低温半导体热计中非热声子传播的模拟

S. Stever, F. Couchot, B. Maffei
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引用次数: 0

摘要

我们提出了三种非热声子在复合半导体测热计“Bolo 184”的金刚石吸收体中的传播蒙特卡罗模型。先前对该辐射热计对$\alpha$粒子撞击的响应的测量表明,响应函数的形状强烈依赖于粒子入射的位置,而响应函数的形状则由非热声子的传播和热化决定。此时非热声子传播的具体机制尚不确定,因此我们开发了三个模型,通过尝试重现实验数据中看到的统计特征来探测这种行为。前两个模型假设声子热化长度由平均自由程$\lambda$决定,其中第一个模型假设声子在光盘边界热化(具有小$\lambda$),第二个模型假设声子反射(具有大于光盘大小的$\lambda$)。第三种模型允许非热光子沿着它们的几何视线传播(类似于射线光学),逐渐失去能量。我们发现反射模型和几何模型都再现了实验数据中看到的特征,而假设声子热化在圆盘边界的模型产生了不切实际的结果。几何模型中对能量吸收的方向性没有明显的依赖,在这种薄晶金刚石的图式中,反射吸收定律和几何定律都产生一致的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Simulations of athermal phonon propagation in a cryogenic semiconducting bolometer
We present three Monte Carlo models for the propagation of athermal phonons in the diamond absorber of a composite semiconducting bolometer `Bolo 184'. Previous measurements of the response of this bolometer to impacts by $\alpha$ particles show a strong dependence on the location of particle incidence, and the shape of the response function is determined by the propagation and thermalisation of athermal phonons. The specific mechanisms of athermal phonon propagation at this time were undetermined, and hence we have developed three models for probing this behaviour by attempting to reproduce the statistical features seen in the experimental data. The first two models assume a phonon thermalisation length determined by a mean free path $\lambda$, where the first model assumes that phonons thermalise at the borders of the disc (with a small $\lambda$) and the second assumes that they reflect (with a $\lambda$ larger than the size of the disc). The third model allows athermal photons to propagate along their geometrical line of sight (similar to ray optics), gradually losing energy. We find that both the reflective model and the geometrical model reproduce the features seen in experimental data, whilst the model assuming phonon thermalisation at the disc border produces unrealistic results. There is no significant dependence on directionality of energy absorption in the geometrical model, and in the schema of this thin crystalline diamond, a reflective absorber law and a geometrical law both produce consistent results.
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