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Q~n distribution in silicates: alkali silicate glasses and melts

机译:Q〜N用硅酸盐分布:碱硅酸盐玻璃和熔体

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Three-parameter statistical method of the calculation of Q~n distribution in silicate melts and glasses has been developed. The method allows deter mining the concentrations of silicate structural units in wide compositions range at different temperatures when only the limited experimental data are available. The method is based on a destruction of the preassigned network as a model of the interaction of the modifier oxide with a silicon-oxygen framework. Q~n distributions in binary alkali silicate glasses and melts were deter mined by this method. It was found that Q~n distribution does not depend on a topology or dimension of the initial network. Moreover, a linear correlations were found to be exist between ln(1/W_i) values (W_1 and W_2 are the first and second adjustment parameters) and 1/r_M (r_M is cation radius, M = Li, Na, K, Rb, Cs). These correlations allow using the concept of a "fictitious" cation radius in order to calculate of the Q~n units at different temperatures.
机译:开发了三种参数统计方法,硅酸盐熔体熔体熔融和玻璃的计算。该方法允许在仅获得有限的实验数据时,允许在不同温度下的宽组合物范围内施加硅酸盐结构单元的浓度。该方法基于预测网络的破坏,作为修饰合氧化物与硅氧框架的相互作用的模型。二元碱硅酸盐玻璃和熔体的分布均通过该方法进行拆卸。发现Q〜N分布不依赖于初始网络的拓扑或维度。此外,发现线性相关性存在于LN(1 / W_I)值(W_1和W_2之间是第一和第二调整参数)和1 / R_M(R_M是阳离子半径,M = LI,NA,K,RB, CS)。这些相关性允许使用“虚构”阳离子半径的概念,以便在不同温度下计算Q〜N单元。

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