essential supremum

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English[edit]

Noun[edit]

English Wikipedia has an article on:

Essential supremum and essential infimum

essential supremum (plural essential suprema)

(mathematical analysis) The supremum (least upper bound) of a function which holds almost everywhere. In symbols, $\mathrm {ess} \sup f=\inf \ \{M:\mu (\{x:f(x)>M\})=0\}$

Antonyms[edit]

(antonym(s) of “supremum valid almost everywhere”): essential infimum

Translations[edit]

supremum valid almost everywhere

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