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Statistical mechanical theory for nonequilibrium systems. X. Nonequilibrium phase transitions

机译:非平衡系统的统计力学理论。十,非平衡相变

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A general theory for the stability and coexistence of nonequilibrium phases is formulated. An integral formulation of the second entropy is given, the functional maximization of which yields nonlinear hydrodynamics. Rayleigh–Benard convection is analyzed, and analytic approximations are obtained for the second entropy for conduction and for convection. Despite the simplicity of the model, coexistence is predicted for a Rayleigh number within 5% of the known value.
机译:提出了非平衡相稳定性和共存的一般理论。给出了第二熵的积分公式,其功能最大化产生了非线性流体动力学。分析了瑞利-贝纳德对流,并获得了传导和对流的第二熵的解析近似。尽管模型很简单,但瑞利数在已知值的5%范围内预计会共存。

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