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Models of uniformly 2-nondegenerate CR hypersurfaces - Part I

J. Gregorovičab

a Institute of Discrete Mathematics and Geometry, Technische Universität Wien
b Department of Mathematics, Faculty of Science, University of Ostrava

Abstract: In this talk, I will focus on the normal form approach to model theory for uniformly 2-nondegenerate CR hypersurfaces. The 2-nondegenerate models are invariants naturally assigned to any 2-nondegenerate CR hypersurface with applications towards solving the biholomorphic equivalence problem of Levi degenerate CR hypersurfaces. I will show how to classify all of these models and present a complete classification of 2-nondegenerate models in $\mathbb C^4$.
–Based on joint work with David Sykes and Martin Kolář, published in Math. Ann. 392, 1615–1663 (2025) DOI: 10.1007/s00208-025-03138-1.

Language: English

Website: https://zoom.us/j/7743848073?pwd=QnJmZjQ5OEV1c3pjenBhcUMwWW9XUT09

* ID: 774 384 8073 Password: L8WVCc


© Steklov Math. Inst. of RAS, 2025