Cluster Representations of Classical and Quantum Processes

Poghosyan S, Zessin HN (2019)
Moscow Mathematical Journal 19(1): 133-151.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor/in
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Abstract / Bemerkung
A cluster representation of projections onto bounded regions of limiting measures due to Minlos and Malyshev is developed under weaker conditions and in a general abstract way which covers not only classical but also permanental and determinantal processes.
Stichworte
Cluster expansion; cluster representation; Gibbs point process; quantum; point process
Erscheinungsjahr
2019
Zeitschriftentitel
Moscow Mathematical Journal
Band
19
Ausgabe
1
Seite(n)
133-151
ISSN
1609-3321
eISSN
1609-4514
Page URI
https://pub.uni-bielefeld.de/record/2936968

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Poghosyan S, Zessin HN. Cluster Representations of Classical and Quantum Processes. Moscow Mathematical Journal. 2019;19(1):133-151.
Poghosyan, S., & Zessin, H. N. (2019). Cluster Representations of Classical and Quantum Processes. Moscow Mathematical Journal, 19(1), 133-151. doi:10.17323/1609-4514-2019-19-1-133-151
Poghosyan, S., and Zessin, H. N. (2019). Cluster Representations of Classical and Quantum Processes. Moscow Mathematical Journal 19, 133-151.
Poghosyan, S., & Zessin, H.N., 2019. Cluster Representations of Classical and Quantum Processes. Moscow Mathematical Journal, 19(1), p 133-151.
S. Poghosyan and H.N. Zessin, “Cluster Representations of Classical and Quantum Processes”, Moscow Mathematical Journal, vol. 19, 2019, pp. 133-151.
Poghosyan, S., Zessin, H.N.: Cluster Representations of Classical and Quantum Processes. Moscow Mathematical Journal. 19, 133-151 (2019).
Poghosyan, Suren, and Zessin, Hans Norbert. “Cluster Representations of Classical and Quantum Processes”. Moscow Mathematical Journal 19.1 (2019): 133-151.