Temperley-Lieb stochastic processes
We discuss one-dimensional stochastic processes defined through the Temperley-Lieb algebra related to the Q = 1 Potts model. For various boundary conditions, we formulate a conjecture relating the probability distribution which describes the stationary state, to the enumeration of a symmetry class of alternating sign matrices, objects that have received much attention in combinatorics.
|Collections||ANU Research Publications|
|Source:||Journal of Physics A: Mathematical and General|
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