Ergodic theory : proceedings, Oberwolfach, Germany, June 11 17, 1978
Gardado en:
| Outros autores: | , |
|---|---|
| Formato: | Livre numérique |
| Idioma: | Anglais |
| Publicado: |
Berlin [etc.] :
Springer
[20..].
Cham : Springer Nature |
| Series: | Lecture notes in mathematics
729 |
| Sujets: | |
| Acceso en liña: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| Nota: |
Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Ergodic theory, proceedings, Oberwolfach, Germany, June 11-17, 1978, edited by M. Denker and K. Jacobs, 1979, Berlin, Springer-Verlag, 1 vol. (XII-209 p.), Lecture notes in mathematics, 0-387-09517-9 • Ergodic Theory, Texte imprimé, 9783662211014 |
Table des matières:
- On the categories of ergodicity when the measure is infinite
- A selection of problems in topological dynamics
- Pointwise ergodic theorems in Lp spaces
- Generic properties of measure preserving homeomorphisms
- On disjointness in topological dynamics and ergodic theory
- Reparametrization of probability-preserving n-flows
- Fundamental homomorphism of normalizer group of ergodic transformation
- Some remarks on ?-independence of partitions and on topological rochlin sets
- Maximal measures for piecewise monotonically increasing transformations on [0,1]
- A variational principle for the topological conditional entropy
- Weak mixing for semi-groups of markov operators without finite invariant measures
- Ergodic group automorphisms and specification
- Measures of maximal entropy for a class of skew products
- Balancing ergodic averages
- Invariant measures for continuous transformations of [0,1] with zero topological entropy
- Dynamical systems of total orders
- An information obstruction to finite expected coding length
- The lorenz attractor and a related population model
- Unique ergodicity and related problems
- A modified Jacobi-Perron algorithm with explicitly given invariant measure
- Ergodic properties of real transformations.