Mixing of linear operators under infinitely divisible measures on Banach spaces
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Publication:6191135
DOI10.1016/j.jmaa.2024.128160OpenAlexW4391179696MaRDI QIDQ6191135
Publication date: 6 March 2024
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2024.128160
Banach spacesmixingGaussian measuresinfinitely divisible measures\(\alpha\)-stable measureslinear operator dynamics
Infinitely divisible distributions; stable distributions (60E07) Stationary stochastic processes (60G10) Ergodicity, mixing, rates of mixing (37A25)
Cites Work
- Mixing operators and small subsets of the circle
- The equivalence of ergodicity and weak mixing for infinitely divisible processes
- The definition and ergodic properties of the stochastic adjoint of a unitary transformation
- Poisson process over \(\sigma\)-finite Markov chains
- Unimodular eigenvalues and linear chaos in Hilbert spaces
- Simple conditions for mixing of infinitely divisible processes
- Mixing properties of multivariate infinitely divisible random fields
- Ergodic properties of Poissonian ID processes
- Mixing of Poisson random measures under interacting transformations
- Frequently hypercyclic operators
- Invariant Gaussian measures for operators on Banach spaces and linear dynamics
- Lois e(?) dans les espaces vectoriels et lois stables
- Ergodicité des rotations sur l'espace de Wiener
- Stochastic Integrals and the Lévy–Ito Decomposition Theorem on Separable Banach Spaces
- A direct approach to the stable distributions
- Mixing conditions for multivariate infinitely divisible processes with an application to mixed moving averages and the supOU stochastic volatility model
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