Calabi-Yau construction by smoothing normal crossing varieties
Nam-Hoon Lee
Abstract
We investigate a method of construction of Calabi--Yau manifolds, that is, by smoothing normal crossing varieties. We develop some theories for calculating the Picard groups of the Calabi--Yau manifolds obtained in this method. Some applications are included, such as construction of new examples of Calabi--Yau 3-folds with Picard number one with some interesting properties.
Create a lesson
Related papers
Projective symmetries of Chebyshev polynomials
Saeed Tafazolian, Jaap Top
Algebraic ellipticity of double covers of ( P1)3
Alexander Dvorsky, Shulim Kaliman, Mikhail Zaidenberg
Geometric Obstructions and Sharp Genus Dependence in LCD Scalings
Rahim Rahmati-Asghar
Derived Equivalences for Terminal Threefold Flops via Local Index-One Covering Models
Xingbang Hao
Enumerative geometry of conics and double covers on projective complete intersections
Dang Tuan Hiep, Ha Thi Thao Tram
Pushforwards of lc pairs under morphisms to abelian varieties
Fanjun Meng