DOIAbstract
We study the behaviour of Chern numbers of three-dimensional terminal varieties under divisorial contractions
We study the behaviour of Chern numbers of three-dimensional terminal varieties under divisorial contractions
Abstract. We consider extremal contractions on smooth Fano four-folds whose second Chern character i...
In this thesis we calculate the parabolic Chern character of a bundle with locally abelian parabolic...
Abstract. In this note, we report on a work jointly done with C. Simpson on a general-ization of Rez...
We study the behavior of the Chern numbers of a smooth projective threefold under a divisorial contr...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which ...
AbstractHomotopy continuation provides a numerical tool for computing the equivalence of a smooth va...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
ABSTRACT. We prove that a rational linear combination of Chern numbers is an oriented diffeo-morphis...
Thesis (Ph.D.)--University of Washington, 2020In this thesis we consider the classification of smoot...
In this thesis we construct a modified version of Karoubi's relative Chern character for smooth vari...
In the classification theory of higher dimensional algebraic varieties, the study of certain types o...
In this thesis we give a modified construction of Karoubi's relative Chern character for smooth vari...
Abstract. We generalize the Chern class relation for the transversal intersec-tion of two nonsingula...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
Abstract. We consider extremal contractions on smooth Fano four-folds whose second Chern character i...
In this thesis we calculate the parabolic Chern character of a bundle with locally abelian parabolic...
Abstract. In this note, we report on a work jointly done with C. Simpson on a general-ization of Rez...
We study the behavior of the Chern numbers of a smooth projective threefold under a divisorial contr...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which ...
AbstractHomotopy continuation provides a numerical tool for computing the equivalence of a smooth va...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
ABSTRACT. We prove that a rational linear combination of Chern numbers is an oriented diffeo-morphis...
Thesis (Ph.D.)--University of Washington, 2020In this thesis we consider the classification of smoot...
In this thesis we construct a modified version of Karoubi's relative Chern character for smooth vari...
In the classification theory of higher dimensional algebraic varieties, the study of certain types o...
In this thesis we give a modified construction of Karoubi's relative Chern character for smooth vari...
Abstract. We generalize the Chern class relation for the transversal intersec-tion of two nonsingula...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
Abstract. We consider extremal contractions on smooth Fano four-folds whose second Chern character i...
In this thesis we calculate the parabolic Chern character of a bundle with locally abelian parabolic...
Abstract. In this note, we report on a work jointly done with C. Simpson on a general-ization of Rez...
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