The bullet problem with discrete speeds

DOI10.1214/19-ECP238zbMath1488.60230arXiv1610.00282OpenAlexW2963280821MaRDI QIDQ2422722

Matthew Junge, Brittany Dygert, Christoph Kinzel, Jennifer Zhu, Annie Raymond, Erik Slivken

Publication date: 20 June 2019

Published in: Electronic Communications in Probability (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1610.00282

zbMATH Keywords

statistical physicsparticle systemballistic annihilation

Mathematics Subject Classification ID

Interacting random processes; statistical mechanics type models; percolation theory (60K35)

Related Items (9)

Three-speed ballistic annihilation: phase transition and universality ⋮ The upper threshold in ballistic annihilation ⋮ Non-universality in clustered ballistic annihilation ⋮ Three-velocity coalescing ballistic annihilation ⋮ Combinatorial universality in three-speed ballistic annihilation ⋮ On collisions times of `self-sorting' interacting particles in one-dimension with random initial positions and velocities ⋮ Clustering in the three and four color cyclic particle systems in one dimension ⋮ Parking on transitive unimodular graphs ⋮ The phase structure of asymmetric ballistic annihilation

Cites Work

• From transience to recurrence with Poisson tree frogs
• Three-speed ballistic annihilation: phase transition and universality
• Recurrence and transience for the frog model on trees
• Note on a one-dimensional system of annihilating particles
• Global Synchronization of Pulse-Coupled Oscillators on Trees
• The combinatorics of the colliding bullets
• The upper threshold in ballistic annihilation

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