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- W3106252923 abstract "We consider the asymptotics of various estimators based on a large sample of branching trees from a critical multi-type Galton–Watson process, as the sample size increases to infinity. The asymptotics of additive functions of trees, such as sizes of trees and frequencies of types within trees, a higher-order asymptotic of the “relative frequency” estimator of the left eigenvector of the mean matrix, a higher-order joint asymptotic of the maximum likelihood estimators of the offspring probabilities and the consistency of an estimator of the right eigenvector of the mean matrix, are established." @default.
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- W3106252923 date "2004-11-01" @default.
- W3106252923 modified "2023-09-26" @default.
- W3106252923 title "Limit laws of estimators for critical multi-type Galton–Watson processes" @default.
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- W3106252923 doi "https://doi.org/10.1214/105051604000000521" @default.
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