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The Kauzmann paradox interpreted via the theory of frustration-limited-domains

机译:考兹曼悖论通过无奈有限域理论进行解释

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The entropy, S-liq(T), Of many supercooled liquids decreases strongly and the structural relaxation time increases dramatically as the temperature T is lowered below the melting point, T-m. Below the glass transition temperature, T-g, the system relaxes too slowly for supercooled liquids to equilibrate in the experimental times; however, if the data above T-g are extrapolated to lower T, one finds that the extrapolated S-liq(T)-->S-xtal(T) as T-->T-K, S-xtal(T) being the entropy of the crystal. This phenomenon is known as the "Kauzmann paradox." If the extrapolation is extended below T-K, it may be that the extrapolated S-liq(T)-->0 as T-->T-Kc>0; we call this apparent violation of the third law, the ''Kauzmann catastrophe." We discuss these phenomena, as well as the general problem of the entropy of supercooled liquids, in terms of the theory of frustration-limited domains. The apparent vanishing of [S-liq(T)- S-xtal(T)] and the apparent violation of the third law that results from extrapolation to rs below T-g are consistent with extension of the scaling result predicted by the theory to inappropriately low Ts. (C) 1998 American institute of Physics. [S0021-9606(98)50437-0]. [References: 27]
机译:随着温度T降低到熔点T-m以下,许多过冷液体的熵S-liq(T)大大降低,结构弛豫时间急剧增加。在低于玻璃化转变温度T-g时,系统松弛得太慢,以至于过冷液体无法在实验时间内达到平衡。但是,如果将高于Tg的数据外推到较低的T,则会发现外推的S-liq(T)-> S-xtal(T)为T-> TK,S-xtal(T)是水晶。这种现象被称为“考兹曼悖论”。如果外推扩展到T-K以下,则可能是外推S-liq(T)-> 0为T-> T-Kc> 0;我们将这种明显违反第三定律的行为称为“ Kauzmann灾难”。我们根据受挫极限域的理论,讨论了这些现象以及过冷液体的熵的一般问题。 [S-liq(T)-S-xtal(T)]和外推到低于Tg的rs明显违反了第三定律,这与理论预测的缩放结果扩展到不适当的低Ts是一致的。 )1998美国物理研究所。[S0021-9606(98)50437-0]。[参考:27]

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