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We show that the Schaeffer's tree for an infinite quadrangulation only changes locally when changing the root of the quadrangulation.
G. Schaeffer. Conjugation d’arbres et cartes combinatoires aleatoires. Ph.D. thesis, Universite Bordeaux I, Bordeaux, 1998
1998
Earlier work this paper cites.
O. Angel, O. Schramm. Uniform Infinite Planar Triangulations. Comm. Math. Phys. vol 241, no. 2-3, pp. 191-213, 2003. arXiv:math/0207153
2003
Earlier work this paper cites.
P. Chassaing, B. Durhuus. Local limit of labelled trees and expected volume growth in a random quadrangulation. Ann. Probab., vol 34, no. 3, 879–917, 2006. arXiv:math/0311532
2006
Cited alongside, same era.
J.-F. Marckert, A. Mokkadem. Limit of normalized random quadrangulations: the Brownian map. Ann. Probab., vol 34, no6, 2144–2202, 2006. arXiv:math/0403398
2006
Cited alongside, same era.
M. Krikun. Local properties of random quadrangulations. preprint arXiv:math/0512304
Cited in the paper.
J-F. Le Gall. Geodesics in large planar maps and in the Brownian map. preprint arXiv:0804.3012v1
Cited in the paper.
G. Miermont. Tessellations of random maps of arbitrary genus. preprint arXiv:0712.3688
Cited in the paper.
J-F. Le Gall. The topological structure of scaling limits of large planar maps. Invent. Math., vol 169 no 3, 621–670, 2007. arXiv:math/0607567
2007
Later among the works it cites.
J.-F. Marckert, G. Miermont. Invariance principles for random bipartite planar maps. Ann. Probab., vol 35, no. 5, 1642–1705, 2007. arXiv:math/0504110
2007
Later among the works it cites.
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