题目：Finsler metrics on 1/n-translation structures on surfaces

报告人：史家骏（Max Planck Institute for Mathematics in the Sciences in Leipzig）

时间：2026年5月19日21：00

Zoom：https://us06web.zoom.us/j/8784574760

密码：111111

摘要：We define compatible Finsler distances on $1/n$-translation surfaces. Special instances arise in the boundary of certain rank 2 representations. We study their geodesics, and construct a Liouville current for each such metric, that is a geodesic current that encodes the information of the length of the closed curves. The construction is based on multi-foliations, a generalization of measured foliations of independent interest. This is a joint work with Beatrice Pozzetti.