|Non-equilibrium Dynamics and Random Matrices|
|Topic:||Local eigenvalue statistics at the edge of the spectrum: an extension of a theorem of Soshnikov|
|Date:||Thursday, December 5|
|Time/Room:||2:00pm - 3:00pm/S-101|
We discuss two random decreasing sequences of continuous functions in two variables, and how they arise as the scaling limit from corners of a (real / complex) Wigner matrix undergoing stochastic evolution. The restriction of the second one to certain curves in the plane gives the Airy-2 time-dependent point process introduced by Praehofer and Spohn in the context of random growth.