DOIAbstract
Let (X, Delta) be a projective log canonical Calabi-Yau pair and L an ample Q-line bundle on X, we show that there is a correspondence between lc places of (X, Delta) and weakly special test configurations of (X, Delta; L)
Let (X, Delta) be a projective log canonical Calabi-Yau pair and L an ample Q-line bundle on X, we show that there is a correspondence between lc places of (X, Delta) and weakly special test configurations of (X, Delta; L)
The aim of this work is to construct examples of pairs whose logarithmic cotangent bundles have stro...
In [15], we established a series of correspondences relating five enumerative theories of log Calabi...
Classification of pairs varieties and vector bundles, with special numerical conditions
Let $(X, \Delta)$ be a projective log canonical Calabi-Yau pair and $L$ an ample $\mathbb{Q}$-line b...
We give an explicit example of log Calabi-Yau pairs that are log canonical and have a linearly decre...
In this article, we study projective log smooth pairs with numerically flat normalized logarithmic t...
I prove that when the dual complex of a divisorial log terminal log Calabi-Yau pair (X, ∆) is a simp...
In this paper, we give a short proof of closed formula [9],[18] of logarithmic Weil-Peterssonmetric ...
In 2008, Klemm–Pandharipande defined Gopakumar–Vafa type invariants of a Calabi–Yau 4-folds X using ...
dissertationThe focus of this dissertation is on birational geometry in characteristic zero. In part...
We first construct compatible actions of the product of the unit interval and the unit circle as a m...
Abstract. We classify log-canonical pairs (X,∆) of dimension two with KX+∆ an ample Cartier divisor ...
This article is a generalization of the author's work [U] to the case of several variables. We first...
AbstractWe construct a moduli space of stable projective pairs with a nontrivial action of a connect...
We present a new method to solve certain (partial derivative) over bar -equations for logarithmic di...
The aim of this work is to construct examples of pairs whose logarithmic cotangent bundles have stro...
In [15], we established a series of correspondences relating five enumerative theories of log Calabi...
Classification of pairs varieties and vector bundles, with special numerical conditions
Let $(X, \Delta)$ be a projective log canonical Calabi-Yau pair and $L$ an ample $\mathbb{Q}$-line b...
We give an explicit example of log Calabi-Yau pairs that are log canonical and have a linearly decre...
In this article, we study projective log smooth pairs with numerically flat normalized logarithmic t...
I prove that when the dual complex of a divisorial log terminal log Calabi-Yau pair (X, ∆) is a simp...
In this paper, we give a short proof of closed formula [9],[18] of logarithmic Weil-Peterssonmetric ...
In 2008, Klemm–Pandharipande defined Gopakumar–Vafa type invariants of a Calabi–Yau 4-folds X using ...
dissertationThe focus of this dissertation is on birational geometry in characteristic zero. In part...
We first construct compatible actions of the product of the unit interval and the unit circle as a m...
Abstract. We classify log-canonical pairs (X,∆) of dimension two with KX+∆ an ample Cartier divisor ...
This article is a generalization of the author's work [U] to the case of several variables. We first...
AbstractWe construct a moduli space of stable projective pairs with a nontrivial action of a connect...
We present a new method to solve certain (partial derivative) over bar -equations for logarithmic di...
The aim of this work is to construct examples of pairs whose logarithmic cotangent bundles have stro...
In [15], we established a series of correspondences relating five enumerative theories of log Calabi...
Classification of pairs varieties and vector bundles, with special numerical conditions
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