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首页> 外文期刊>Bulletin of Materials Science >A thermodynamic approach towards glass-forming ability of amorphous metallic alloys
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A thermodynamic approach towards glass-forming ability of amorphous metallic alloys

机译:非晶态金属合金的玻璃形成能力的热力学方法

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摘要

A quantitative measure of the stability of a glass as compared to its corresponding crystalline state can be obtained by calculating the thermodynamic parameters, such as the Gibbs free energy difference (Delta G), entropy difference (Delta S) and the enthalpy difference (Delta H) between the super-cooled liquid and the corresponding crystalline phase. Delta G is known as the driving force of crystallization. The driving force of crystallization (Delta G) provides very important information about the glass-forming ability (GFA) of metallic glasses (MGs). Lesser the driving force of crystallization more is the GFA. The Delta G varies linearly with the critical size (d (c)). According to Battezzati and Garonne the parameter gamma ( = ( 1-(Delta H (x) /Delta H (m))/(1-(T (x) /T (m)))) in the expression for Delta G should be a constant (i.e., 0.8), but its uniqueness is not observed for all MGs. The thermal stability of various alloy compositions is studied by their undercooled liquid region (Delta T = T (x) -T (g)). Large Delta T (x) implies greater stability against crystallization of the amorphous structure. Other GFA parameters are also calculated and correlated with critical size (d (c)).
机译:通过计算热力学参数,例如吉布斯自由能差(Delta G),熵差(Delta S)和焓差(Delta H),可以获得与玻璃的相应晶态相比玻璃的稳定性的定量度量。 )在过冷的液体和相应的结晶相之间。 δG被称为结晶的驱动力。结晶的驱动力(Delta G)提供了有关金属玻璃(MGs)的玻璃形成能力(GFA)的非常重要的信息。结晶的驱动力越小,GFA越大。 ΔG随临界尺寸(d(c))线性变化。根据Battezzati和Garonne,在Delta G的表达式中,参数gamma(=(1-(Delta H(x)/ Delta H(m))/(1-(T(x)/ T(m)))))是一个常数(即0.8),但是并不是所有的MG都具有它的唯一性,通过过冷液体区域(ΔT= T(x)-T(g))研究了各种合金成分的热稳定性。 T(x)表示对非晶结构的结晶具有更高的稳定性,还计算了其他GFA参数并将其与临界尺寸(d(c))相关。

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