Hilbert schemes of lines and conics and automorphism groups of Fano threefolds
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/article/10.1007/s11537-017-1714-6/fulltext.html
Reference102 articles.
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2. Altman, A.B., Kleiman, S.L.: Foundations of the theory of Fano schemes. Compositio Math. 34, 3–47 (1977)
3. A. Beauville, Les singularités du diviseur $$\Theta $$ Θ de la jacobienne intermédiaire de l’hypersurface cubique dans $$\mathbb{P}^4$$ P 4 , In: Algebraic Threefolds, Varenna, 1981, Lecture Notes in Math., 947, Springer-Verlag, 1982, pp. 190–208
4. O. Benoist, Séparation et propriété de Deligne–Mumford des champs de modules d’intersections complètes lisses, J. Lond. Math. Soc. (2), 87 (2013), 138–156
5. Brambilla, M.C., Faenzi, D.: Rank-two stable sheaves with odd determinant on Fano threefolds of genus nine. Math. Z. 275, 185–210 (2013)
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