Kummer quartic double solids
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Publication:6159166
DOI10.1007/s12215-022-00767-2zbMath1517.14009arXiv2202.11668OpenAlexW4285094873MaRDI QIDQ6159166
Publication date: 1 June 2023
Published in: Rendiconti del Circolo Matemàtico di Palermo. Serie II (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2202.11668
Cites Work
- Quartic double solids with icosahedral symmetry
- On the Hitchin system
- A focus on focal surfaces
- On Del Pezzo fibrations over curves
- Locally nilpotent derivations on affine surfaces with a \(\mathbb C^*\)-action.
- Fano bundles over \(P^ 3\) and \(Q_ 3\)
- Finite groups of automorphisms of K3 surfaces and the Mathieu group
- Del Pezzo surfaces of degree 4 and their relation to Kummer surfaces
- Automorphism groups of quartic del Pezzo surfaces
- Birational automorphisms of Fano hypersurfaces
- On curves of genus 2 with Jacobian of \(\text{GL}_2\)-type
- On the divisor class group of double solids
- Elementary contractions of Gorenstein threefolds
- Double solids
- The singular \(H_{2,2}\)-invariant quartic surfaces in \(\mathbb{P}_ 3\)
- Galois covers between \(K3\) surfaces
- Curves on Heisenberg invariant quartic surfaces in projective 3-space
- Finite collineation groups and birational rigidity
- Symbols and equivariant birational geometry in small dimensions
- Congruences and concurrent lines in multi-view geometry
- On stable conjugacy of finite subgroups of the plane Cremona group. I
- G-Fano threefolds, I
- Finite symplectic actions on the K3 lattice
- Classical Algebraic Geometry
- ON THE PICARD NUMBER OF ALMOST FANO THREEFOLDS WITH PSEUDO-INDEX > 1
- Weddle's Surfaces, Humbert's Curves, and a Certain 4-Dimensional Abelian Variety
- Degenerations of K3 Surfaces of Degree 4
- (16,6) configurations and geometry of Kummer surfaces in 𝑃³
- Which quartic double solids are rational?
- Finite Subgroups of the Plane Cremona Group
- Kummer Surfaces: 200 Years of Study
- Cremona Groups and the Icosahedron
- Birationally rigid Fano varieties
- A New Look at the Kummer Surface
- Threefolds whose canonical bundles are not numerically effective
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