Bernoulli matching model; Discrete TASEP; soft edge; weak law of large numbers; last passage model; increasing paths | (1) |
Critical percolation, cluster size | (1) |
Interacting Particle Systems | (1) |
Markov processes, duality, interacting particle systems, graphical representation, annihilation, selection | (1) |
Random geometric graphs | (1) |
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Erdos-Renyi random graphs + forest fires = self-organized criticality Rath, Balazs; Budapest University of Technology - Toth, Balint; Budapest University of Technology
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Density fluctuations for a zero-range process on the percolation cluster Goncalves, Patricia C.; CMAT - U. Minho - Jara, Milton D.; Paris Dauphine
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Central Limit Theorem for a Class of Linear Systems Nagahata, Yukio; Osaka University - Yoshida, Nobuo; Kyoto University
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Some two-dimensional finite energy percolation processes Häggström, Olle; Chalmers University of Technology - Mester, Péter; Indiana University
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The Time Constant Vanishes Only on the Percolation Cone in Directed First Passage Percolation Zhang, Yu; University of Colorado
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A limit theorem for particle current in the symmetric exclusion process Vandenberg-Rodes, Alexander; UC Los Angeles
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Stochastic Domination for the Ising and Fuzzy Potts Models Warfheimer, Marcus; Chalmers University of Technology and University of Gothenburg
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Multitype Contact Process on Z: Extinction and Interface Valesin, Daniel; École Polytechnique Fédérale de Lausanne
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Soft edge results for longest increasing paths on the planar lattice Georgiou, Nicos; UW-Madison
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Distribution of components in the k-nearest neighbour random geometric graph for k below the connectivity threshold Falgas-Ravry, Victor; Umeå Universitet
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Graphical representation of certain moment dualities and application to population models with balancing selection Jansen, Sabine; Leiden University - Kurt, Noemi; TU Berlin
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The gaps between the sizes of large clusters in 2D critical percolation van den Berg, Jacob; Centrum Wiskunde & Informatica - Conijn, Rene; VU University Amsterdam
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