Dissipative operator

id: dissipative-operator-288-6758660
title: Dissipative operator
text: In mathematics, a dissipative operator is a linear operator A defined on a linear subspace D(A) of Banach space X, taking values in X such that for all λ > 0 and all x ∈ D(A) A couple of equivalent definitions are given below. A dissipative operator is called maximally dissipative if it is dissipative and for all λ > 0 the operator λI − A is surjective, meaning that the range when applied to the domain D is the whole of the space X. An operator that obeys a similar condition but with a plus sign
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original url: https://en.wikipedia.org/wiki/Dissipative_operator
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date modified: 2024-02-07T07:19:21Z
main entity: {"identifier":"Q1229326","url":"https://www.wikidata.org/entity/Q1229326"}
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