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Modified classical homogeneous nucleation theory and a new minimum in free energy change - 1. A new minimum and Kelvin equation

机译:改进的经典均质成核理论和自由能变化的新最小值-1.新的最小值和开尔文方程

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The main concern of classical homogeneous nucleation theory has been a thermodynamic description of initial stage of nucleation from embryo to nucleus with a little larger size over the critical one, thus, the change of parent phase in the system has been assumed to be negligible because of the largeness in volume and mass comparing that of nuclei. As a result, the nucleation curve (free energy change versus nucleus size) passes through well-known single maximum point corresponding to the critical size of the nucleus. In the present study, thermodynamics of the classical homogeneous nucleation was re-visited and developed a modified equation for multi-component solution and gas system with multi-component nuclei by taking into account the change of the free energy of parent phase. Using this equation, the calculation of nucleation curve beyond the size of critical nucleus became possible. A calculation of A-B binary solution system revealed a new minimum point in the nucleation curve, in addition to the maximum point. This minimum point indicates the theoretical possibility to stabilize a large amount of nano-nuclei in equilibrium with the supersaturated parent phase. In addition, Kelvin equation was proved at the extremum on the nucleation curve. Many scientists have misunderstood that Kelvin equation corresponds to the maximum state because they have unnoticed the presence of the minimum and its stability. At the minimum state, the nuclei should be more stable than those at the maximum state. Thus, Kelvin equation should correspond to the minimum state rather than the maximum state. (c) 2007 Elsevier B.V. All rights reserved.
机译:经典均相成核理论的主要关注点是从胚到核的成核初始阶段的热力学描述,其大小比关键阶段大一些,因此,由于以下原因,系统中母体相的变化可忽略不计体积和质量都比核大。结果,成核曲线(自由能变化与核尺寸的关系)穿过与核临界尺寸相对应的众所周知的单个最大点。在本研究中,重新考虑了经典均相成核的热力学,并通过考虑母相自由能的变化,开发了多组分溶液和具有多组分核的气体系统的修正方程。使用该方程式,可以计算超出临界核大小的成核曲线。 A-B二元溶液系统的计算揭示了成核曲线中除了最大点外还有一个新的最小点。该最小点表明了理论上使大量纳米核与过饱和母体相平衡的可能性。另外,在成核曲线的极值处证明了开尔文方程。许多科学家误解了开尔文方程对应于最大状态,因为他们没有注意到最小值的存在及其稳定性。在最小状态下,原子核应该比在最大状态下的原子核更稳定。因此,开尔文方程应对应于最小状态而不是最大状态。 (c)2007 Elsevier B.V.保留所有权利。

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