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(2, 3, 5)-distributions and contact lines

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TWT - Twistor theory

We explain a natural correspondence  between a germ of nondegenerate contact lines on a five-dimensional holomorphic contact manifold and a germ of holomorphic (2,3,5)-distributions. This correspondence, discovered in a joint work with Qifeng Li, has a natural generalization to higher-dimensions. We also explain its application to symmetries of (2,3,5)-distributions, from a joint work with Dennis The. 

This talk is part of the Isaac Newton Institute Seminar Series series.

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