Coalescence times for the branching process

By Amaury Lambert. Advances in Applied Probability, 2003

50 citations recorded by the source corpus.

Subfields: Condensed Matter Physics, Management Science and Operations Research, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/479d17b0e029953cfafb7cdf065654ff9d63abaa

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Condensed Matter Physics

1. Simon C. Harris
2. Matthew I. Roberts
3. S. Johnston
4. Amaury Lambert

In Management Science and Operations Research

1. Simon C. Harris
2. Matthew I. Roberts
3. S. Johnston
4. Amaury Lambert
5. Andreas E. Kyprianou
6. V. Rivero
7. Denis Villemonais
8. S. M'el'eard

In Mathematical Physics

1. Simon C. Harris
2. Matthew I. Roberts
3. S. Johnston
4. Amaury Lambert
5. Zhan Shi
6. Andreas E. Kyprianou
7. Denis Villemonais
8. S. M'el'eard

Citations in the corpus

• The coalescent structure of continuous-time Galton–Watson trees (2017, background): “Lambert [16] (in discrete time) and Le [21] (in continuous time) did this in the case k = 2 for quite general Galton-Watson processes.”
• Quasi-Stationary Distributions and the Continuous-State Branching Process Conditioned to Be Never Extinct (2007, methodology): “For further applications of the Yaglom distribution, see (26).”