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On a generalization of Lumer-Phillips' theorem for dissipative operators in a Banach space

Driss Drissi (1998)

Studia Mathematica

Using [1], which is a local generalization of Gelfand's result for powerbounded operators, we first give a quantitative local extension of Lumer-Philips' result that states conditions under which a quasi-nilpotent dissipative operator vanishes. Secondly, we also improve Lumer-Phillips' theorem on strongly continuous semigroups of contraction operators.

Opérateurs dissipatifs et semi-groupes dans les espaces de fonctions continues

Jean-Pierre Roth (1976)

Annales de l'institut Fourier

Soit X un espace localement compact. Tout opérateur dissipatif de domaine dense dans C 0 ( ( X ) est limite d’opérateurs dissipatifs bornés. Ce résultat permet, dans le cas où X est un espace homogène, de démontrer que tout opérateur dissipatif, de domaine dense et invariant sur C 0 ( X ) se prolonge en le générateur infinitésimal d’un semi-groupe à contraction invariant sur C 0 ( X ) .À tout opérateur A vérifiant le principe du maximum positif sur C 0 ( X , R ) et de domaine assez riche, on associe un opérateur bilinéaire B , appelé...

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