Asymptotic almost periodicity of -semigroups.

Xie, Linghong; Li, Miao; Huang, Falun

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Valentina Casarino (1997)

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The spectral structure of the infinitesimal generator of strongly measurable, asymptotically $S^{p}$ -almost periodic semigroups is investigated.

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We investigate the characterization of almost periodic C-semigroups, via the Hille-Yosida space Z₀, in case of R(C) being non-dense. Analogous results are obtained for C-cosine functions. We also discuss the almost periodicity of integrated semigroups.

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Periodicity and almost periodicity in Markov lattice semigroups

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Almost periodic and strongly stable semigroups of operators

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This paper is chiefly a survey of results obtained in recent years on the asymptotic behaviour of semigroups of bounded linear operators on a Banach space. From our general point of view, discrete families of operators $T^{n} : n = 0, 1, . . .$ on a Banach space X (discrete one-parameter semigroups), one-parameter $C_{0}$ -semigroups $T (t) : t \geq 0$ on X (strongly continuous one-parameter semigroups), are particular cases of representations of topological abelian semigroups. Namely, given a topological abelian semigroup S, a family...

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W. Ruppert (1985)

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Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică

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Displaying similar documents to “Asymptotic almost periodicity of C -semigroups.”

Displaying similar documents to “Asymptotic almost periodicity of $C$ -semigroups.”