Add to ORKGWe prove that if $(X, B+\mathbf{M})$ is a generalized klt pair with $K_X+B+\mathbf{M}_X$ nef and abundant, then $K_X+B+\mathbf{M}_X$ is semiample. More generally, we prove a generalized basepoint free theorem for generalized klt pairs.Comment: New corollary added to the previous version. No other changes. Comments welcom
We use recent results about linking the number of zeros on algebraic varieties over $\mathbb{C}$, de...
We construct log resolutions of pairs on the blow-up of the projective space in an arbitrary number ...
52 pages, modified exposition according to changes in arXiv preprint 1304.4013Let X be a compact Kae...
We use the canonical bundle formula for parabolic fibrations to give an inductive approach to the ge...
Let $(X, \Delta)$ be a projective klt pair of dimension $2$ and let $L$ be a nef $\mathbb{Q}$-diviso...
Let $(X, \Delta)$ be a projective klt pair of dimension $2$ and let $L$ be a nef $\mathbb{Q}$-diviso...
Much of the work in this dissertation is centered around the generalized abundance conjecture of Laz...
In this paper, we prove the abundance conjecture for threefolds over an algebraically closed field $...
In this paper, we prove the abundance conjecture for threefolds over an algebraically closed field $...
We show that given any two minimal models of a generalized lc pair, there exist small birational mod...
In this paper, we use canonical bundle formulas to prove some generalizations of an old theorem of K...
The B-Semiampleness Conjecture of Prokhorov and Shokurov predicts that the moduli part in a canonica...
We establish a Koll\'ar-type gluing theory for generalized log canonical pairs associated with crepa...
Abstract. It is well known that a smooth projective Fano variety is rationally con-nected. Recently ...
This paper resolves several outstanding questions regarding the Minimal Model Program for klt threef...
We use recent results about linking the number of zeros on algebraic varieties over $\mathbb{C}$, de...
We construct log resolutions of pairs on the blow-up of the projective space in an arbitrary number ...
52 pages, modified exposition according to changes in arXiv preprint 1304.4013Let X be a compact Kae...
We use the canonical bundle formula for parabolic fibrations to give an inductive approach to the ge...
Let $(X, \Delta)$ be a projective klt pair of dimension $2$ and let $L$ be a nef $\mathbb{Q}$-diviso...
Let $(X, \Delta)$ be a projective klt pair of dimension $2$ and let $L$ be a nef $\mathbb{Q}$-diviso...
Much of the work in this dissertation is centered around the generalized abundance conjecture of Laz...
In this paper, we prove the abundance conjecture for threefolds over an algebraically closed field $...
In this paper, we prove the abundance conjecture for threefolds over an algebraically closed field $...
We show that given any two minimal models of a generalized lc pair, there exist small birational mod...
In this paper, we use canonical bundle formulas to prove some generalizations of an old theorem of K...
The B-Semiampleness Conjecture of Prokhorov and Shokurov predicts that the moduli part in a canonica...
We establish a Koll\'ar-type gluing theory for generalized log canonical pairs associated with crepa...
Abstract. It is well known that a smooth projective Fano variety is rationally con-nected. Recently ...
This paper resolves several outstanding questions regarding the Minimal Model Program for klt threef...
We use recent results about linking the number of zeros on algebraic varieties over $\mathbb{C}$, de...
We construct log resolutions of pairs on the blow-up of the projective space in an arbitrary number ...
52 pages, modified exposition according to changes in arXiv preprint 1304.4013Let X be a compact Kae...