Chernoff and Berry-Esséen inequalities for Markov processes
By Pascal Lezaud. 2001
75 citations recorded by the source corpus.
Subfields: Geometry and Topology, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/0297dc761420163c70d838f0452df61e80a58884
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- Daniel Paulin
- Arnaud Guillin
- A. Joulin
- Patrick Cattiaux
- Nian Yao
- Christian Léonard
- Liming Wu
- Soumik Pal
In Statistics and Probability
- Arnaud Guillin
- Patrick Cattiaux
- Christian Léonard
- Liming Wu
- A. Joulin
- Nian Yao
- Tomoyuki Ichiba
- Mykhaylo Shkolnikov
Citations in the corpus
- Convergence rates for rank-based models with applications to portfolio theory (2011, background): “[19] (see also Lezaud [30] and Gao et al.”
- DEVIATION BOUNDS FOR ADDITIVE FUNCTIONALS OF MARKOV PROCESSES (2006, background): “We did not try to obtain the sharpest bounds in the previous Proposition because a similar (and a little more precise) result was obtained by Lezaud ([ 17 ]) using Kato’s perturbation theory.”
- Transportation-information inequalities for Markov processes (2007, background): “Lezaud [28] proved a deviation inequality, which is better than (3.”
- Concentration inequalities for Markov chains by Marton couplings and spectral methods (2012, background): “20) has been obtained for continuous time Markov processes by [29].”
- A new Poisson-type deviation inequality for Markov jump processes with positive Wasserstein curvature (2009, methodology): “Hence we extend the tail estimates given in the bounded case by Lezaud (1998, 2001).”
- Bernstein type's concentration inequalities for symmetric Markov processes (2010, unknown): “(1.1)”