Population Dynamics and Random Genealogies
By Amaury Lambert. 2008
110 citations recorded by the source corpus.
Subfields: Mathematical Physics, Molecular Biology, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/3c3c2c5fb78f69a0aa690e7abef0c9652b99aa69
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Mathematical Physics
- S. M'el'eard
- Patrick Cattiaux
- Servet Martínez
- Pierre Collet
- Jaime San Martín
- Amaury Lambert
- Nicolas Champagnat
- Denis Villemonais
In Molecular Biology
- S. M'el'eard
- Guillaume Achaz
- Amaury Lambert
- N. Puillandre
- S. Brouillet
- Asha J. Dissanayake
- S. Blair Hedges
- Paul D. N. Hebert
In Statistical and Nonlinear Physics
Citations in the corpus
- THE CONTOUR OF SPLITTING TREES IS A LÉVY PROCESS (2007, background): “In a work in preparation [17] (see also [15]), we show that actually, ( ∞τ ; τ ≥ 0) is Markovian, and, more precisely, that it is a Yule process with birth rate η.”
- Quasi-stationary distributions and diffusion models in population dynamics (2007, background): “, [20], Chapter 2) that when r > 0, the supercritical Feller diffusion Z conditioned on extinction is exactly the subcritical Feller diffusion with h(z) = −rz.”
- ABGD, Automatic Barcode Gap Discovery for primary species delimitation (2012, background): “Several properties of genealogical trees generated by such processes can be found in Lambert (2008).”
- On the extinction of Continuous State Branching Processes with catastrophes (2013, unknown): “2 in [29], P(∃t : Yt = 0) = 0 and 0 < P(limt→∞ Yt = 0) < 1.”