e/Browder-Minty theorem

Information
has gloss	eng: In mathematics, the Browder–Minty theorem states that a bounded, continuous, coercive and monotone function T from a real, reflexive Banach space X into its continuous dual space X∗ is automatically surjective. That is, for each continuous linear functional g ∈ X∗, there exists a solution u ∈ X of the equation T(u) = g. (Note that T itself is not required to be a linear map.)
lexicalization	eng: Browder-Minty theorem
lexicalization	eng: Browder–Minty theorem
instance of	e/Banach space