Ergodic quasi-exchangeable stationary processes are isomorphic to Bernoulli processes
DOI10.1007/s00605-022-01779-xOpenAlexW2922925533MaRDI QIDQ2679711
Publication date: 23 January 2023
Published in: Monatshefte für Mathematik (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1903.10804
ergodic processesBernoulli systemDe Finetti's theoremquasi exchangeable sequencetranslation-invariant determinantal process
Stationary stochastic processes (60G10) Measure-preserving transformations (28D05) Dynamical aspects of measure-preserving transformations (37A05) Markov chains (discrete-time Markov processes on discrete state spaces) (60J10) Dynamical systems and their relations with probability theory and stochastic processes (37A50) Point processes (e.g., Poisson, Cox, Hawkes processes) (60G55) Exchangeability for stochastic processes (60G09)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Quasi-invariance and integration by parts for determinantal and permanental processes
- Difference operators and determinantal point processes
- Notes on infinite determinants of Hilbert space operators
- Random point fields associated with certain Fredholm determinants. I: Fermion, Poisson and Boson point processes.
- Random point fields associated with certain Fredholm determinants. II: Fermion shifts and their ergodic and Gibbs properties
- Quasi-symmetries of determinantal point processes
- Determinantal probability measures
- Bernoulli shifts with the same entropy are isomorphic
- Two Bernoulli shifts with infinite entropy are isomorphic
- Determinantal random point fields
- Symmetric Measures on Cartesian Products
- Asymptotics of Plancherel measures for symmetric groups
- The coincidence of measure algebras under an exchangeable probability
- An Introduction to the Theory of Point Processes
- Lectures on Choquet's theorem
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