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Glauber dynamics on hyperbolic graphs: Boundary conditions and mixing time
作者: Alessandra Bianchi
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参考文章
(19)
1.
Geoffrey R. Grimmett, Charles Newman,
Percolation in ∞ + 1 dimensions
Claredon Press.
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Amenability and phase transition in the Ising model
Journal of Theoretical Probability.
,vol. 12, pp. 549- 559 ,(1997) ,
10.1023/A:1021690414168
3.
Torgny Lindvall,
Lectures on the Coupling Method
,(1992)
4.
T. Bodineau, Fabio Martinelli,
Some New Results on the Kinetic Ising Model in a Pure Phase
Journal of Statistical Physics.
,vol. 109, pp. 207- 235 ,(2002) ,
10.1023/A:1019939712267
5.
Harry Kesten,
Percolation theory for mathematicians
,(1982)
6.
Fabio Martinelli, Alistair Sinclair, Dror Weitz,
Glauber Dynamics on Trees: Boundary Conditions and Mixing Time
Communications in Mathematical Physics.
,vol. 250, pp. 301- 334 ,(2004) ,
10.1007/S00220-004-1147-Y
7.
C. Chris Wu,
Ising models on hyperbolic graphs
Journal of Statistical Physics.
,vol. 85, pp. 251- 259 ,(1996) ,
10.1007/BF02175564
8.
Russell Lyons,
Phase transitions on nonamenable graphs
Journal of Mathematical Physics.
,vol. 41, pp. 1099- 1126 ,(2000) ,
10.1063/1.533179
9.
C. M. Series, Ya. G. Sinai,
Ising models on the Lobachevsky plane
Communications in Mathematical Physics.
,vol. 128, pp. 63- 76 ,(1990) ,
10.1007/BF02097045
10.
F. Martinelli, E. Olivieri,
Approach to equilibrium of Glauber dynamics in the one phase region. II. The general case
Communications in Mathematical Physics.
,vol. 161, pp. 487- 514 ,(1994) ,
10.1007/BF02101930
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2007 年,
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