Resonances on Geometrically Finite Graphs and Buildings
Exploring the comprehensive theory of resonances on geometrically finite graphs and buildings, this talk delves into their critical role where L^2 spectrum is insufficient.
Tobias Weich (Paderborn University)
Beyond Graph Laplacians
Resonances on locally symmetric spaces play an important role if the usual L^2 spectrum is mainly continuous and carries little information, e.g. on noncompact symmetric spaces or if the differential operator is non-elliptic (e.g. for geodesic flow vector fields). I want to present results that aim to develop a comprehensive theory of these phenomena on graphs and quoitents of buildings. Depending on the interest of the audiance I can focus more on buildings of more on graphs.
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