Fragmentability and continuity of semigroup actions

DOI10.1007/PL00005960zbMath0916.47029OpenAlexW1986548466MaRDI QIDQ1393044

Michael G. Megrelishvili

Publication date: 21 July 1999

Published in: Semigroup Forum (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/pl00005960

zbMATH Keywords

compact operatordual spaceRadon-Nikodým propertyAsplund spacessemigroup actionfragmentabilityNamioka's theoremtopologized semigroup

Mathematics Subject Classification ID

Geometry and structure of normed linear spaces (46B20) Linear operators defined by compactness properties (47B07) Groups and semigroups of linear operators (47D03) Radon-Nikodým, Kre?n-Milman and related properties (46B22)

Related Items (17)

Continuity in topological groups ⋮ Fragmentable mappings and CHART groups ⋮ Fixed point theorems of various nonexpansive actions of semitopological semigroups on weakly/weak* compact convex sets ⋮ Around the nonlinear Ryll-Nardzewski theorem ⋮ Tameness and Rosenthal type locally convex spaces ⋮ Garland's method with Banach coefficients ⋮ Fragmentability of groups and metric-valued function spaces ⋮ A note on tameness of families having bounded variation ⋮ Every topological group is a group retract of a minimal group ⋮ Non \(p\)-norm approximated groups ⋮ On fixed point theorems and nonsensitivity ⋮ Banach Representations and Affine Compactifications of Dynamical Systems ⋮ Representations of dynamical systems on Banach spaces not containing $l_{1}$ ⋮ FRAGMENTABILITY BY THE DISCRETE METRIC ⋮ Recent advances in minimal topological groups ⋮ Application of abstract semigroup theory to the asymptotic behavior of \(C_0\)-semigroups ⋮ Is the free locally convex space \(L(X)\) nuclear?

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