Vincent Tassion

1. Sharp phase transition for the random-cluster and Potts models via\n decision trees
   2017/05/08 by Hugo Duminil‐Copin, Duminil-Copin, Hugo, Aran Raoufi +3 · 11 citations
   Mathematics · #FOS: Mathematics #FOS: Physical sciences #Markov Chains and Monte Carlo Methods #Mathematical Dynamics and Fractals #Mathematical Physics (math-ph) #Probability (math.PR) #Stochastic processes and statistical mechanics
2. A new proof of the sharpness of the phase transition for Bernoulli\n percolation on mathbb Z^d
   2015/02/10 by Hugo Duminil‐Copin, Vincent Tassion, Duminil-Copin, Hugo +1 · 5 citations
   Mathematics · Physics and Astronomy · #FOS: Mathematics #FOS: Physical sciences #Markov Chains and Monte Carlo Methods #Mathematical Physics (math-ph) #Probability (math.PR) #Stochastic processes and statistical mechanics #Theoretical and Computational Physics
3. Upper bounds on the percolation correlation length
   2019/02/08 by Hugo Duminil‐Copin, Duminil-Copin, Hugo, Gady Kozma +3 · 3 citations
   Mathematics · #60K35 (primary) #68Q87 (secondary) #FOS: Mathematics #Markov Chains and Monte Carlo Methods #Probability (math.PR) #Random Matrices and Applications #Stochastic processes and statistical mechanics
4. Discontinuity of the phase transition for the planar random-cluster and Potts models with q>4
   2016/11/29 by Hugo Duminil‐Copin, Duminil-Copin, Hugo, Maxime Gagnebin +7 · 3 citations
   Mathematics · Physics and Astronomy · #60K35 #82B20 #82B23 #82B26 #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #Probability (math.PR) #Random Matrices and Applications #Stochastic processes and statistical mechanics #Theoretical and Computational Physics
5. Crossing probabilities for planar percolation
   2020/11/09 by Laurin Köhler-Schindler, Köhler-Schindler, Laurin, Vincent Tassion +1 · 3 citations
   Biochemistry, Genetics and Molecular Biology · Computer Science · Mathematics · #68Q87 #Bayesian Methods and Mixture Models #Diffusion and Search Dynamics #FOS: Mathematics #FOS: Physical sciences #Mathematical Physics (math-ph) #Probability (math.PR) #Stochastic processes and statistical mechanics #primary: 60K35 #secondary: 82B43
6. Absence of infinite cluster for critical Bernoulli percolation on slabs
   2014/01/28 by Hugo Duminil‐Copin, Duminil-Copin, Hugo, Vladas Sidoravičius +3 · 2 citations
   Mathematics · #Stochastic processes and statistical mechanics #Markov Chains and Monte Carlo Methods #Random Matrices and Applications
7. Sharpness of the phase transition for continuum percolation in R²
   2016/05/19 by Daniel Ahlberg, Vincent Tassion, Ahlberg, Daniel +3 · 2 citations
   Mathematics · #60G55 #60K35 #82B43 #FOS: Mathematics #Markov Chains and Monte Carlo Methods #Point processes and geometric inequalities #Probability (math.PR) #Stochastic processes and statistical mechanics
8. Supercritical percolation on graphs of polynomial growth
   2021/07/13 by Daniel Contreras, Sébastien Martineau, Contreras, Daniel +3 · 2 citations
   Mathematics · Physics and Astronomy · #06E30 (Secondary) #60K35 (Primary) 20F65 #FOS: Mathematics #Group Theory (math.GR) #Markov Chains and Monte Carlo Methods #Probability (math.PR) #Stochastic processes and statistical mechanics #Theoretical and Computational Physics
9. On the critical value function in the divide and color model
   2011/09/15 by András Bálint, Vincent Beffara, Bálint, András +3 · 1 citation
   Mathematics · Physics and Astronomy · #Complex Network Analysis Techniques #FOS: Mathematics #Markov Chains and Monte Carlo Methods #Probability (math.PR) #Stochastic processes and statistical mechanics