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Fermi-Dirac
Fermi-Dirac (ˌfɜːmɪdɪˈræk) The names of Enrico Fermi (see prec.) and P. A. M. Dirac (b. 1902), English physicist, used to designate certain results and concepts in physics arising out of their work, as Fermi-Dirac distribution (function), a distribution function of the number of particles in a syste...
Oxford English Dictionary
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Fermi–Dirac
Fermi–Dirac may refer to:
Fermi–Dirac statistics or Fermi–Dirac distribution
Fermi–Dirac integral (disambiguation)
Complete Fermi–Dirac integral
Incomplete Fermi–Dirac integral
See also
Fermi (disambiguation)
Dirac (disambiguation)
wikipedia.org
en.wikipedia.org
Fermi–Dirac integral
Fermi–Dirac integral may refer to:
Complete Fermi–Dirac integral
Incomplete Fermi–Dirac integral
wikipedia.org
en.wikipedia.org
Fermi–Dirac prime
In number theory, a Fermi–Dirac prime is a prime power whose exponent is a power of two. of Fermi–Dirac primes without repetition.
wikipedia.org
en.wikipedia.org
Complete Fermi–Dirac integral
See also
Incomplete Fermi–Dirac integral
Gamma function
Polylogarithm
References
External links
GNU Scientific Library - Reference Manual
Fermi-Dirac that provides (among others) Fermi-Dirac integrals and inverses for several common orders.
wikipedia.org
en.wikipedia.org
Probability of Distribution of Apples Question. I have encountered this question which was actually assigned to a Biology class (the deadline has passed). It seemed simple at first but as more time passes by I realise...
Denote by $X$ the number of blemished apples in a box. Then $P(X < 4) = P(X = 0) + P(X=1)+P(X=2)+P(X=3)$ $=0.85^{10} + {10 \choose 1} 0.85^9 0.15 + {10 \choose 2} 0.85^80.15^2 + {10 \choose 3} 0.85^70.15^3 \approx 0.9500$
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Fermi–Dirac statistics
Fermi–Dirac statistics was first published in 1926 by Enrico Fermi and Paul Dirac. that and , so that finally, the probability that a state will be occupied is:
See also
Grand canonical ensemble
Pauli exclusion principle
Complete Fermi-Dirac
wikipedia.org
en.wikipedia.org
Incomplete Fermi–Dirac integral
In mathematics, the incomplete Fermi–Dirac integral for an index j is given by
This is an alternate definition of the incomplete polylogarithm. See also
Complete Fermi–Dirac integral
External links
GNU Scientific Library - Reference Manual
Special functions
wikipedia.org
en.wikipedia.org
费米-狄拉克分布的研究THE STUDY OF FERMI-DIRAC ...
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完全费米—狄拉克积分
外部链接
GNU Scientific Library - Reference Manual
Fermi-Dirac integral calculator for iPhone/iPad
特殊函数
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Fermi gas
Fermions are elementary or composite particles with half-integer spin, thus follow Fermi-Dirac statistics. Relation to Fermi-Dirac distribution
The grand potential is related to the number of particles at finite temperature in the following way
where the derivative
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en.wikipedia.org
Fermi filter
The Fermi filter is a common image processing filter that uses the Fermi–Dirac distribution in the frequency domain to perform a low-pass filter or high-pass
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en.wikipedia.org
Dirac cone
In these materials, at energies near the Fermi level, the valence band and conduction band take the shape of the upper and lower halves of a conical surface other novel nanomaterials, in which the electronic energy and momentum have a linear dispersion relation such that the electronic band structure near the Fermi
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Dirac matter
Fermionic Dirac matter
In the context of Fermionic quasiparticles, the Dirac velocity is identical to the Fermi velocity; in bosonic systems, no Fermi One distinct, experimentally observable feature of Weyl semimetals is that the surface states form Fermi arcs since the Fermi surface does not form a closed
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en.wikipedia.org