A Ray-Knight theorem for symmetric Markov processes
By Nathalie Eisenbaum, Haya Kaspi, M. Marcus, Jay Rosen, Zhan Shi. 2000
116 citations recorded by the source corpus.
Subfields: Finance, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/91b7319f9c2a0fa9cfab862d89980f5b50861194
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- David Belius
- Jian Ding
- Jim Pitman
- Zhan Shi
- Ofer Zeitouni
- L. Arguin
- Lancelot F. James
- Grégory Miermont
In Mathematical Physics
In Statistics and Probability
- N. Kistler
- A. Sznitman
- Jian Ding
- Jim Pitman
- David Belius
- Ofer Zeitouni
- Matthias Winkel
- Jean-François Le Gall
Citations in the corpus
- Topics in Occupation Times and Gaussian Free Fields (2012, background): “1) The “generalized second Ray-Knight theorem” was originally proved in [8].”
- Combinatorial Stochastic Processes (2006, result): “These results were extended in [131, 298] to a large class of Markov processes admitting local times.”
- The subleading order of two dimensional cover times (2014, background): “The generalized second Ray-Knight theorem (see [15] or Theorem 8.”
- Asymptotics of cover times via Gaussian free fields: Bounded-degree graphs and general trees (2011, methodology): “[24] Consider a continuous-time random walk on graph G = ( V, E ) from v 0 ∈ V .”