Constructing buildings and harmonic maps

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Abstract

In a continuation of our previous work [21], we outline a theory which should lead to the construction of a universal pre-building and versal building with a ϕ-harmonic map from a Riemann surface, in the case of twodimensional buildings for the group SL3. This will provide a generalization of the space of leaves of the foliation defined by a quadratic differential in the classical theory for SL2. Our conjectural construction would determine the exponents for SL3 WKB problems, and it can be put into practice on examples.

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Katzarkov, L., Noll, A., Pandit, P., & Simpson, C. (2017). Constructing buildings and harmonic maps. In Progress in Mathematics (Vol. 324, pp. 203–260). Springer Basel. https://doi.org/10.1007/978-3-319-59939-7_6

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