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Non-Arrhenius relaxation effects in collections of two-level subsystems

机译:两级子系统集合中的非阿伦尼乌斯松弛效应

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We present numerical simulations of relaxation isotherms for an ensemble of thermally activated, two-level subsystems, with double-well free energy profiles, and with a distribution of dissipation barriers and level splittings. The field history imitates a typical experimental viscosity protocol, and consists of saturation in a large positive field, followed by recoil to a negative holding field, and then by the thermally driven decay of the moment towards equilibrium at fixed temperature and fixed field. The numerical simulations show that systems whose relaxation dynamics are governed explicitly by the Arrhenius law of thermal activation, can exhibit relaxation effects which are apparently "non-Arrhenius" in origin. In particular, the maximum value of the relaxation rate S ≡ -(partial deriv)M(t)/(partial deriv)ln t extracted from model viscosity isotherms over a typical experimental time window 100 s ≤ t ≤10~4 s, and the thermal viscosity field H_f(T) extracted, over the same time window, from the field dependence of the logarithm of the time at which the moment reverses direction as it relaxes towards equilibrium, both exhibit variations with temperature which are highly nonlinear, and which are characterized by coincident maxima, very similar to those observed experimentally in a variety of particulate systems.
机译:我们提供了一个热激活的两级子系统的松弛等温线的数值模拟,该子系统具有双阱自由能分布,并且具有耗散势垒和能级分裂的分布。磁场历史模仿了典型的实验粘度规程,包括在一个大的正场中饱和,然后反冲到一个负保持场,然后是在固定温度和固定场下热驱动的力矩趋于达到平衡。数值模拟表明,松弛动力学受热激活的阿伦尼乌斯定律明确控制的系统,可以表现出松弛效应,其起源显然是“非阿伦尼乌斯”。特别是,在典型的实验时间窗口100 s≤t≤10〜4 s内,从模型粘度等温线提取的弛豫率S≡-(偏导数)M(t)/(偏导数)lnt的最大值,从同一时间窗口从对数松弛时向对数松弛的时间的对数的场依赖性中提取的热粘度场H_f(T)随温度的变化是高度非线性的,并且其特征是具有一致的最大值,与在各种微粒系统中实验观察到的最大值非常相似。

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