Shaken dynamics for 2d Ising model.

8 Apr 2019, 15:00
Villa Finaly

Villa Finaly

Via Bolognese, 134 R 50139 Florence Italy


Elisabetta Scoppola


We define a random dynamics which is a composition of two steps of parallel updating with interaction in opposite directions. The invariant measure of this dynamics turns out to be the marginal of the Gibbs measure of an Ising model on hexagonal graphs. The shaken dynamics can be applied to study the effect of earth tides on earthquakes.

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