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• W3090997422 abstract "We consider Beta$(2-alpha, alpha)-n$-coalescents with parameter range $1 <alpha<2$. The length $ell^{(n)}_r$ of order $r$ in the Beta$(2-alpha, alpha)-n$-coalescent tree is defined as the sum of the lengths of all branches that carry a subtree with $r$ leaves. We show that for any $s in mathbb N$ the vector of suitably centered and rescaled lengths of orders $1le r le s$ converges (as the number of leaves tends to infinity) to a multivariate stable distribution." @default.
• W3090997422 created "2020-10-08" @default.
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• W3090997422 date "2020-09-28" @default.
• W3090997422 modified "2023-09-27" @default.
• W3090997422 title "The joint fluctuations of the lengths of the Beta$(2-alpha, alpha)$-coalescents" @default.
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• W3090997422 hasPublicationYear "2020" @default.
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