Heating rate effects in time-dependent homogeneous nucleation in glasses

被引:22
|
作者
Deubener, J. [1 ]
Montazerian, M. [2 ]
Krueger, S. [1 ]
Peitl, O. [2 ]
Zanotto, E. D. [2 ]
机构
[1] Tech Univ Clausthal, Inst Nonmetall Mat, Zehntner Str 2A, D-38678 Clausthal Zellerfeld, Germany
[2] Univ Fed Sao Carlos, Ctr Res Technol & Educ Vitreous Mat CeRTEV, BR-565905 Sao Carlos, SP, Brazil
基金
巴西圣保罗研究基金会;
关键词
Homogeneous crystal nucleation; Induction time; Transient nucleation; Heating rate effect; Lithium disilicate; Glass; LITHIUM DISILICATE GLASS; CRYSTAL NUCLEATION; SILICATE-GLASSES; TRANSIENT NUCLEATION; GROWTH TREATMENT; INDUCTION TIME; KINETICS; LAG; CRYSTALLIZATION; METASILICATE;
D O I
10.1016/j.jnoncrysol.2017.07.019
中图分类号
TQ174 [陶瓷工业]; TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
Nucleation kinetics of glass-ceramics is frequently determined using Tammann's double-stage heat-treatment. This method requires a complex deconvolution of the experimentally observed induction time (t(ind)), i.e. the intercept of the linear part of the crystal number density curve with the nucleation time axis, into two components. In this paper, double-stage heat treatments were performed, with heating rates between the nucleation and development temperatures covering two orders of magnitude, in samples of a homogeneously nucleating glass-forming system, lithium disilicate. Our results show that t(ind) increases with increasing heating rates with cubic root dependence. In accordance with the theory, t(ind) was split into the intrinsic time required to establish a steady-state cluster size distribution, tau (time-lag) at the nucleation temperature and an incubation time (t(i)), which is a size, heating rate and development temperature (T-d) dependent growth time. We demonstrate that the Collins-Kashchiev nucleation model performs poorly if t(i) is approximated by the time needed to experimentally detect the first crystal. In contrast, the Shneidman approach is consistent with theory. We found that at any given nucleation temperature, t(i) is a strong function of the heating rate, and is proportional to t(ind), whereas tau is a constant, as expected.
引用
收藏
页码:1 / 8
页数:8
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