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- W2136781489 abstract "Let E be a Banach space. If D is a subset of E and R a mapping of D into E, then R is said to be accretive if and only if ∥x − y∥ ⩽ ∥(x − y) + t(R(x) − R(y))∥ for all x, y ε D and all t ⩾ 0. Using only this defining property of accretive mappings, we give a straightforward and elementary proof of the important fact that T(U) is open, if U is an open subset of E and T : U → E is continuous, locally closed, locally one to-one and locally accretive." @default.
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- W2136781489 date "1981-12-01" @default.
- W2136781489 modified "2023-09-24" @default.
- W2136781489 title "On the Domain Invariance Theorem for Accretive Mappings" @default.
- W2136781489 doi "https://doi.org/10.1112/jlms/s2-24.3.548" @default.
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