Pages that link to "Item:Q3466442"
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The following pages link to A Proof of the Kawamata–Morrison Cone Conjecture for Holomorphic Symplectic Varieties of<i>K</i>3<sup>[<i>n</i>]</sup>or Generalized Kummer Deformation Type (Q3466442):
Displaying 20 items.
- On automorphisms of the punctual Hilbert schemes of \(K3\) surfaces (Q253166) (← links)
- Birational boundedness for holomorphic symplectic varieties, Zarhin's trick for \(K3\) surfaces, and the Tate conjecture (Q350552) (← links)
- Hyperbolic geometry of the ample cone of a hyperkähler manifold (Q530407) (← links)
- Intersection numbers of extremal rays on holomorphic symplectic varieties (Q627311) (← links)
- The wall-crossing behavior for Bridgeland's stability conditions on abelian and \(K3\) surfaces (Q683506) (← links)
- On polarization types of Lagrangian fibrations (Q728461) (← links)
- Complex ball quotients from manifolds of \(K3^{[n]}\)-type (Q1621589) (← links)
- Hyper-Kähler manifolds (Q2107590) (← links)
- Finiteness of polarized \(K3\) surfaces and hyperkähler manifolds (Q2323050) (← links)
- Finiteness of Klein actions and real structures on compact hyperkähler manifolds (Q2332945) (← links)
- Moving and ample cones of holomorphic symplectic fourfolds (Q2655440) (← links)
- Mori cones of holomorphic symplectic varieties of K3 type (Q3449948) (← links)
- Rational Curves on Hyperkähler Manifolds (Q3460357) (← links)
- Morrison-Kawamata cone conjecture for hyperkahler manifolds (Q4594517) (← links)
- (Q4636221) (← links)
- The standard conjectures for holomorphic symplectic varieties deformation equivalent to Hilbert schemes of<i>K</i>3 surfaces (Q4914611) (← links)
- KODAIRA DIMENSION OF UNIVERSAL HOLOMORPHIC SYMPLECTIC VARIETIES (Q5056285) (← links)
- Derived categories of hyper-Kähler manifolds: extended Mukai vector and integral structure (Q5878811) (← links)
- Base divisors of big and nef line bundles on irreducible symplectic varieties (Q6043802) (← links)
- The Morrison-Kawamata cone conjecture for singular symplectic varieties (Q6610074) (← links)