Essential Supremum Definition
noun
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 \}
Wiktionary
Other Word Forms of Essential Supremum
Noun
Singular:
essential supremum
Plural:
essential suprema
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