Kuga-Satake abelian varieties of K3 surfaces in mixed characteristic
By J. Rizov. 2010
61 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b8a5ce4a179f9e72d7f8bd5e5f56c81b57f2bbc8
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In Geometry and Topology
- Franccois Charles
- Keerthi Madapusi Pera
- Davesh Maulik
- D. Huybrechts
- C. Liedtke
- R. Pandharipande
- Wansu Kim
- A. Okounkov
In Mathematical Physics
- Franccois Charles
- Keerthi Madapusi Pera
- Davesh Maulik
- D. Huybrechts
- C. Liedtke
- R. Pandharipande
- Wansu Kim
- A. Okounkov
Citations in the corpus
- Supersingular K3 surfaces for large primes (2012, methodology): “hen restricted to the polarized locus: κ k: M◦ 2d,n, → Ag,d′,n,k. If we restrict κ k to the ordinary locus (i.e. K3 surfaces whose formal Brauer group have height 1), then quasifiniteness is proven in [Ri2] using the theory of canonical lifts. Let us take this proposition for granted and finish the pr”
- The Tate conjecture for K3 surfaces over finite fields (2012, background): “3], see also [33] for the case of K3 surfaces.”
- The Tate conjecture for K3 surfaces in odd characteristic (2013, background): “Over Z[(2d)−1], this construction of the map is essentially due to Rizov [46]; cf.”