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Strongly monotone

In functional analysis, an operator A : X → X ∗ {displaystyle A:X o X^{*}} where X is a real Hilbert space is said to be strongly monotone if In functional analysis, an operator A : X → X ∗ {displaystyle A:X o X^{*}} where X is a real Hilbert space is said to be strongly monotone if This is analogous to the notion of strictly increasing for scalar-valued functions of one scalar argument. For more information, see coercivity

[ "Hilbert space", "Monotone polygon", "Convergence (routing)", "Monotonic function", "Monotone class theorem", "Bernstein's theorem on monotone functions" ]
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