The Kodaira dimension of the moduli of K3 surfaces

By V. Gritsenko, K. Hulek, G. Sankaran. 2007

145 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/2888842aef9c36f5f320d4f8c00a3784b30acc08

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. K. Hulek
2. G. Sankaran
3. V. Gritsenko
4. D. Huybrechts
5. E. Markman
6. Kieran G. O’Grady
7. P. Stellari
8. Emanuele Macrì

In Mathematical Physics

1. K. Hulek
2. G. Sankaran
3. V. Gritsenko
4. D. Huybrechts
5. P. Stellari
6. Emanuele Macrì
7. E. Markman
8. Keiji Oguiso

Citations in the corpus

• Abelianisation of orthogonal groups and the fundamental group of modular varieties (2008, methodology): “If F is of dimension 1 then according to [ GHS1 , Lemma 2.25] we have”
• Lectures on K3 Surfaces (2016, background): “The geometry of the moduli spaces of K3 surfaces, for example their Kodaira dimensions, has recently been studied intensively, see the original article of Gritsenko et al [221] or Voisin’s survey [619].”
• A global Torelli theorem for hyperkahler manifolds (2009, unknown): “omain Perηby an arithmetic group ΓI η acting as above. The quotients of such symmetric spaces by arithmetic lattices were much studied by Gritsenko, Hulek, Nikulin, Sankaran and many others (see e.g. [GHS1], [GHS2] and references therein). The geometry of Perη/Gis in many cases well understood. Usin”
• Moduli of K3 Surfaces and Irreducible Symplectic Manifolds (2010, methodology): “This method was successfully applied to the theory of moduli spaces in [14], [76], [46], [50] and [51].”