Spectral analysis of a stochastic ising model in continuum
Kondratiev Y, Zhizhina E (2007)
JOURNAL OF STATISTICAL PHYSICS 129(1): 121-149.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Kondratiev, YuriUniBi;
Zhizhina, E.
Einrichtung
Abstract / Bemerkung
We consider an equilibrium stochastic dynamics of spatial spin systems in R-d involving both a birth-and-death dynamics and a spin flip dynamics as well. Using a general approach to the spectral analysis of corresponding Markov generator, we estimate the spectral gap and construct one-particle invariant subspaces for the generator.
Stichworte
continuous system;
birth-and-death process;
Gibbs measure;
Glauber;
dynamics;
continuous Ising model
Erscheinungsjahr
2007
Zeitschriftentitel
JOURNAL OF STATISTICAL PHYSICS
Band
129
Ausgabe
1
Seite(n)
121-149
ISSN
0022-4715
Page URI
https://pub.uni-bielefeld.de/record/1632470
Zitieren
Kondratiev Y, Zhizhina E. Spectral analysis of a stochastic ising model in continuum. JOURNAL OF STATISTICAL PHYSICS. 2007;129(1):121-149.
Kondratiev, Y., & Zhizhina, E. (2007). Spectral analysis of a stochastic ising model in continuum. JOURNAL OF STATISTICAL PHYSICS, 129(1), 121-149. https://doi.org/10.1007/s10955-007-9363-4
Kondratiev, Yuri, and Zhizhina, E. 2007. “Spectral analysis of a stochastic ising model in continuum”. JOURNAL OF STATISTICAL PHYSICS 129 (1): 121-149.
Kondratiev, Y., and Zhizhina, E. (2007). Spectral analysis of a stochastic ising model in continuum. JOURNAL OF STATISTICAL PHYSICS 129, 121-149.
Kondratiev, Y., & Zhizhina, E., 2007. Spectral analysis of a stochastic ising model in continuum. JOURNAL OF STATISTICAL PHYSICS, 129(1), p 121-149.
Y. Kondratiev and E. Zhizhina, “Spectral analysis of a stochastic ising model in continuum”, JOURNAL OF STATISTICAL PHYSICS, vol. 129, 2007, pp. 121-149.
Kondratiev, Y., Zhizhina, E.: Spectral analysis of a stochastic ising model in continuum. JOURNAL OF STATISTICAL PHYSICS. 129, 121-149 (2007).
Kondratiev, Yuri, and Zhizhina, E. “Spectral analysis of a stochastic ising model in continuum”. JOURNAL OF STATISTICAL PHYSICS 129.1 (2007): 121-149.
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