1st National Fluid Dynamics Conference 1988
DOI: 10.2514/6.1988-3775
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Unsteady multicellular natural convection in a narrow horizontal cylindrical annulus

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Cited by 4 publications
(3 citation statements)
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“…Chung et al (1999) obtained a tetracellular solution at very high Rayleigh numbers for R = 1.2. A few authors have studied natural convection in narrow-gap annuli numerically for very small Prandtl numbers or the limiting case of zero Prandtl number (Fant et al 1990(Fant et al , 1991Yoo, Choi & Kim 1994). For these cases, hydrodynamic-type instabilities originate in the two side regions of the annulus, similar to natural convection in a vertical cavity of large aspect ratio.…”
Section: Introductionmentioning
confidence: 99%
“…Chung et al (1999) obtained a tetracellular solution at very high Rayleigh numbers for R = 1.2. A few authors have studied natural convection in narrow-gap annuli numerically for very small Prandtl numbers or the limiting case of zero Prandtl number (Fant et al 1990(Fant et al , 1991Yoo, Choi & Kim 1994). For these cases, hydrodynamic-type instabilities originate in the two side regions of the annulus, similar to natural convection in a vertical cavity of large aspect ratio.…”
Section: Introductionmentioning
confidence: 99%
“…These consist either in the birth of co-rotating steady cells, or in the insurgence of traveling-wave oscillations. Fant et al [50] performed stability analyses of the flow in a two-dimensional annulus in the limit Pr/0, where convective effects become negligible in the energy equation. Numerical solutions of both the boundary layer equations, and the full Naviere Stokes equations were used for linear analyses.…”
Section: The Low-prandtl Number Rangementioning
confidence: 99%
“…Kuehn et al investigated the velocity and temperature distributions and local heat-transfer coefficients for natural convection within a horizontal annulus [3]. Fant et al investigated the unsteady multicellular natural convection at the high Ar [4]. Yoo studied the natural convection in a narrow horizontal cylindrical annulus at low Prandtl numbers [5].…”
Section: Introductionmentioning
confidence: 98%