# LA Probability Forum

Thursday, May 5, 2022
4:00pm to 5:00pm
In joint work with Levi Haunschmid (TU Vienna) we obtain some new results about this model in three different directions: (a) we establish a rigorous connection with the massive SLE$_2$ constructed by Makarov and Smirnov; (b) we show that the convergence takes place in arbitrary bounded domains subject to Temperleyan boundary conditions, and that the scaling limit is universal; and (c) we prove conformal covariance of the scaling limit. Our techniques rely on Temperley's bijection and the "imaginary geometry" approach developed in earlier work with Benoit Laslier and Gourab Ray.