Bach Tran

collaborators

3 papers

math.CO2019

An Eisenbud-Goto-type Upper Bound for the Castelnuovo-Mumford Regularity of Fake Weighted Projective Spaces

Bach Le Tran

We will give an upper bound for the $k$ -normality of very ample lattice simplices, and then give an Eisenbud-Goto-type bound for some special classes of projective toric varieties.

math.AG2019

A Reider-type Result for Smooth Projective Toric Surfaces

Bach Le Tran

Let $L$ be an ample line bundle over a smooth projective toric surface $X$ . Then $L$ corresponds to a very ample lattice polytope $P$ that encodes many geometric properties of $L$ .…

math.AG2017

On $k$ -normality and Regularity of Normal Toric Varieties

Bach Le Tran

We give a bound of $k$ for a very ample lattice polytope to be $k$ -normal. Equivalently, we give a new combinatorial bound for the Castelnuovo-Mumford regularity of normal projecti…

An Eisenbud-Goto-type Upper Bound for the Castelnuovo-Mumford Regularity of Fake Weighted Projective Spaces

A Reider-type Result for Smooth Projective Toric Surfaces

On k-normality and Regularity of Normal Toric Varieties

On $k$ -normality and Regularity of Normal Toric Varieties