Tilting objects on some global quotient stacks

S Novaković - Journal of Commutative Algebra, 2018 - JSTOR
TILTING OBJECTS ON SOME GLOBAL QUOTIENT STACKS 1. Introduction. Geometric tilting
theory began with the con- struction of tiltin Page 1 JOURNAL OF COMMUTATIVE ALGEBRA …

Preservation of semistability under Fourier–Mukai transforms

J Lo, Z Zhang - Geometriae Dedicata, 2018 - Springer
For a trivial elliptic fibration X= C * SX= C× S with C an elliptic curve and S a projective K3
surface of Picard rank 1, we study how various notions of stability behave under the Fourier …

A criterion for left-orthogonality of an effective divisor on a surface

A Elagin - arXiv preprint arXiv:1610.02325, 2016 - arxiv.org
arXiv:1610.02325v2 [math.AG] 31 Oct 2016 Page 1 arXiv:1610.02325v2 [math.AG] 31 Oct
2016 A CRITERION FOR LEFT-ORTHOGONALITY OF AN EFFECTIVE DIVISOR ON A …

Tilting objects on twisted forms of some relative flag varieties

S Novaković - arXiv preprint arXiv:1503.05542, 2015 - arxiv.org
We prove the existence of tilting objects on generalized Brauer--Severi varieties, some
relative flags and some twisted forms of relative flags. As an application we obtain tilting …

[PDF][PDF] Geometric Tilting theory and the Amitsur conjecture

S Novakovic - docserv.uni-duesseldorf.de
The present work has three parts, divided into four chapters. All three parts are dedicated to
the investigation of a certain problem. In the first two chapters we classify a certain class of …

[PDF][PDF] Equivariant derived category of flat families

S Novaković - arXiv preprint arXiv:1511.07000, 2015 - arxiv.org
arXiv:1511.07000v1 [math.AG] 22 Nov 2015 Page 1 arXiv:1511.07000v1 [math.AG] 22 Nov
2015 Equivariant derived category of flat families Saša Novakovic Abstract. We prove the …

[PDF][PDF] ON FULL STRONG EXCEPTIONAL COLLECTIONS OF LINE BUNDLES ON DEL PEZZO SURFACES

A ELAGIN, V LUNTS - researchgate.net
ON FULL STRONG EXCEPTIONAL COLLECTIONS OF LINE BUNDLES ON DEL PEZZO
SURFACES Contents 1. Introduction 1 2. Preliminaries 4 2.1. Page 1 ON FULL STRONG …