneto-thermal instability of rotating partially ionized Hall plasma flowing through porous medium, PSIJ, 8 (2015), PSIJ.10134.
- [10] R. C. Sharma and K. C. Sharma, Thermal instability of a partially ionized plasma, Aust. J. Phys., 31 (1978), 181–187.
- [11] R. C. Sharma and Sunil, Thermal instability of a compressible finite Larmor radius, Hall plasma in porous medium, Phys. Plasmas, 2 (1995), 1886–1892.
- [12] Y. D. Sharma and Sunil, Compressibility and Hall effects on thermosolutal instability of a partially ionized plasma in porous medium, Polym. Plast. Technol. Eng., 35 (1996), 169–186.
- [13] R. Soler and J. L. Ballester, Theory of fluid instabilities in partially ionized plasmas: An overview, Front. Astron. Space Sci., 9 (2022), 789083.
- [14] E. A. Spiegel and G. Veronis, On the Boussinesq approximation for a compressible fluid, Astrophys. J., 131 (1960), 442–447.
- [15] B. Straughan, The energy method, stability, and nonlinear convection, Springer-Verlag, New York, 2004.
- [16] Sunil, S. Choudhary, and A. Mahajan, Conditional stability for thermal convection in a rotating couple-stress fluid saturating a porous medium with temperature and pressure dependent viscosity, J. Geophys. Eng., 10 (2013), 045013.
- [17] Sunil and A. Mahajan, A nonlinear stability analysis for magnetized ferrofluid heated from below, Proc. R. Soc. A, 464 (2008), 83–98.
- [18] Sunil and Y.D. Sharma, Rayleigh-Taylor instability of a partially ionized rotating plasma in the presence of a variable horizontal magnetic field in porous medium, Polym. Plast. Technol. Eng., 35 (1996), 221–231.
- [19] D. Yadav, R. Bhargava, and G. S. Agrawal, Thermal instability in a nanofluid layer with a vertical magnetic field, J. Eng. Math., 80 (2013), 147–164.
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