On the boundedness of minimal models of general type - Luca Tasin (Università Roma Tre)

Dettagli dell'evento


dalle 15:00 alle 16:00


Dipartimento di Matematica e Informatica - Aula 1

Persona di riferimento

Cinzia Bisi

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Abstract. It is well known since the beginning of the 20th century that a minimal model of a complex surface is unique and that minimal models of surfaces of general type with bounded volume form a bounded family.
In this talk I will show how the number of minimal models of an n-dimensional manifold can be bounded in term of its volume for any n. Moreover, I will explain that in any dimension minimal models of general type and bounded volume form a bounded family.
This is based on a joint work with D. Martinelli and S. Schreieder.
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