fermi-dirac distribution function
51Schwinger function — In quantum field theory, the Wightman distributions can be analytically continued to analytic functions in Euclidean space with the domain restricted to the ordered set of points in Euclidean space with no coinciding points. These functions are… …
52Field electron emission — It is requested that a diagram or diagrams be included in this article to improve its quality. For more information, refer to discussion on this page and/or the listing at Wikipedia:Requested images. Field emission (FE) (also known as field… …
53Density of states — Condensed matter physics Phases · Phase tr …
54Matsubara frequency — In thermal quantum field theory, the Matsubara frequency summation is the summation over discrete imaginary frequency. It takes the following form , where the imaginary frequency ω is usually taken from either of the following two sets (with ) …
55Fermio ir Dirako pasiskirstymo funkcija — statusas T sritis fizika atitikmenys: angl. Fermi Dirac distribution function vok. Fermi Dirac Verteilungsfunktion, f rus. функция распределения Ферми Дирака, f pranc. fonction de distribution de Fermi Dirac, f …
56функция распределения Ферми-Дирака — Fermio ir Dirako pasiskirstymo funkcija statusas T sritis fizika atitikmenys: angl. Fermi Dirac distribution function vok. Fermi Dirac Verteilungsfunktion, f rus. функция распределения Ферми Дирака, f pranc. fonction de distribution de Fermi… …
57Polylogarithm — Not to be confused with polylogarithmic. In mathematics, the polylogarithm (also known as Jonquière s function) is a special function Lis(z) that is defined by the infinite sum, or power series: It is in general not an elementary function, unlike …
58Field emission — (FE) is the emission of electrons from the surface of a condensed phase into another phase due to the presence of high electric fields. In this phenomenon, electrons with energies below the Fermi level tunnel through the potential barrier at the… …
59Ideal gas — Thermodynamics …
60List of probability distributions — Many probability distributions are so important in theory or applications that they have been given specific names.Discrete distributionsWith finite support* The Bernoulli distribution, which takes value 1 with probability p and value 0 with… …
