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Mass erasure on infinitely measured $\mathbb{R}$-trees I: construction and limit theorems
This paper is the first in a two-part series, seeking to i) extend the theory of mass erasure developed by Duquesne and Winkel to a setting with infinite measures, and ii) apply this theory to obtain invariance principles for Galton--Watson and Lévy forests in the most general setting where the tree
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