Incomplete Fermi-dirac Integral

In mathematics, the incomplete Fermi-Dirac integral for an index j is given by
F_j(x,b) = \frac{1}{\Gamma(j+1)} \int_b^\infty \frac{t^j}{\exp(t-x) + 1}\,dt.
This is an alternate definition of the incomplete polylogarithm.

Also see

  • GNU Scientific Library - Reference Manual http://www.gnu.org/software/gsl/manual/gsl-ref.html#SEC119

 

<< PreviousWord BrowserNext >>
frederick piesse
katanning, western australia
u.s. presidential election, 2008
cocksucker
case controlled trial
yuri baturin
henry winkler
odds ratio
peter ludwig mejdell sylow
fermi problem
soyuz tm 28
parramatta river
airy function
ekspreso
clausen function
geometrized unit system
dawson function
evolution to 3g
debye function
yagan
legendre form
city university of hong kong
the tall guy
operation iron hammer
carlson symmetric form
complete fermi dirac integral
desvres
divion
virulence
carnac island
polygamma function
digamma function
transport function
robert crippen
edward stanley, 13th earl of derby
synchrotron function
slobozia
hurwitz zeta function
eta function
coil spring
san marino, san marino
stefan banic
open university of hong kong
operation ore