Variable speed symmetric random walk driven by the simple symmetric exclusion process
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Publication:2076645
DOI10.1214/21-EJP735zbMath1483.60053arXiv2107.08235OpenAlexW4205836515MaRDI QIDQ2076645
Otávio Menezes, Jonathon Peterson, Yongjia Xie
Publication date: 22 February 2022
Published in: Electronic Journal of Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2107.08235
Poisson equationexclusion processrandom walk in random environmentquenched functional central limit theorem
Sums of independent random variables; random walks (60G50) Interacting random processes; statistical mechanics type models; percolation theory (60K35) Processes in random environments (60K37) Functional limit theorems; invariance principles (60F17)
Cites Work
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- Symmetric exclusion as a model of non-elliptic dynamical random conductances
- Scaling of a random walk on a supercritical contact process
- Symmetric exclusion as a random environment: hydrodynamic limits
- Law of large numbers for a class of random walks in dynamic random environments
- Quenched invariance principle for random walks in balanced random environment
- Central limit theorem for random walks in doubly stochastic random environment: \(\mathcal{H}_{-1}\) suffices
- Random walk on random walks
- Random walk driven by simple exclusion process
- Central limit theorem for additive functionals of reversible Markov processes and applications to simple exclusions
- Weak convergence of a random walk in a random environment
- Quenched invariance principle for random walk in time-dependent balanced random environment
- Explicit LDP for a slowed RW driven by a symmetric exclusion process
- Random walk on the simple symmetric exclusion process
- Symmetric exclusion as a random environment: invariance principle
- Non-trivial linear bounds for a random walk driven by a simple symmetric exclusion process
- A quenched invariance principle for non-elliptic random walk in i.i.d. balanced random environment
- An almost sure invariance principle for random walks in a space-time random environment
- Large deviation principle for one-dimensional random walk in dynamic random environment: attractive spin-flips and simple symmetric exclusion
