Localization for random walks among random obstacles in a single Euclidean ball
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Publication:2174639
DOI10.1007/s00220-020-03705-4zbMath1440.60083arXiv1807.08168OpenAlexW3010314768WikidataQ114230950 ScholiaQ114230950MaRDI QIDQ2174639
Publication date: 21 April 2020
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1807.08168
Interacting random processes; statistical mechanics type models; percolation theory (60K35) Random operators and equations (aspects of stochastic analysis) (60H25) Percolation (82B43)
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A limit theorem for the survival probability of a simple random walk among power-law renewal obstacles ⋮ Geometry of the random walk range conditioned on survival among Bernoulli obstacles ⋮ Biased random walk conditioned on survival among Bernoulli obstacles: subcritical phase ⋮ On the spectral gap in the Kac-Luttinger model and Bose-Einstein condensation ⋮ Distribution of the random walk conditioned on survival among quenched Bernoulli obstacles
Cites Work
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- The parabolic Anderson model. Random walk in random potential
- Subgaussian concentration and rates of convergence in directed polymers
- Localisation and ageing in the parabolic Anderson model with Weibull potential
- On the speed of convergence in first-passage percolation
- Lower bounds for higher eigenvalues by finite difference methods
- Lifschitz tail and Wiener sausage. II
- Rate of convergence of the mean for sub-additive ergodic sequences
- Eigenvalue order statistics for random Schrödinger operators with doubly-exponential tails
- The probability of a large cluster in supercritical Bernoulli perlocation
- Extremal theory for spectrum of random discrete Schrödinger operator. I: Asymptotic expansion formulas
- Poisson-type limit theorems for eigenvalues of finite-volume Anderson Hamiltonians
- A two cities theorem for the parabolic Anderson model
- From the Lifshitz tail to the quenched survival asymptotics in the trapping problem
- On the basic states of one-dimensional disordered structures
- Bernoulli percolation above threshold: An invasion percolation analysis
- Uniqueness of the infinite cluster and continuity of connectivity functions for short and long range percolation
- The stability of some eigenvalue estimates
- A note on some rates of convergence in first-passage percolation
- The power laws of \(M\) and \(N\) in greedy lattice animals
- Confinement of Brownian motion among Poissonian obstacles in \(\mathbb{R}^d, d\geq 3\)
- Brownian asymptotics in a Poissonian environment
- Localization of a two-dimensional random walk with an attractive path interaction
- Approximation of subadditive functions and convergence rates in limiting-shape results
- Domination by product measures
- Fluctuations of principal eigenvalues and random scales
- Mass concentration and aging in the parabolic Anderson model with doubly-exponential tails
- Subdiffusivity of a random walk among a Poisson system of moving traps on \(\mathbb Z\)
- Linear growth for greedy lattice animals.
- Moment inequalities for functions of independent random variables
- Enlargement of obstacles for the simple random walk
- Surface order large deviations for high-density percolation
- Brownian confinement and pinning in a Poissonian potential. II
- Distribution of the random walk conditioned on survival among quenched Bernoulli obstacles
- Poly-logarithmic localization for random walks among random obstacles
- Faber-Krahn inequalities in sharp quantitative form
- Brownian survival among Gibbsian traps
- Geometric characterization of intermittency in the parabolic Anderson model
- Weak and almost sure limits for the parabolic anderson model with heavy tailed potentials
- Upper and lower bounds for eigenvalues by finite differences
- On the chemical distance for supercritical Bernoulli percolation
- Distance fluctuations and Lyapunov exponents
- A Scaling Limit Theorem for the Parabolic Anderson Model with Exponential Potential
- Upper and lower bounds for eigenvalues by finite difference methods
- The supercritical phase of percolation is well behaved
- Random Walk: A Modern Introduction
- Stability estimates for certain Faber-Krahn,isocapacitary and Cheeger inequalities
- On the number of distinct sites visited by a random walk
- On the confinement property of two‐dimensional Brownian motion among poissonian obstacles
- A quantitative isoperimetric inequality in n-dimensional space.
- Asymptotics for the wiener sausage
- Large deviations for discrete and continuous percolation
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