Workshop - Curves on surfaces and 3-folds  20 - 24 June 2016

There has been a great deal of recent progress in understanding different curve-counting theories in dimensions 2 and 3. On surfaces, the elusive BPS invariants of Gopakumar-Vafa have now been rigorously defined by many different approaches, which have also been shown to be equivalent. In three dimensions, the MNOP conjecture has been proved for many Calabi-Yau 3-folds, relating Gromov-Witten theory to stable pairs. Motivic and refined versions of DT theory have given new approaches to BPS numbers. For local surfaces there have been many calculations leading to rather complete results. This workshop will bring together the experts in the field to survey this progress and work on the many outstanding issues.
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Conference in Honor of the 70th Birthday of Tudor Ratiu, 20 to 24 July 2020.
Registration fees of CHF 50.- are mandatory for visits from 1 day to full attendance of the conference.
Cancellations and no-shows are not eligible for a refund.
I hereby agree to the conditions of the registration fees and to settling the amount by 28 February 2020.

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