Add to ORKGWe study the behavior of the Chern numbers of a smooth projective threefold under a divisorial contraction
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
We characterise smooth curves in a smooth cubic threefold whose blow-ups produce a weak-Fano threefo...
For every positive integer n ∈ Z+ we define an ‘Euler polynomial ’ En(t) ∈ Z[t], and observe that f...
We study the behaviour of Chern numbers of three-dimensional terminal varieties under divisorial con...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which ...
ABSTRACT. We prove that a rational linear combination of Chern numbers is an oriented diffeo-morphis...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
The thesis consists of four chapters. First chapter is introductory. In Chapter 2, we recall some b...
Consider an involution of a smooth projective variety over a field of characteristic not two. We loo...
In this paper, we give three pairs of complex 3-dim complete intersections and a pair of complex 5-d...
We classify Chern characters of semistable sheaves up to rank four in three dimensional projective s...
Thesis (Ph.D.)--University of Washington, 2020In this thesis we consider the classification of smoot...
This thesis investigates cubic hypersurfaces and their Fano schemes. After introducing the Fano sche...
For any odd $n$, we describe a smooth minimal (i.e. obtained by adding an irreducible hypersurface) ...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
We characterise smooth curves in a smooth cubic threefold whose blow-ups produce a weak-Fano threefo...
For every positive integer n ∈ Z+ we define an ‘Euler polynomial ’ En(t) ∈ Z[t], and observe that f...
We study the behaviour of Chern numbers of three-dimensional terminal varieties under divisorial con...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which ...
ABSTRACT. We prove that a rational linear combination of Chern numbers is an oriented diffeo-morphis...
AbstractWe prove that a rational linear combination of Chern numbers is an oriented diffeomorphism i...
The thesis consists of four chapters. First chapter is introductory. In Chapter 2, we recall some b...
Consider an involution of a smooth projective variety over a field of characteristic not two. We loo...
In this paper, we give three pairs of complex 3-dim complete intersections and a pair of complex 5-d...
We classify Chern characters of semistable sheaves up to rank four in three dimensional projective s...
Thesis (Ph.D.)--University of Washington, 2020In this thesis we consider the classification of smoot...
This thesis investigates cubic hypersurfaces and their Fano schemes. After introducing the Fano sche...
For any odd $n$, we describe a smooth minimal (i.e. obtained by adding an irreducible hypersurface) ...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
We characterise smooth curves in a smooth cubic threefold whose blow-ups produce a weak-Fano threefo...
For every positive integer n ∈ Z+ we define an ‘Euler polynomial ’ En(t) ∈ Z[t], and observe that f...