No triple point of planar Brownian motion is accessible
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Publication:1922070
DOI10.1214/aop/1042644710zbMath0860.60063OpenAlexW2071524172MaRDI QIDQ1922070
Krzysztof Burdzy, Wendelin Werner
Publication date: 21 April 1997
Published in: The Annals of Probability (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1214/aop/1042644710
Related Items (3)
Random walk loop soups and conformal loop ensembles ⋮ Generalized disconnection exponents ⋮ The Hausdorff dimension of the double points on the Brownian frontier
Cites Work
- Le comportement du mouvement brownien entre les deux instants où il passe par un point double. (The behaviour of Brownian motion between the two times of passing a double point)
- Cut points on Brownian paths
- Projection estimates for harmonic measure
- Plane Brownian motion has strictly \(n\)-multiple points
- Geometric properties of 2-dimensional Brownian paths
- Hölder domains and the boundary Harnack principle
- A boundary Harnack principle in twisted Hölder domains
- Cone points of a planar Brownian motion, the critical case
- On the shape of the connected component of the complement of the plane Brownian path
- Intersection local time for points of infinite multiplicity
- Intersections of random walks with random sets
- Non-intersection exponents for Brownian paths. Part I: Existence and an invariance principle
- On Brownian disconnection exponents
- Nonintersection exponents for Brownian paths. II: Estimates and applications to a random fractal
- Path Decomposition and Continuity of Local Time for One-Dimensional Diffusions, I
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