One-dependent trigonometric determinantal processes are two-block-factors

DOI10.1214/009117904000000595zbMath1067.60010arXivmath/0503654OpenAlexW3102952795MaRDI QIDQ1775442

Erik I. Broman

Publication date: 3 May 2005

Published in: The Annals of Probability (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0503654

zbMATH Keywords

determinantal processes\(m\)-block factors\(m\)-dependences

Mathematics Subject Classification ID

Stationary stochastic processes (60G10)

Related Items (7)

On adding a list of numbers (and other one-dependent determinantal processes) ⋮ Mallows permutations and finite dependence ⋮ Recursive equations for the predictive distributions of some determinantal processes ⋮ FINITELY DEPENDENT COLORING ⋮ Stationary determinantal processes: phase multiplicity, Bernoullicity, entropy, and domination ⋮ Shearer's point process, the hard-sphere model, and a continuum Lovász local lemma ⋮ Circulant L-ensembles in the thermodynamic limit

Cites Work

• Unnamed Item
• Runs in m-dependent sequences
• Renewal theory for m-dependent variables
• Asymptotic expansions for potential functions of I.I.D. random fields
• On the structure of 1-dependent Markov chains
• On 1-dependent processes and \(k\)-block factors
• Stationary determinantal processes: phase multiplicity, Bernoullicity, entropy, and domination
• An algebraic construction of a class of one-dependent processes
• Determinantal probability measures
• Determinantal random point fields

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