On the existence of phase transition for the 1D \(p\)-adic countable state Potts model
This paper expands \(p\)-adic probability theory approaches to the study of nearest-neighbour Potts models on a Cayley tree, in the field of \(p\)-adic numbers, which provides meaningful examples of \(p\)-adic Markov processes. The author proves the existence of phase transition for the countable \(p\)-adic state.
scientific article; zbMATH DE number 6498264
scientific article