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Browder–Minty theorem
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Browder–Minty theorem : ウィキペディア英語版
Browder–Minty theorem
In mathematics, the Browder–Minty theorem states that a bounded, continuous, coercive and monotone function ''T'' from a real, separable 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.)
==See also==

* Pseudo-monotone operator; pseudo-monotone operators obey a near-exact analogue of the Browder–Minty theorem.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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