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Exceptional collections on toric Fano threefolds and birational geometry
Autores:
Hokuto Uehara
Localización:
International Journal of Mathematics
,
ISSN-e
0129-167X,
Vol. 25, Nº. 7, 2014
,
págs.
72-73
Idioma:
inglés
DOI
:
10.1142/s0129167x14500724
Texto completo no disponible
(Saber más ...)
Referencias bibliográficas
V. Batyrev, Toroidal Fano 3-folds, Math. USSR-Izv. 19 (1982) 13–25.
A. Bayer, Semisimple quantum cohomology and blowups, Int. Math. Res. Not. 40 (2004) 2069–2083.
A. Bernardi and S. Tirabassi, Derived categories of toric Fano 3-folds via the Frobenius morphism, Matematiche (Catania) 64 (2009) 117–154.
A.I. Bondal, Derived categories of toric varieties, Oberwolfach Reports, Vol. 3 (2006), pp. 284–286.
A.I. Bondal and A. Polishchuk, Homological properties of associative algebras: The method of helices, Russian Acad. Sci. Izv. Math. 42 (1994)...
A.I. Bondal and M. Van den Bergh, Generators and representability of functors in commutative and noncommutative geometry, Mosc. Math. J. 3...
L. Borisov and Z. Hua, On the conjecture of King for smooth toric Deligne–Mumford stacks, Adv. Math. 221 (2009) 277–301.
L. Costa, S. Di Rocco and R.M. Miró-Roig, Derived category of fibrations, Math. Res. Lett. 18 (2011) 425–432.
L. Costa and R.M. Miró-Roig, Frobenius splitting and derived category of toric varieties, Illinois J. Math. 54 (2010) 649–669.
L. Costa and R.M. Miró-Roig, Derived category of toric varieties with small Picard numbers, Cent. Eur. J. Math. 10 (2012) 1280–1291.
A. Dey, M. Lason and M. Michałek, Derived category of toric varieties with Picard number three, Matematiche (Catania) 64 (2009) 99–116.
A.I. Efimov, Maximal lengths of exceptional collections of line bundles, preprint (2010), arXiv:1010.3755.
W. Fulton, Introduction to Toric Varieties, Annals of Mathematics Studies, Vol. 131 (Princeton University Press, Princeton, NJ, 1993), xii+157...
L. Hille and M. Perling, A counterexample to King’s conjecture, Compos. Math. 142 (2006) 1507–1521.
L. Hille and M. Perling, Exceptional sequences of invertible sheaves on rational surfaces, Compos. Math. 147 (2011) 1230–1280.
D. Huybrechts, Fourier–Mukai Transforms in Algebraic Geometry, Oxford Mathematical Monographs (The Clarendon Press, Oxford, 2006), viii+307...
A. Ishii and K. Ueda, Dimer models and exceptional collections, preprint (2009), arXiv:0911.4529.
Y. Kawamata, Derived categories of toric varieties, Michigan Math. J. 54(3) (2006) 517–535.
A. King, Tilting bundles on some rational surfaces, preprint, http://www.maths.bath.ac.uk/~masadk/papers/.
M. Lason and M. Michałek, On the full, strongly exceptional collections on toric varieties with Picard number three, Collect. Math. 62 (2011)...
T. Oda, Convex Bodies and Algebraic Geometry: An Introduction to the Theory of Toric Varieties, Ergebnisse der Mathematik und ihrer Grenzgebiete...
R. Ohkawa and H. Uehara, Frobenius morphisms and derived categories on 2-dimensional toric Deligne–Mumford stacks, Adv. Math. 244 (2013) 241–167.
A. Samokhin, Tilting bundles via the Frobenius morphism, preprint (2009), arXiv:0904.1235v2.
J.F. Thomsen, Frobenius direct images of line bundles on toric varieties, J. Algebra 226 (2000) 865–874.
M. Van den Bergh, Three-dimensional flops and noncommutative rings, Duke Math. J. 122 (2004) 423–455.
K. Watanabe and M. Watanabe, The classification of Fano 3-folds with torus embeddings, Tokyo J. Math. 5 (1982) 37–48.
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