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Talk

Variational principles for discrete maps

  • Georg Menz (University of California, Los Angeles)
A3 01 (Sophus-Lie room)

Abstract

About joint work with Martin Tassy and/or Andrew Krieger. Previous works have shown that arctic circle phenomenons and limiting behaviors of some integrable discrete systems can be explained by a variational principle.

In this talk we present a method to deduce variational principles for non-integrable discrete systems. We illustrate the method by considering two different models. In the first model, we consider graph homomorphisms form Z^d to a regular tree. In the second model, we derive a quenched variational principle for height functions exposed to a random field.

Katja Heid

MPI for Mathematics in the Sciences Contact via Mail

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