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Gaussian q-distribution
family of probability distributions
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Statements
subclass of
probability distribution
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symmetric probability distribution
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continuous probability distribution
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named after
Carl Friedrich Gauss
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defining formula
s
q
(
x
)
=
{
0
,
x
<
−
ν
1
c
(
q
)
E
q
2
−
q
2
x
2
[
2
]
q
,
−
ν
≤
x
≤
ν
0
,
if
x
>
ν
.
{\displaystyle s_{q}(x)={\begin{cases}0,&x<-\nu \\{\frac {1}{c(q)}}E_{q^{2}}^{\frac {-q^{2}x^{2}}{[2]_{q}}},&-\nu \leq x\leq \nu \\0,&{\mbox{if }}x>\nu .\end{cases}}}
1 reference
imported from Wikimedia project
English Wikipedia
maintained by WikiProject
WikiProject Mathematics
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different from
q-Gaussian distribution
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Identifiers
Freebase ID
/m/09g6zwl
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Microsoft Academic ID
2776716621
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Sitelinks
Wikipedia
(3 entries)
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cawiki
Distribució q gaussiana
enwiki
Gaussian q-distribution
ukwiki
Гауссів q-розподіл
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