Abstract
Combined gravity and centrifugal buoyancy due to thermal gradients are introduced in this chapter, followed by onset of convection in a binary mixture saturating the rotating porous layer. Effects of lack of local thermal equilibrium or local thermal non-equilibrium are then discussed. The case when the porous medium is anisotropic and the resulting effects on convection are then introduced. Applications of rotating porous media to nanofluids and solidification of binary alloys conclude this chapter.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Agarwal S, Bhadauria BS, Siddheshwar PG (2011) Thermal instability of a nanofluid saturating a rotating anisotropic porous medium. Spec Top Rev Porous Media Int J 2(1):53–64
Bhadauria BS (2008) Effect of temperature modulation on the onset of Darcy convection in a rotating porous medium. J Porous Media 11(4):361–375
Chakrabarti A, Gupta AS (1981) Nonlinear thermohaline convection in a rotating porous medium. Mech Res Commun 8(1):9–22
Govender S (2006) On the effect of anisotropy on the stability of convection in rotating porous media. Transport in Porous Media 64(4):413–422
Govender S, Vadasz P (1995) Centrifugal and gravity driven convection in rotating porous media—an analogy with the inclined porous layer. ASME-HTD 309:93–98
Govender S, Vadasz P (2002a) Weak non-linear analysis of moderate Stefan number oscillatory convection in rotating mushy layers. Transp Porous Media 48(3):353–372
Govender S, Vadasz P (2002b) Weak non-linear analysis of moderate Stefan number stationary convection in rotating mushy layers. Transp Porous Media 49(3):247–263
Govender S, Vadasz P (2007) The effect of mechanical and thermal anisotropy on the stability of gravity driven convection in rotating porous media in the presence of thermal non-equilibrium. Transp Porous Media 69(1):55–66
Malashetty MS, Swamy M, Kulkarni S (2007) Thermal convection in a rotating porous layer using a thermal nonequilibrium model. Phys Fluids 19(054102):1–16
Nield DA (1991) The limitations of the Brinkman-Forchheimer equation in modeling flow in a saturated porous medium and at an interface. Int J Heat Fluid Flow 12(3):269–272
Rana P, Agarwal S (2015) Convection in a binary nanofluid saturated rotating porous layer. J Nanofluids 4:1–7
Rudraiah N, Shivakumara IS, Friedrich R (1986) The effect of rotation on linear and non-linear double-diffusive convection in a sparsely packed porous medium. Int J Heat Mass Transf 29:1301–1317
Vadasz P (1998) Coriolis effect on gravity-driven convection in a rotating porous layer heated from below. J Fluid Mech 376:351–375
Vadasz P, Govender S (1998) Two-dimensional convection induced by gravity and centrifugal forces in a rotating porous layer far away from the axis of rotation. Int J Rotating Mach 4(2):73–90
Vadasz P, Govender S (2001) Stability and stationary convection induced by gravity and centrifugal forces in a rotating porous layer distant from the axis of rotation. Int J Eng Sci 39(6):715–732
Vadasz P, Heerah A (1998) Experimental confirmation and analytical results of centrifugally-driven free convection in rotating porous media. J Porous Media 1(3):261–272
Vadasz P, Olek S (1998) Transitions and chaos for free convection in a rotating porous layer. Int J Heat Mass Transf 41(11):1417–1435
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
Copyright information
© 2016 The Author(s)
About this chapter
Cite this chapter
Vadasz, P. (2016). Other Effects of Rotation on Flow and Natural Convection in Porous Media. In: Fluid Flow and Heat Transfer in Rotating Porous Media. SpringerBriefs in Applied Sciences and Technology(). Springer, Cham. https://doi.org/10.1007/978-3-319-20056-9_6
Download citation
DOI: https://doi.org/10.1007/978-3-319-20056-9_6
Published:
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-20055-2
Online ISBN: 978-3-319-20056-9
eBook Packages: EngineeringEngineering (R0)