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A point of a metric space is called a geodesic star with $m$ arms if it is the endpoint of $m$ disjoint geodesics.
1905
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J.-F. Le Gall, Geodesics in large planar maps and in the Brownian map. Acta Math
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J.-F. Le Gall, Bessel processes, the Brownian snake and super-Brownian motion. In: Séminaire de Probabilités XLVII - In Memoriam Marc Yor, Lecture Notes Math. 2137, 89–105. Springer 2015
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J.-F. Le Gall, Subordination of trees and the Brownian map. Probab. Theory Related Fields
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C. Marzouk, Scaling limits of random bipartite planar maps with a prescribed degree sequence. Random Struct. Alg
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J.-F. Le Gall, Brownian disks and the Brownian snake. Ann. Inst. H. Poincaré Probab. Stat
2019
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E. Gwynne, J. Miller, Existence and uniqueness of the Liouville quantum gravity metric for γ ∈ ( 0 , 2 ) \gamma\in(0,2) . Invent. Math
2021
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