Record link: 
http://hdl.handle.net/20.500.12708/142268
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Title: 
Rerooting Multi-type Branching Trees: The Infinite Spine Case
en
Citation: 
Stufler, B. (2022). Rerooting Multi-type Branching Trees: The Infinite Spine Case. Journal of Theoretical Probability, 35, 653–684. https://doi.org/10.1007/s10959-020-01069-y
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Publisher DOI: 
10.1007/s10959-020-01069-y
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Publication Type: 
Article - Original Research Article
en
 
Artikel - Original Research Article
de
Language: 
English
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Authors: 
Stufler, Benedikt 
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Organisational Unit: 
E104-05 - Forschungsbereich Kombinatorik und Algorithmen 
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Journal: 
Journal of Theoretical Probability 
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ISSN: 
0894-9840
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Date (published): 
2022
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Number of Pages: 
32
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Publisher: 
SPRINGER/PLENUM PUBLISHERS
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Peer reviewed: 
Yes
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Keywords: 
Fringe distributions; Local convergence; Multi-type Galton–Watson trees
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Abstract: 
We prove local convergence results for rerooted conditioned multi-type Galton–Watson trees. The limit objects are multitype variants of the random sin-tree constructed by Aldous (1991), and differ according to which types recur infinitely often along the backwards growing spine.
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Research Areas: 
Mathematical and Algorithmic Foundations: 100%
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Science Branch: 
1010 - Mathematik: 100%
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