Add to ORKGIn [8, Conjecture 3.6], Costa and Miró-Roig state the following conjecture:Every smooth complete toric Fano variety has a full strongly exceptional collection of line bundles. The goal of this article is to prove it for toric Fano 3-folds.</p
Abstract. This paper classifies all toric Fano 3-folds with terminal singularities. This is achieved...
We analyze heterotic line bundle models on elliptically fibered Calabi-Yau three-folds over weak Fan...
In this paper, we study the derived category of certain toric va- rieties with Picaed number three w...
In [8, Conjecture 3.6], Costa and Miró-Roig state the following conjecture:Every smooth complete tor...
We study strong exceptional collections of line bundles on Fano toric Deligne-Mumford stacks $mathbb...
© 2019 Korean Mathematical Society. A fullness conjecture of Kuznetsov says that if a smooth project...
Abstract: This paper aims to construct a full strongly exceptional collection of line bundles in the...
AbstractWe construct full strong exceptional collections of line bundles on smooth toric Fano Delign...
We construct a full, strongly exceptional collection of line bundles on the variety X that is the bl...
A fullness conjecture of Kuznetsov says that if a smooth projective variety $X$ admits a full except...
We classify smooth toric Fano varieties of dimension $n\geq 3$ containing a toric divisor isomorphic...
Abstract. A conjecture of Batyrev and Manin relates arithmetic properties of varieties with ample an...
Abstract—We consider the structure of the derived categories of coherent sheaves on Fano threefolds ...
AbstractLet Z be a smooth Fano variety satisfying the condition that the rank of the Grothendieck gr...
An inductive approach to classifying toric Fano varieties is given. As an application of this techni...
Abstract. This paper classifies all toric Fano 3-folds with terminal singularities. This is achieved...
We analyze heterotic line bundle models on elliptically fibered Calabi-Yau three-folds over weak Fan...
In this paper, we study the derived category of certain toric va- rieties with Picaed number three w...
In [8, Conjecture 3.6], Costa and Miró-Roig state the following conjecture:Every smooth complete tor...
We study strong exceptional collections of line bundles on Fano toric Deligne-Mumford stacks $mathbb...
© 2019 Korean Mathematical Society. A fullness conjecture of Kuznetsov says that if a smooth project...
Abstract: This paper aims to construct a full strongly exceptional collection of line bundles in the...
AbstractWe construct full strong exceptional collections of line bundles on smooth toric Fano Delign...
We construct a full, strongly exceptional collection of line bundles on the variety X that is the bl...
A fullness conjecture of Kuznetsov says that if a smooth projective variety $X$ admits a full except...
We classify smooth toric Fano varieties of dimension $n\geq 3$ containing a toric divisor isomorphic...
Abstract. A conjecture of Batyrev and Manin relates arithmetic properties of varieties with ample an...
Abstract—We consider the structure of the derived categories of coherent sheaves on Fano threefolds ...
AbstractLet Z be a smooth Fano variety satisfying the condition that the rank of the Grothendieck gr...
An inductive approach to classifying toric Fano varieties is given. As an application of this techni...
Abstract. This paper classifies all toric Fano 3-folds with terminal singularities. This is achieved...
We analyze heterotic line bundle models on elliptically fibered Calabi-Yau three-folds over weak Fan...
In this paper, we study the derived category of certain toric va- rieties with Picaed number three w...