Limsup deviations on trees
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Publication:4662065
DOI10.1007/BF02901437zbMath1063.60065MaRDI QIDQ4662065
Publication date: 30 March 2005
Published in: Analysis in Theory and Applications (Search for Journal in Brave)
oscillationBrownian motionpercolationHausdorff dimensionrandom coveringtree-indexed walkindexed martingalelimsup deviationPeyrière measure
Sums of independent random variables; random walks (60G50) Brownian motion (60J65) Combinatorial probability (60C05) Branching processes (Galton-Watson, birth-and-death, etc.) (60J80)
Related Items (4)
Basic properties of critical lognormal multiplicative chaos ⋮ Trigonometric multiplicative chaos and applications to random distributions ⋮ Wavelet series built using multifractal measures ⋮ ON THE HITTING PROBABILITIES OF LIMSUP RANDOM FRACTALS
Cites Work
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- Random walks and percolation on trees
- Brownian slow points: The critical case
- Arbres et processus de Galton-Watson. (Trees and Galton-Watson processes)
- Positive martingales and random measures
- Random walk in a random environment and first-passage percolation on trees
- Sur certaines martingales de Benoit Mandelbrot
- Tree-indexed random walks on groups and first passage percolation
- The exact Hausdorff dimension of a branching set
- Intersection-equivalence of Brownian paths and certain branching processes
- On the oscillation of the Brownian motion process
- Random variables, trees, and branching random walks
- Maximal Flow Through a Network
- ON COVERING A CIRCLE BY RANDOMLY PLACED ARCS
- Plongements lipschitziens dans ${\bbfR}\sp n$
- Random fractals
- Cut-Set Sums and Tree Processes
- Trees Generated by a Simple Branching Process
- How Often on a Brownian Path Does the Law of Iterated Logarithm Fail?
- Martingale convergence in the branching random walk
- The exact Hausdorff measure of irregularity points for a Brownian path
- Sur les dimensions de mesures
- Ergodic theory on Galton—Watson trees: speed of random walk and dimension of harmonic measure
- A cascade decomposition theory with applications to Markov and exchangeable cascades
- How many intervals cover a point in random dyadic covering?
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