X is a projective 3-fold with canonical singularities, k = C; the terminology will be explained in 0.8 below. Theorem 0.0 (on projective morphisms) Let D ∈ PicX be nef, and suppose that aD − KX is nef and big for some a ∈ Z with a ≥ 1. The
In this paper we study the global structure of projective threefolds X whose anticanonical bundle K ...
AbstractFor a smooth projective 3-fold of general type, we prove that the relative canonical stabili...
The thesis consists of four chapters. First chapter is introductory. In Chapter 2, we recall some b...
Title from PDF of title page (University of Missouri--Columbia, viewed on July 29, 2013).The entire ...
After introducing morphisms between projective geometries, some categorical questions are examined. ...
AbstractThe problem under consideration in this paper is that of finding a structure theory for vari...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
Under the framework of dynamics on projective varieties by Kawamata, Nakayama and Zhang \cite{Kawama...
International audienceThe purpose of this article and of "Resolution of singularities of threefolds ...
This monograph develops projective geometries and provides a systematic treatment of morphisms. It i...
30 pagesWe state six axioms concerning any regularity property P in a given birational equivalence c...
The purpose of this paper is to give some evidence for the Morrison–Kawamata cone conjecture for klt...
AbstractWe investigate local structure of a three dimensional variety X defined over an algebraicall...
The Kawamata-Morrison cone conjecture have attracted a lot of attention in algebraic geometry. In t...
d we introduce a technical notion of a "multiplicative pair" which encodes all necessary s...
In this paper we study the global structure of projective threefolds X whose anticanonical bundle K ...
AbstractFor a smooth projective 3-fold of general type, we prove that the relative canonical stabili...
The thesis consists of four chapters. First chapter is introductory. In Chapter 2, we recall some b...
Title from PDF of title page (University of Missouri--Columbia, viewed on July 29, 2013).The entire ...
After introducing morphisms between projective geometries, some categorical questions are examined. ...
AbstractThe problem under consideration in this paper is that of finding a structure theory for vari...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
Under the framework of dynamics on projective varieties by Kawamata, Nakayama and Zhang \cite{Kawama...
International audienceThe purpose of this article and of "Resolution of singularities of threefolds ...
This monograph develops projective geometries and provides a systematic treatment of morphisms. It i...
30 pagesWe state six axioms concerning any regularity property P in a given birational equivalence c...
The purpose of this paper is to give some evidence for the Morrison–Kawamata cone conjecture for klt...
AbstractWe investigate local structure of a three dimensional variety X defined over an algebraicall...
The Kawamata-Morrison cone conjecture have attracted a lot of attention in algebraic geometry. In t...
d we introduce a technical notion of a "multiplicative pair" which encodes all necessary s...
In this paper we study the global structure of projective threefolds X whose anticanonical bundle K ...
AbstractFor a smooth projective 3-fold of general type, we prove that the relative canonical stabili...
The thesis consists of four chapters. First chapter is introductory. In Chapter 2, we recall some b...