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Okounkov Bodies on Projectivizations of Rank Two Toric Vector Bundles by González, José Luis is a scholarly article available to read on EtoBox.

What is Okounkov Bodies on Projectivizations of Rank Two Toric Vector Bundles about?

The global Okounkov body of a projective variety is a closed convex cone that encodes asymptotic information about every big line bundle on the variety. In the case of a rank two toric vector bundle E on a smooth projective toric variety, we use its Klyachko filtrations to give an explicit description of the global Okounkov body of P(E). In particular, we show that this is a rational polyhedral cone and that P(E) is a Mori dream space.

Author

González, José Luis

Published

2009

Language

EN