On existence of finite invariant measures
From MaRDI portal
Publication:2394610
DOI10.1007/BF01110407zbMath0128.11404MaRDI QIDQ2394610
Publication date: 1964
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/170346
Related Items
A note on a theorem of Maddox on strong almost convergence, On the ergodic theorem for positive operators I, Fixed point theorems for metric spaces with a conical geodesic bicombing, Unnamed Item, On transformations with weakly wandering sets, Some estimations of Banach limits, Invariant functions for amenable semigroups of positive contractions on $L^{1}$, On the existence of \(\sigma\)-finite invariant measures for operators, Invariant densities and mean ergodicity of Markov operators, On invariant measures for operators, Weakly Wandering Vectors and Weakly Independent Partitions, Geometry of Banach limits and their applications, On the existence of positive invariant functions for semigroups of operators, A ratio ergodic theorem for superadditive processes, A non-singular dynamical system without maximal ergodic inequality, Invariant elements for positive contractions on a Banach lattice, \( \sigma \)-finite invariant densities for eventually conservative Markov operators, Über endliche invariante Maße auf Untermengen, Sur le théorème en moyenne d'Akcoglu-Sucheston, An axiomatic approach to complete patience and time invariance, On transformations without finite invariant measure, On subinvariant elements in Banach lattices, On the ergodic theorem for positive operators I, On invariant measures for classes of transformations
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- An ergodic application of almost convergent sequences
- A contribution to the theory of divergent sequences
- On measurable transformations in finite measure spaces
- A Note on Conservative Transformations and the Recurrence Theorem
- The Set of all Generalized Limits of Bounded Sequences
- Weakly Wandering Sets and Invariant Measures
- Finitely Additive Measures
- Invariant measures