Pages that link to "Item:Q5275108"
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The following pages link to On the monodromy of irreducible symplectic manifolds (Q5275108):
Displaying 20 items.
- Monodromy invariants and polarization types of generalized Kummer fibrations (Q667616) (← links)
- Monodromy and birational geometry of O'Grady's sixfolds (Q2224715) (← links)
- On the Beauville form of the known irreducible symplectic varieties (Q2464026) (← links)
- Big symplectic or orthogonal monodromy modulo \(\ell\) (Q2465261) (← links)
- On monodromies of a degeneration of irreducible symplectic Kähler manifolds (Q2465402) (← links)
- The monodromy of generalized Kummer varieties and algebraic cycles on their intermediate Jacobians (Q2693144) (← links)
- Induced automorphisms on irreducible symplectic manifolds: (Q2947127) (← links)
- Hilbert schemes of K3 surfaces are dense in moduli (Q2986649) (← links)
- Wall divisors and algebraically coisotropic subvarieties of irreducible holomorphic symplectic manifolds (Q4561841) (← links)
- Some remarks on moduli spaces of lattice polarized holomorphic symplectic manifolds (Q4563684) (← links)
- (Q4701069) (← links)
- NON-SYMPLECTIC INVOLUTIONS ON MANIFOLDS OF -TYPE (Q5006423) (← links)
- On the monodromy group of desingularised moduli spaces of sheaves on K3 surfaces (Q5076728) (← links)
- Connected components of moduli spaces of irreducible holomorphic symplectic manifolds of Kummer type (Q5094172) (← links)
- Birational geometry of the moduli space of quartic surfaces (Q5227731) (← links)
- On the Primitivity of Birational Transformations of Irreducible Holomorphic Symplectic Manifolds (Q5233830) (← links)
- Birational automorphim groups of a generalized Kummer manifold for an abelian surface with Picard number 1 (Q6185972) (← links)
- An elementary description of nef cone for irreducible holomorphic symplectic manifolds (Q6655046) (← links)
- Locally trivial monodromy of moduli spaces of sheaves on \(K3\) surfaces (Q6658117) (← links)
- On the transcendental lattices of Hyper-Kähler manifolds (Q6671723) (← links)