Particle density in diffusion-limited annihilating systems
Author:
Affiliation:
1. Mathematics, CUNY College of Staten Island
2. Mathematics, CUNY Baruch College
3. Mathematics, University of Wisconsin—Madison
4. Mathematics and Statistics, Ohio State University
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
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3. STANLEY, R. P. (1989). Log-concave and unimodal sequences in algebra, combinatorics, and geometry. In Graph Theory and Its Applications: East and West (Jinan, 1986). Ann. New York Acad. Sci. 576 500–535. New York Acad. Sci., New York.
4. GHOSH, S. and GOLDSTEIN, L. (2011). Concentration of measures via size-biased couplings. Probab. Theory Related Fields 149 271–278.
5. CABEZAS, M., ROLLA, L. T. and SIDORAVICIUS, V. (2014). Non-equilibrium phase transitions: Activated random walks at criticality. J. Stat. Phys. 155 1112–1125.
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1. Four-Parameter Coalescing Ballistic Annihilation;Journal of Statistical Physics;2024-07-17
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