Compacity in narrow limit tower spaces.
Compact abelian group extensions of dynamical systems II
Compact operators on Orlicz spaces
Compact sets of tight measures
Compactness and convergence of set-valued measures
We prove criteria for relative compactness in the space of set-valued measures whose values are compact convex sets in a Banach space, and we generalize to set-valued measures the famous theorem of Dieudonné on convergence of real non-negative regular measures.
Compactness and extreme points of the set of quasi-measure extensions of a quasi-measure [Book]
Compactness and other questions in spaces of uniform measures
Compactness and Tightness in a Space of Measures with the Topology of Weak Convergence.
Compactness in spaces of uniform measures (Preliminary communication)
Compactness in the sense of the convergence with respect to a small system
Compactness of the integration operator associated with a vector measure
A characterization is given of those Banach-space-valued vector measures m with finite variation whose associated integration operator Iₘ: f ↦ ∫fdm is compact as a linear map from L¹(m) into the Banach space. Moreover, in every infinite-dimensional Banach space there exist nontrivial vector measures m (with finite variation) such that Iₘ is compact, and other m (still with finite variation) such that Iₘ is not compact. If m has infinite variation, then Iₘ is never compact.
Compactness of trajectories of dynamical systems in complete uniform spaces
Compactness properties of the integration mapassociated with a vector measure
Compactness properties of vector-valued integration maps in locally convex spaces
Compacts de fonctions de première classe
Compacts de fonctions mesurables et filtres non mesurables
Comparability and conditional maximality of measures supported by finite sets of real numbers
Comparability of Borel probability measures on euclidean line
Comparaison de deux notions de dimension
Comparing measure theoretic entropy for -finite measures with topological entropy