This study presents a numerical analysis of the dynamics of transitional natural convection flow regimes, generated by a confined thermal source. The system considered is a 2D enclosure of square cross-section, containing a horizontal cylindrical source, placed in a central position. The heat carrier fluid is air with Prandtl number Pr = 0.7. The resulting flow is investigated with respect to the variation of the Rayleigh number, based on the minimum gap width H between the cylinder and the enclosure walls. Three values of the aspect ratio A are considered (A = 2.5; 3.3; 5). The first bifurcation of the low-Ra fixed-point solution is tracked for each A-value. The transition to unsteady, chaotic flow is detailed for A = 2.5. The supercritical behaviour of the system is investigated using nonlinear analysis tools and phase space representations of the computed time series.
Flow Transitions and Bifurcations of Buoyancy-induced Flows from an Enclosed Cyindrical Heat Source / Angeli, Diego; A., Pagano; Corticelli, Mauro Alessandro; Barozzi, Giovanni Sebastiano. - ELETTRONICO. - 7:(2010), pp. 95-104. (Intervento presentato al convegno 2010 14th International Heat Transfer Conference, IHTC 14 tenutosi a Washington, DC, USA nel 8-13 august 2010) [10.1115/IHTC14-22648].
Flow Transitions and Bifurcations of Buoyancy-induced Flows from an Enclosed Cyindrical Heat Source
ANGELI, Diego;CORTICELLI, Mauro Alessandro;BAROZZI, Giovanni Sebastiano
2010
Abstract
This study presents a numerical analysis of the dynamics of transitional natural convection flow regimes, generated by a confined thermal source. The system considered is a 2D enclosure of square cross-section, containing a horizontal cylindrical source, placed in a central position. The heat carrier fluid is air with Prandtl number Pr = 0.7. The resulting flow is investigated with respect to the variation of the Rayleigh number, based on the minimum gap width H between the cylinder and the enclosure walls. Three values of the aspect ratio A are considered (A = 2.5; 3.3; 5). The first bifurcation of the low-Ra fixed-point solution is tracked for each A-value. The transition to unsteady, chaotic flow is detailed for A = 2.5. The supercritical behaviour of the system is investigated using nonlinear analysis tools and phase space representations of the computed time series.File | Dimensione | Formato | |
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