Phase transition in a triplet process
Kwangho Park, Haye Hinrichsen, and In-mook Kim

TL;DR
This paper investigates a reaction-diffusion process with triplet reactions, revealing a unique continuous phase transition influenced by non-trivial fluctuations in low dimensions, which differs from classical models.
Contribution
It identifies a novel phase transition in a triplet reaction-diffusion process and analyzes its critical behavior considering fluctuation effects below the upper critical dimension.
Findings
Distinct continuous phase transition observed
Critical behavior influenced by non-trivial fluctuations
Upper critical dimension identified as 4/3
Abstract
We show that the reaction-diffusion process 3A -> 4A, 3A -> 2A exhibits a different type of continuous phase transition from an active into an absorbing phase. Because of the upper critical dimension d_c = 4/3 we expect the phase transition in 1+1 dimensions to be characterized by non-trivial fluctuation effects.
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