玻璃成型器中弛豫谱形状的模型

IF 2.8 2区 化学 Q3 CHEMISTRY, PHYSICAL
Grigori A Medvedev, Jack C Yungbluth, Brett M Savoie, James M Caruthers
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引用次数: 0

摘要

传统上,在玻璃成型材料中观察到的弛豫时间谱的宽广性是通过局部异质性来合理解释的,在局部异质性中,各种原子环境会导致单指数弛豫响应谱。然而,当根据弛豫谱的形状进行测试时,异质性假设可能会被打破。另一种同质情况是假设弛豫本质上是多指数的。最近开发的回转模型[Medvedev, G. A. Phys. Rev. E 2023, 107 (3), 034122]自然会产生与介电弛豫、光散射和核磁共振数据相一致的多指数楔形谱。作为一种特殊情况,回转模型允许光谱变为单指数;而在异质情况下,这需要异质完全消失,这很难自圆其说。利用光漂白实验和分子动力学模拟的数据表明,在各向异性大变形的情况下,弛豫谱可能会变成单指数。这被解释为支持均质方案,特别是玻璃形成体弛豫的回转模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Model for the Shape of the Relaxation Spectrum in Glass Formers.

Traditionally the broadness of the spectrum of the relaxation times observed in glass-forming materials has been rationalized by local heterogeneity, where a variety of atomistic environments leads to spectrum of single-exponential relaxation responses. However, the assumption of heterogeneity can break down when tested against the shape of the relaxation spectrum. An alternative homogeneous scenario assumes that the relaxation is inherently multiexponential. A recently developed switchback model [Medvedev, G. A. Phys. Rev. E 2023, 107 (3), 034122] naturally results in a multiexponential wedge-like spectrum that is consistent with the dielectric relaxation, light scattering, and the NMR data. As a particular case the switchback model allows for the spectrum to become single-exponential; under the heterogeneous scenario this would require the heterogeneities to completely vanish, which is hard to justify. Using data from photobleaching experiments and molecular dynamic simulations, it is shown that the relaxation spectrum may become single-exponential under large anisotropic deformation. This is interpreted as an argument in favor of the homogeneous scenario and specifically the switchback model for the relaxation of the glass formers.

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来源期刊
CiteScore
5.80
自引率
9.10%
发文量
965
审稿时长
1.6 months
期刊介绍: An essential criterion for acceptance of research articles in the journal is that they provide new physical insight. Please refer to the New Physical Insights virtual issue on what constitutes new physical insight. Manuscripts that are essentially reporting data or applications of data are, in general, not suitable for publication in JPC B.
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