根据合金成分和温度使用状态图描述动态粘度

V. P. Malyshev, A. Makasheva
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引用次数: 0

摘要

粘度和流动性的平衡性质是在随机粒子概念框架内的玻尔兹曼分布的基础上发现的,这是由于晶体流动、液体流动和蒸汽流动粒子的虚拟存在。它允许人们考虑溶液的粘度和流动性,特别是金属合金的熔体,从总粘度和流动性中每个成分的平衡部分贡献的角度来看,尽管对液体的这些性质的自然表达式有动力学解释。线性可加性的部分粘度表达式只有在完美溶液中才有可能,在这种情况下,对于组分相互溶解度不受限制的合金。具有共晶、化合物和其他状态图特征的合金具有粘度依赖关系,其特征是在不同温度下,在合金成分的整个范围内重复液相曲线的形状,随着温度的升高,这些曲线的平滑度和收敛性增加。建立了在随机粒子概念和粘度虚拟团簇模型的框架下,在计算决定合金粘度的团簇分数时,完全揭示了这些粘度温度依赖特征。合金的粘度由以下公式得出:液态温度下的热能RTcr是混沌化的热障,表征熔体Tcr的结晶温度,以及纯物质的熔点。在此基础上,提出了一种用相图计算合金粘度的方法,该方法利用纯组分粘度的温度依赖性来改变合金粘度在液相线以上任何温度下与团簇分数之比以及纯组分的粘度,同时考虑各组分的摩尔分数。首次以混沌化RTcr的热障为变量,建立了液态合金粘度的三因素模型。它决定了纯物质(RTcr = RTm)和合金的团簇分数。这一热障反映了液体虚团簇理论的本质和随机粒子概念的充分性。
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Description of dynamic viscosity depending on the alloys composition and temperature using state diagrams
The equilibrium nature of viscosity and fluidity is discovered on the basis of the Boltzmann distribution within the framework of the concept of randomized particles as a result of the virtual presence of crystal-mobile, liquid-mobile and vapor-mobile particles. It allows one to consider the viscosity and fluidity of solutions, in particular, melts of metal alloys, from the point of view of the equilibrium partial contributions of each component in the total viscosity and fluidity, despite the kinetic interpretation of natural expressions for these properties of the liquid. A linearly additive partial expression of viscosity is possible only for perfect solutions, in this case, for alloys with unrestricted mutual solubility of the components. Alloys with eutectics, chemical compounds and other features of the state diagram are characterized by viscosity dependencies that repeat the shape of liquidus curve over entire range of the alloy composition at different temperatures, with an increase in smoothness and convergence of these curves at increasing temperature. It was established that these features of viscosity temperature dependence are completely revealed within the framework of the concept of randomized particles and the virtual cluster model of viscosity in calculating the fraction of clusters determining the viscosity of the alloy. That viscosity of the alloy is found by the formula in which thermal energy RTcr at liquidus temperature is the thermal barrier of chaotization, characterizing the crystallization temperature of the melt Tcr, as well as the melting point of pure substances. On this basis, a method is proposed for calculating the alloys viscosity by phase diagrams using the temperature dependences of pure components viscosity to change the alloy’s viscosity in proportion to ratio of the clusters fractions at any temperature above liquidus line and for the pure component, taking into account the mole fraction of each component. As a result, a three-factor model of the liquid alloy viscosity has been obtained in which the thermal barrier of chaotization RTcr is used as variable for the first time. It determines the fraction of clusters for both pure substances (at RTcr  =  RTm ) and for alloys. This thermal barrier reflects the essence of the virtual cluster theory of liquid and adequacy of the concept of randomized particles.
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来源期刊
Izvestiya Vysshikh Uchebnykh Zavedenij. Chernaya Metallurgiya
Izvestiya Vysshikh Uchebnykh Zavedenij. Chernaya Metallurgiya Materials Science-Materials Science (miscellaneous)
CiteScore
0.90
自引率
0.00%
发文量
81
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