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Theory of Metastable State Relaxation in a Gravitational Field for Non-Critical Binary Systems with Non-Conserved Order Parameter

机译:具有非守恒参数的非临界二元系统在引力场中的亚稳态状态弛豫理论

摘要

A new mathematical ansatz is developed for solution of the time-dependent Ginzburg-Landau nonlinear partial differential equation describing metastable state relaxation in binary (solute+solvent) non-critical solutions with non-conserved scalar order parameter in presence of a gravitational field. It has been demonstrated analytically that in such systems metastability initiates heterogeneous solute redistribution which results in the formation of a non-equilibrium singly-periodic spatial solute structure in the new solute-rich phase. The critical radius of nucleation and the induction time in these systems are gravity-dependent. It has also been proved that metastable state relaxation in vertical columns of supersaturated non-critical binary solutions leads to formation of the solute concentration gradient. Analytical expression for this concentration gradient is found and analysed. It is concluded that gravity can initiate phase separation (nucleation or spinodal decomposition).
机译:开发了一种新的数学ansatz,用于求解依赖时间的Ginzburg-Landau非线性偏微分方程,该方程描述了在重力场存在下具有守恒标量参数的二元(溶质+溶剂)非临界解中的亚稳态状态弛豫。分析已证明,在这样的系统中,亚稳定性会引发异质溶质的重新分布,从而导致在新的富溶质相中形成非平衡的单周期空间溶质结构。在这些系统中,临界成核半径和感应时间与重力有关。还已经证明,在过饱和的非临界二元溶液的垂直列中的亚稳态状态弛豫会导致溶质浓度梯度的形成。找到并分析了该浓度梯度的分析表达式。结论是重力可以引发相分离(成核或旋节线分解)。

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