作者:
关键词: Computation 、 Basis (linear algebra) 、 Combinatorics 、 Energy (signal processing) 、 Mathematics 、 Interpretation (model theory) 、 Range (statistics) 、 Unit (ring theory) 、 Fermi–Dirac statistics 、 Expression (computer science) 、 Mathematical physics
摘要: The quantitative application of Fermi-Dirac statistics involves the evaluation certain integrals which have not previously been tabulated. In this paper, tables are given values basic most frequently required , with a view to placing Fermi-Dirrac on as firm numerical basis is Maxwell-Boltzmann statistics. T e expression for energy distribution particles subject may be written in form dN He) de e<*+Pe -)-1 ’ wherev(e) number states per unit range, and range e--de. statistical treatment, parameters ot fi, usually introduced undetermined multipliers variational equation, determined from two equations expressing conditions imposed by total particles, system. By linking up thermodynamical treatments, interpretation can b expressed P**:l IkT, = -C lk