Abstract. We classify log-canonical pairs (X,∆) of dimension two with KX+∆ an ample Cartier divisor with (KX + ∆)2 = 1, giving some applications to stable surfaces with K2 = 1. A rough classification is also given in the case ∆ = 0. Content
Let X be a canonically polarized variety, i.e. a complex projective variety such that its canonical ...
We construct an invariant of mapping tori from a moduli space of stable pairs, where a pair is a ran...
We classify all the effective anticanonical divisors on weak del Pezzo surfaces. Through this classi...
Abstract. We describe some methods to compute fundamental groups, (co)homo-logy, and irregularity of...
In this article, a log del~Pezzo surface of index two means a projective normal non-Gorenstein surfa...
We describe some general methods to compute fundamental groups, (co)homology, and irregularity of se...
In [15], we established a series of correspondences relating five enumerative theories of log Calabi...
We study the full stable pair theory—with descendents—of the Calabi–Yau 3-fold X=KS, where S is a su...
We study the full stable pair theory --- with descendents --- of the Calabi-Yau 3-fold $X=K_S$, wher...
We give an explicit example of log Calabi-Yau pairs that are log canonical and have a linearly decre...
We give a description of all log-Fano pairs (X, D) where X is a smooth toric surface and D a reduced...
dissertationThe focus of this dissertation is on birational geometry in characteristic zero. In part...
The moduli space of stable pairs on a local surface X = KS is in general non-compact. The action of ...
Thesis (Ph.D.)--University of Washington, 2016-06Singularities of algebraic varieties have been stud...
Abstract. We study the geography of Gorenstein stable log surfaces and prove two inequalities for th...
Let X be a canonically polarized variety, i.e. a complex projective variety such that its canonical ...
We construct an invariant of mapping tori from a moduli space of stable pairs, where a pair is a ran...
We classify all the effective anticanonical divisors on weak del Pezzo surfaces. Through this classi...
Abstract. We describe some methods to compute fundamental groups, (co)homo-logy, and irregularity of...
In this article, a log del~Pezzo surface of index two means a projective normal non-Gorenstein surfa...
We describe some general methods to compute fundamental groups, (co)homology, and irregularity of se...
In [15], we established a series of correspondences relating five enumerative theories of log Calabi...
We study the full stable pair theory—with descendents—of the Calabi–Yau 3-fold X=KS, where S is a su...
We study the full stable pair theory --- with descendents --- of the Calabi-Yau 3-fold $X=K_S$, wher...
We give an explicit example of log Calabi-Yau pairs that are log canonical and have a linearly decre...
We give a description of all log-Fano pairs (X, D) where X is a smooth toric surface and D a reduced...
dissertationThe focus of this dissertation is on birational geometry in characteristic zero. In part...
The moduli space of stable pairs on a local surface X = KS is in general non-compact. The action of ...
Thesis (Ph.D.)--University of Washington, 2016-06Singularities of algebraic varieties have been stud...
Abstract. We study the geography of Gorenstein stable log surfaces and prove two inequalities for th...
Let X be a canonically polarized variety, i.e. a complex projective variety such that its canonical ...
We construct an invariant of mapping tori from a moduli space of stable pairs, where a pair is a ran...
We classify all the effective anticanonical divisors on weak del Pezzo surfaces. Through this classi...