Radius and profile of random planar maps with faces of arbitrary degrees

Mathematics – Probability

Scientific paper

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25 pages, 2 figures

Scientific paper

We prove some asymptotic results for the radius and the profile of large
random rooted planar maps with faces of arbitrary degrees. Using a bijection
due to Bouttier, Di Francesco and Guitter between rooted planar maps and
certain four-type trees with positive labels, we derive our results from a
conditional limit theorem for four-type spatial Galton-Watson trees.

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