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边界法则
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     The paper adopts the N-Percentage and evacuation fomula to provide the boundary conditions and the numerical value of the simulation.
     本文采用N百分比法则、疏散经验公式等为计算机模拟提供了边界条件和数值根据。
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The theorem of corresponding relation between the neighbouring phase regions (expressed by N. P. Rs) and their phase boundaries and six corollaries of this theorem were derived from the principle of phase equilibria. According to them, there are definite relations between the dimension of phase boundary (set of equilibrium phase points) R1,the total number of different phases in the two N. P. Rs Φ, the number of the common phases existing in the both N. P. Rs, △φ, and the dimension of common boundary (set of...

The theorem of corresponding relation between the neighbouring phase regions (expressed by N. P. Rs) and their phase boundaries and six corollaries of this theorem were derived from the principle of phase equilibria. According to them, there are definite relations between the dimension of phase boundary (set of equilibrium phase points) R1,the total number of different phases in the two N. P. Rs Φ, the number of the common phases existing in the both N. P. Rs, △φ, and the dimension of common boundary (set of system points), R1. Applying this theorem and its corollaries, the following results may be obtained. Both of the boundary rule and Palatnik-Landau's contact rule of phase regions in phase diagrams may be deduced. The ten empirical rules, concluded by F, N. Rhines and followed for constructing the complex ternary phase diagrams, may be put on a theoretical basis. The relations between the N. P. Rs and their boundaries in the phase diagrams of one-、two-、three-and four- components of different types may be explained without applying any supplementary conceptions.

根据相律导出紧邻相区内不同相的总相数Φ及其相边界的维数R_1的对应关系定理和它的六条推论。应用这个定理及其推论,可导出相图原理中的边界法则和相区接触法则,可阐明由简单相图单元构成复杂三元相图所必须遵循的十条经验规则,亦可说明一、二、三、四元相图中紧邻相区及其边界的相互关系,以及其他应用。

 
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