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作 者:张晋鲁 王丽娜 赵兴宇 张丽丽 周恒为 卫来 黄以能
机构地区:[1]Department of Physics and National Lab of Solid State Microstructures,Nanjing University [2]Key Lab of Phase-transitions and Microstructures of Condensed Matters in Xinjiang,Yili Normal University
出 处:《Chinese Physics B》2011年第2期381-388,共8页中国物理B(英文版)
基 金:supported by the National Natural Science Foundations of China (Grant Nos. 10774064 and 30860076);the Key Foundation of Xinjiang Education Department (Grant No. XJEDU2007137);the Natural Science Foundations of Xinjiang Science and Technology Department (Grant Nos. 200821104 and 200821184)
摘 要:The string model for the glass transition can quantitatively describe the universal a-relaxation in glassformers. The string relaxation equation (SRE) of the model simplifies the well-known Debye and Rouse-Zimm relaxation equations at high and low enough temperatures, respectively. However, its initial condition, necessary to the further model predictions of glassy dynamics, has not been solved. In this paper, the general initial condition of the SRE for stochastically spatially configurative strings is solved exactly based on the obtained special initial condition of the SRE for straight strings in a previous paper (J. L. Zhang et al. 2010 Chin. Phys. B 19, 056403).The string model for the glass transition can quantitatively describe the universal a-relaxation in glassformers. The string relaxation equation (SRE) of the model simplifies the well-known Debye and Rouse-Zimm relaxation equations at high and low enough temperatures, respectively. However, its initial condition, necessary to the further model predictions of glassy dynamics, has not been solved. In this paper, the general initial condition of the SRE for stochastically spatially configurative strings is solved exactly based on the obtained special initial condition of the SRE for straight strings in a previous paper (J. L. Zhang et al. 2010 Chin. Phys. B 19, 056403).
关 键 词:glass transition relaxation phenomenon dielectric relaxation
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