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(Q20920008)
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English
essential infimum
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Statements
instance of
function
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subclass of
element
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quality
of
partially ordered set
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part of
essential supremum and essential infimum
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studied in
measure theory
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functional analysis
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quantity symbol (string)
ess inf
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defining formula
e
s
s
inf
f
=
sup
{
a
∈
R
:
μ
(
{
x
:
f
(
x
)
<
a
}
)
=
0
}
{\displaystyle \mathrm {ess} \inf f=\sup\{a\in \mathbb {R} :\mu (\{x:f(x)<a\})=0\}}
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maintained by WikiProject
WikiProject Mathematics
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TeX string
\mathrm{ess}\inf
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opposite of
essential supremum
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different from
infimum
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Sitelinks
Wikipedia
(4 entries)
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enwiki
Essential infimum
fiwiki
Oleellinen infimum
jawiki
本質的下限
ruwiki
Существенный инфимум
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