The union of independent USFs on \(\mathbb{Z}^d\) is transient
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Publication:6616308
DOI10.1214/24-ecp609MaRDI QIDQ6616308
Asaf Nachmias, Matan Shalev, Eleanor Archer, Pengfei Tang
Publication date: 9 October 2024
Published in: Electronic Communications in Probability (Search for Journal in Brave)
Cites Work
- Unnamed Item
- Quenched invariance principle for simple random walk on percolation clusters
- Choosing a spanning tree for the integer lattice uniformly
- Random walk on the infinite cluster of the percolation model
- Domination by product measures
- The components of the wired spanning forest are recurrent
- Random walks on supercritical percolation clusters
- Uniform spanning forests
- Quenched invariance principles for walks on clusters of percolation or among random conduc\-tances
- Homogenization via sprinkling
- Transience and anchored isoperimetric dimension of supercritical percolation clusters
- Probability on Trees and Networks
- Quenched invariance principles for random walks on percolation clusters
- Expanders via Random Spanning Trees
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