Pages that link to "Item:Q269865"
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The following pages link to Towards a classification of symplectic automorphisms on manifolds of \(K3^{[n]}\) type (Q269865):
Displaying 20 items.
- Non-symplectic involutions of irreducible symplectic manifolds of \(K3^{[n]}\)-type (Q303782) (← links)
- On natural deformations of symplectic automorphisms of manifolds of \(K3^{[n]}\) type (Q373679) (← links)
- On symplectic automorphisms of hyper-Kähler fourfolds of \(K3^{[2]}\) type (Q376666) (← links)
- The 290 fixed-point sublattices of the Leech lattice (Q903952) (← links)
- Prime order automorphisms of generalised Kummer fourfolds (Q1702675) (← links)
- Classification of non-symplectic automorphisms on \(K3\) surfaces which act trivially on the Néron-Severi lattice (Q1758524) (← links)
- Automorphisms and periods of cubic fourfolds (Q2069635) (← links)
- On birational transformations of Hilbert schemes of points on \(K3\) surfaces (Q2137860) (← links)
- Matsushima-Lichnerowicz type theorems of Lie algebra of automorphisms of generalized Kähler manifolds of symplectic type (Q2171004) (← links)
- Moduli spaces of symmetric cubic fourfolds and locally symmetric varieties (Q2219879) (← links)
- Some comments on symmetric orbifolds of K3 (Q2283405) (← links)
- Finiteness of Klein actions and real structures on compact hyperkähler manifolds (Q2332945) (← links)
- Symplectic involutions on deformations of \(K3^{[2]}\) (Q2392897) (← links)
- The Hodge diamond of O’Grady’s six-dimensional example (Q3176194) (← links)
- A survey of finite groups of symplectic automorphisms of<i>K</i>3 surfaces (Q4606173) (← links)
- NON-SYMPLECTIC INVOLUTIONS ON MANIFOLDS OF -TYPE (Q5006423) (← links)
- Finite groups of symplectic automorphisms of hyperkahler manifolds of type K3 (Q5227562) (← links)
- Cubic fourfolds with an involution (Q5869857) (← links)
- Symplectic involutions of K3[n]$K3^{[n]}$ type and Kummer n$n$ type manifolds (Q6133376) (← links)
- Symplectic birational transformations of finite order on O'Grady's sixfolds (Q6171926) (← links)