2013
DOI: 10.1103/physreve.88.063020
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Convection patterns in a liquid metal under an imposed horizontal magnetic field

Abstract: We performed laboratory experiments of Rayleigh-Bénard convection with liquid gallium under various intensities of a uniform imposed horizontal magnetic field. An ultrasonic velocity profiling method was used to visualize the spatiotemporal structure of the flows with simultaneous monitoring of the temperature fluctuations in the liquid gallium layer. The explored Rayleigh numbers Ra range from the critical value for onset of convection to 10 5 ; the Chandrasekhar number Q covers values up to 1100. A regime di… Show more

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Cited by 31 publications
(56 citation statements)
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“…In this configuration, the reversals of flow direction of multiple, quasi-two-dimensional rolls arranged parallel to the magnetic field occur via irregular switching between the four-roll and the five-roll states in the vessel [9]. A subsequent paper classified the regimes observed in the same system including the flow reversals and investigated the statistical characteristics of the regimes [10]. One of the typical features is the continuous variation of the mean number of rolls with increasing Ra, at a fixed Chandrasekhar number, Q = B 2 L 2 σ/ρν, that represents the ratio of the magnetic force to the viscous force, where σ and ρ are the electric conductivity and density of test fluids, respectively, and B is the intensity of the applied magnetic field.…”
Section: A Backgroundmentioning
confidence: 99%
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“…In this configuration, the reversals of flow direction of multiple, quasi-two-dimensional rolls arranged parallel to the magnetic field occur via irregular switching between the four-roll and the five-roll states in the vessel [9]. A subsequent paper classified the regimes observed in the same system including the flow reversals and investigated the statistical characteristics of the regimes [10]. One of the typical features is the continuous variation of the mean number of rolls with increasing Ra, at a fixed Chandrasekhar number, Q = B 2 L 2 σ/ρν, that represents the ratio of the magnetic force to the viscous force, where σ and ρ are the electric conductivity and density of test fluids, respectively, and B is the intensity of the applied magnetic field.…”
Section: A Backgroundmentioning
confidence: 99%
“…Figure 2(a) shows the regime diagram containing data points replotted from Ref. [10] for small Chandrasekhar numbers, Q < 2 × 10 3 . Assuming that the results of the linear stability analysis by Burr and Müller [11] are applicable for this geometry with aspect ratio of five, the dependence of the critical Rayleigh number for the 3 .…”
Section: A Regime Diagrammentioning
confidence: 99%
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