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Illustration of the Fermi-Dirac statistics

机译:费米-狄拉克统计图

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The distribution of electrons in small one-dimensional systems is obtained under the assumption of evenly spaced energy levels. The method consists of considering isolated systems and shifting electrons from their zero-temperature location. The distribution is then expressed in terms of the number of partitions of integers. When the system is in thermal contact with an electrical insulator, the electron distribution is obtained by averaging the previous result with the Boltzmann factor as a weight. Finally, when the system is in thermal an electrical contact with a large medium, the Fermi-Dirac distribution emerges through averaging over the number N of electrons. The statistics of Light emitted or absorbed by the electron gas is obtained without quantization of the optical field. Our rigorous though elementary treatment helps clarify concepts employed in statistical mechanics. (C) 1999 American Association of Physics Teachers. [References: 11]
机译:在均匀的能级间隔的假设下,可以获得一维小型电子中的电子分布。该方法包括考虑隔离的系统,并从零温度位置移动电子。然后,以整数的分割数表示分布。当系统与电绝缘体热接触时,通过以玻耳兹曼因子为权重对先前的结果求平均,可以获得电子分布。最后,当系统与大介质热接触时,费米-狄拉克分布通过平均电子数N出现。无需对光场进行量化即可获得电子气发射或吸收的光的统计数据。我们严格但基本的处理方法有助于弄清统计力学中使用的概念。 (C)1999年美国物理教师协会。 [参考:11]

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