Mixing Time for a Markov Chain on Cladograms
By David J. Aldous. Combinatorics, probability & computing, 2000
50 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/46b2ec81746a7f1a4a7dcb5a828f7a92adbd4d5a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Jim Pitman
- Susan P. Holmes
- Persi Diaconis
- Daniel J. Ford
- Steven N. Evans
- A. Winter
- Lancelot F. James
- Matthias Winkel
In Mathematical Physics
- Jim Pitman
- Matthias Winkel
- Persi Diaconis
- Daniel J. Ford
- Steven N. Evans
- Grégory Miermont
- A. Winter
- Susan P. Holmes
Citations in the corpus
- SUBTREE PRUNE AND REGRAFT: A REVERSIBLE REAL TREE-VALUED MARKOV PROCESS (2005, background): “Chains based on other moves are investigated in [5, 14, 29].”
- Random walks on trees and matchings (2002, background): “Aldous (2000) and Schweinsberg (2001) study a different walk for which they have given coupling and eigenvalue bounds quite different from (1).”
- Rayleigh processes, real trees, and root growth with re-grafting (2004, background): “Once the extended process has been constructed, we gain a new perspective on objects such as standard Brownian excursion and the associated random triangulation of the circle (see [Ald94a, Ald94b, Ald00 ]).”
- Probabilities on cladograms: introduction to the alpha model (2005, background): “Previously, David Aldous has introduced a one dimensional continuous family of models, collectively called the beta model ([4],[5],[6]), which interpolates between the Yule, Uniform and Comb models.”