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19982005
most citedLenses in Skew Brownian Flow

28 citations · 28 across the 4 of their papers we have counts for

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math.PR2005

Shy couplings

Itai Benjamini, Krzysztof Burdzy, Zhen-Qing Chen

A pair of Markov processes is called a Markov coupling if both processes have the same transition probabilities and the pair is also a Markov process. We say that a coupling is ``s…

math.PR200528 cited

Lenses in Skew Brownian Flow

Krzysztof Burdzy, Haya Kaspi

We consider a stochastic flow in which individual particles follow skew Brownian motions, with each one of these processes driven by the same Brownian motion. One does not have uni…

math.PR2005

Synchronous couplings of reflected Brownian motions in smooth domains

Krzysztof Burdzy, Zhen-Qing Chen, Peter Jones

For every bounded planar domain with a smooth boundary, we define a `Lyapunov exponent' using a fairly explicit formula. We consider two reflected Brownian motions in $D…

math.PR2000

Super-Brownian motion with reflecting historical paths

Krzysztof Burdzy, Jean-Francois Le Gall

We consider super-Brownian motion whose historical paths reflect from each other, unlike those of the usual historical super-Brownian motion. We prove tightness for the family of d…

math.PR1999

Coalescence of skew Brownian motions

Martin Barlow, Krzysztof Burdzy, Haya Kaspi +1

We prove that two skew Brownian motions with the same skewness parameter (different from 0) and driven by the same Brownian motion coalesce a.s.

math.PR1998

A counterexample to the "hot spots" conjecture

Krzysztof Burdzy, Wendelin Werner

We construct a counterexample to the ``hot spots'' conjecture; there exists a bounded connected planar domain (with two holes) such that the second eigenvalue of the Laplacian in t…