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Linear stability and stability of dual span bundles

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Moduli Spaces

Dual span bundles have been constructed and used on many different purposes in algebraic geometry.

The stability of these bundles has been proven in many cases and with different applications, from normal generation to the studying of the Picard sheaf, from the investigation on generalized theta-divisors, to that of coherent systems and Brill-Noether loci.

We discuss about a work in progress with Lidia Stoppino, relating the stability of these bundles to the linear stability of linear systems on curves as defined by Mumford, providing some questions, some examples, few answers, and illustrating some connection with Butler’s conjecture on stability of dual span bundles.

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

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