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NON-SELF-TOUCHING PATHS IN PLANE GRAPHS GEOFFREY R. GRIMMETT…
www.statslab.cam.ac.uk/~grg/papers/qt-matching7.pdf12 Feb 2024: NON-SELF-TOUCHING PATHS IN PLANE GRAPHS. GEOFFREY R. GRIMMETT. Abstract. A path in a graph G is called non-self-touching if two vertices areneighbours in the path if and only if they are neighbours in the graph. We in-vestigate the existence of -
PERCOLATION CRITICAL PROBABILITIESOF MATCHING LATTICE-PAIRS GEOFFREY…
www.statslab.cam.ac.uk/~grg/papers/percprob-rsa6.pdf20 Feb 2024: The subpaths σiM of σ̂Mmay now be defined as above. 24 GEOFFREY R. -
NEW FRONTIERS IN RANDOM GEOMETRY (RaG)EP/103372X/1 REPORT 1/7/13 – ...
www.statslab.cam.ac.uk/~grg/rag-reports/report2014.pdf28 Jul 2015: Berestycki, N. Berestycki, V. Limic, Annals of AppliedProbability 24 (2014) 449–475. ... 24. Spectral curve of periodic Fisher graphs, Z. Li25. Bond percolation on isoradial graphs, G. -
1 Three problemsfor the clairvoyant demon Geoffrey Grimmett Abstract…
www.statslab.cam.ac.uk/~grg/papers/USdemon.pdf9 Aug 2009: in practice; his ‘coalescent’ [23, 24] is a beautiful piece of probability,. ... Annals of Prob-ability, 24, 411–421. [32] Peled, R. 2008. Personal communication.[33] Peled, R. -
PERCOLATION SINCE SAINT-FLOUR GEOFFREY R. GRIMMETT AND HARRY KESTEN…
www.statslab.cam.ac.uk/~grg/papers/stf.pdf2 Jul 2012: Probab. 24 (1996), 1036–1048. 4. M. Atapour and N. Madras, On the number of entangled clusters, J.Statist. ... J. Probab. Stat. 24 (2010), 300–320. 114. H. Kesten, V. Sidoravicius, and Y. -
13. Lecture 14. Applications of the distribution theory Lecture ...
www.statslab.cam.ac.uk/Dept/People/djsteaching/S1B-17-14-normal-applications-4.pdf6 Mar 2017: 13. Lecture 14. Applications of the distribution theory. Lecture 14. Applications of the distribution theory 1 (1–75). 14. Applications of the distribution theory 14.1. Inference for β. Inference for β. We know that β̂ Np(β,σ2(XT X )1), and -
CRITICAL SURFACE OF THEHEXAGONAL POLYGON MODEL GEOFFREY R. GRIMMETT…
www.statslab.cam.ac.uk/~grg/papers/poly22.pdf7 Mar 2016: 11 (ζ,e. iφ)vb3,vb4 λb. ,and λg = 12g. See [23, 24, 25] and the references therein for accounts of Toeplitzmatrices. ... Amer. Math. Soc. 50 (1975),167–173. [24] , Asymptotic behavior of block Toeplitz matrices and determinants. -
gkjun2002.dvi
www.statslab.cam.ac.uk/~frank/PAPERS/tac.pdf29 May 2002: 6] S. Floyd (1994) TCP and Explicit Congestion Notifica-tion, ACM Computer Communication Review 24, 10–23.www.aciri.org/floyd/ecn.html. -
Sheet1
www.statslab.cam.ac.uk/~chris/DATAPAK/SomeSP.xls20 Jul 2010: 9.42. 55.88. 71.47. 25.74. 71.76. 16.87. 24. 66.91. 83.13. 34.2. 36. ... 13.31. 208.99. 33.94. 31.57. 8.21. 56.9. 69.16. 25. 64. 16.71. 24.39. -
grimmett.dvi
www.statslab.cam.ac.uk/~grg/papers/camnato.pdf15 Aug 2012: 24] for a discussion). If d 3 and q is sufficiently large, then the uniqueness is aconsequence of Pirogov–Sinai theory ([37, 39]). ... 1992). Potts models and random-cluster processes with many-body interac-. tions (to appear).24.
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