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首页> 外文期刊>The Journal of Chemical Physics >Structural recovery in plastic crystals by time-resolved non-linear dielectric spectroscopy
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Structural recovery in plastic crystals by time-resolved non-linear dielectric spectroscopy

机译:通过时间分辨非线性介电谱在塑料晶体中恢复结构

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摘要

The dielectric relaxation of several different plastic crystals has been examined at high amplitudes of the ac electric fields, with the aim of exploring possible differences with respect to supercooled liquids. In all cases, the steady state high field loss spectrum appears to be widened, compared with its low field limit counterpart, whereas peak position and peak amplitude remain almost unchanged. This field induced change in the loss profile is explained on the basis of two distinct effects: an increased relaxation time due to reduced configurational entropy at high fields which affects the low frequency part of the spectrum, and accelerated dynamics at frequencies above the loss peak position resulting from the added energy that the sample absorbs from the external electric field. From the time-resolved assessment of the field induced changes in fictive temperatures at relatively high frequencies, we find that this structural recovery is slaved to the average rather than mode specific structural relaxation time. In other words, the very fast relaxation modes in the plastic crystal cannot adjust their fictive temperatures faster than the slower modes, the equivalent of time aging-time superposition. As a result, an explanation for this single fictive temperature must be consistent with positional order, i.e., translational motion or local density fluctuations do not govern the persistence time of local time constants. (C) 2015 AIP Publishing LLC.
机译:在交流电场的高振幅下,已经研究了几种不同塑料晶体的介电​​弛豫,目的是探索与过冷液体有关的可能差异。在所有情况下,与低场极限对应物相比,稳态高场损耗谱似乎都变宽了,而峰值位置和峰值幅度几乎保持不变。基于两个不同的效应来解释这种磁场引起的损耗分布变化:由于高场中的组态熵减小而导致的弛豫时间增加,这会影响频谱的低频部分;以及在损耗峰值位置以上的频率处的加速动力学由样品从外部电场吸收的附加能量产生。从时间分辨评估场诱导的假想温度在相对较高的频率上的变化,我们发现这种结构恢复是平均的,而不是模式特定的结构弛豫时间。换句话说,塑料晶体中非常快的弛豫模式无法比慢速模式更快地调整其虚构温度,这相当于时间老化-时间叠加。结果,对该单个虚拟温度的解释必须与位置顺序一致,即,平移运动或局部密度波动不控制局部时间常数的持续时间。 (C)2015 AIP Publishing LLC。

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