Absorbing Phase Transitions of Branching-Annihilating Random Walks

Abstract
The phase transitions to absorbing states of the branching-annihilating reaction-diffusion processes mA(m+k)A, nA(nl)A are studied systematically in one space dimension within a new family of models. Four universality classes of nontrivial critical behavior are found. This provides, in particular, the first evidence of universal scaling laws for pair and triplet processes.
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