Survival Probabilities for Discrete Time Models in One Dimension
Makoto Katori, Norio Konno, and Hideki Tanemura

TL;DR
This paper studies the survival probabilities of the one-dimensional Domany-Kinzel model, providing a convergence theorem for infinite systems in the nonattractive case, advancing understanding of discrete time stochastic processes.
Contribution
It introduces a convergence theorem for infinite systems of the Domany-Kinzel model in the nonattractive case, a novel result in this area.
Findings
Established convergence conditions for infinite systems
Extended understanding of survival probabilities in discrete models
Provided theoretical foundation for nonattractive cases
Abstract
We consider survival probabilities for the discrete time process in one dimension, which is known as the Domany-Kinzel model. A convergence theorem for infinite systems can be obtained in the nonattractive case.
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