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A generalized asymmetric exclusion process with Uq(sl2) stochastic duality
Carinci, Gioia, Giardinà, Cristian, Redig, Frank, Sasamoto, Tomohiro
Published in Probability theory and related fields (01.12.2016)
Published in Probability theory and related fields (01.12.2016)
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A mating-of-trees approach for graph distances in random planar maps
Gwynne, Ewain, Holden, Nina, Sun, Xin
Published in Probability theory and related fields (01.08.2020)
Published in Probability theory and related fields (01.08.2020)
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An invariance principle for sums and record times of regularly varying stationary sequences
Basrak, Bojan, Planinić, Hrvoje, Soulier, Philippe
Published in Probability theory and related fields (01.12.2018)
Published in Probability theory and related fields (01.12.2018)
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Quenched invariance principle for a class of random conductance models with long-range jumps
Biskup, Marek, Chen, Xin, Kumagai, Takashi, Wang, Jian
Published in Probability theory and related fields (01.08.2021)
Published in Probability theory and related fields (01.08.2021)
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The effect of free boundary conditions on the Ising model in high dimensions
Camia, Federico, Jiang, Jianping, Newman, Charles M.
Published in Probability theory and related fields (01.11.2021)
Published in Probability theory and related fields (01.11.2021)
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Fluctuations of the log-gamma polymer free energy with general parameters and slopes
Barraquand, Guillaume, Corwin, Ivan, Dimitrov, Evgeni
Published in Probability theory and related fields (01.11.2021)
Published in Probability theory and related fields (01.11.2021)
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Randomness and early termination: What makes a game exciting?
Guo, Gaoyue, Howison, Sam D., Possamaï, Dylan, Reisinger, Christoph
Published in Probability theory and related fields (01.06.2025)
Published in Probability theory and related fields (01.06.2025)
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Local stationarity in exponential last-passage percolation
Balázs, Márton, Busani, Ofer, Seppäläinen, Timo
Published in Probability theory and related fields (01.06.2021)
Published in Probability theory and related fields (01.06.2021)
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The self-dual point of the two-dimensional random-cluster model is critical for q ≥ 1
Beffara, Vincent, Duminil-Copin, Hugo
Published in Probability theory and related fields (01.08.2012)
Published in Probability theory and related fields (01.08.2012)
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