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Oscillatory and relaxation studies in the convection of supercritical He-3

机译:超临界He-3对流的振荡和弛豫研究

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摘要

We analyze the observed temporal profile DeltaT(t) of the temperature difference, measured across a very compressible supercritical He-3 fluid layer in the convective state. The experiments were done along the critical isochore in a Rayleigh-Benard cell after starting the vertical heat flow q. For q > q(ons) ("convection onset"), the transient DeltaT(t) under given conditions of q and e equivalent to (T - T-c)/T-c (T-c = 3.318 K) shows a damped oscillatory profile with period t(osc) modulating a smooth base profile. The latter forms the tail of the transient which relaxes exponentially to the steady-state DeltaT(infinity) with a time constant tau(tail). The scaled times t(osc)/t(D) and T-tail/t(D) from all the data could be collapsed onto two curves as a function of the Rayleigh number over similar to 3.5 decades. Here t(D) is the diffusion time. (C) 2003 Elsevier Science B.V. All rights reserved. [References: 11]
机译:我们分析了在对流状态下跨非常可压缩的超临界He-3流体层测得的温度差的时间分布DeltaT(t)。在开始垂直热流q之后,沿着瑞利贝纳德(Rayleigh-Benard)池中的临界等轴线进行了实验。对于q> q(ons)(“对流开始”),在给定的q和e等于(T-Tc)/ Tc(Tc = 3.318 K)的给定条件下,瞬态DeltaT(t)显示出周期为t的阻尼振荡曲线(osc)调整平滑的基本轮廓。后者形成瞬态的尾部,其以时间常数tau(tail)呈指数形式松弛至稳态DeltaT(无穷大)。来自所有数据的标度时间t(osc)/ t(D)和T-tail / t(D)可以折叠为两条曲线,这是瑞利数的函数,大约持续了3.5年。 t(D)是扩散时间。 (C)2003 Elsevier Science B.V.保留所有权利。 [参考:11]

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