Exploiting recent results on the ample cone of irreducible symplectic manifolds, we provide a different point of view for the computation of their monodromy groups. In particular, we give the final step in the computation of the monodromy group for generalised Kummer manifolds and we prove that the monodromy of O'Grady's ten dimensional manifold is smaller than what was expected
Monodromy groups, i.e. the groups of isometries of the intersection lattice Lx:= H2/torsion generate...
We show that if a diffeomorphism of a symplectic manifold $(M^{2n},\omega)$ preserves the form $\ome...
The complex projective structures considered is this article are compact curves locally modeled on $...
Exploiting recent results on the ample cone of irreducible symplectic manifolds, we provide a differ...
42 pages, notes of lectures given at IPAM, Los AngelesThis text is a set of lecture notes for a seri...
In this thesis we study the natural symplectic geometry of moduli spaces of meromorphic connections ...
We study the moduli spaces of polarised irreducible symplectic manifolds. By a comparison with local...
We prove that the bimeromorphic class of a hyperkähler manifold deformation equivalent to O’Grady’s ...
Let M be an irreducible holomorphically symplectic manifold. We show that all faces of the Kähler c...
AbstractWe study moduli spaces of meromorphic connections (with arbitrary order poles) over Riemann ...
We extend the analytic theory of Frobenius manifolds to semisimple points with coalescing eigenvalue...
Irreducible holomorphic symplectic varieties (IHSV) are the algebraic analogue of the hyperkähler Ri...
We show that the moduli spaces of sheaves on a projective K3 surface are irreducible symplectic vari...
We continue our previous work to prove that for any non-minimal ruled surface $(M,\omega)$, the stab...
Let p>3 be a prime number and K a finite extension of Q_p. We consider a proper and smooth surface X...
Monodromy groups, i.e. the groups of isometries of the intersection lattice Lx:= H2/torsion generate...
We show that if a diffeomorphism of a symplectic manifold $(M^{2n},\omega)$ preserves the form $\ome...
The complex projective structures considered is this article are compact curves locally modeled on $...
Exploiting recent results on the ample cone of irreducible symplectic manifolds, we provide a differ...
42 pages, notes of lectures given at IPAM, Los AngelesThis text is a set of lecture notes for a seri...
In this thesis we study the natural symplectic geometry of moduli spaces of meromorphic connections ...
We study the moduli spaces of polarised irreducible symplectic manifolds. By a comparison with local...
We prove that the bimeromorphic class of a hyperkähler manifold deformation equivalent to O’Grady’s ...
Let M be an irreducible holomorphically symplectic manifold. We show that all faces of the Kähler c...
AbstractWe study moduli spaces of meromorphic connections (with arbitrary order poles) over Riemann ...
We extend the analytic theory of Frobenius manifolds to semisimple points with coalescing eigenvalue...
Irreducible holomorphic symplectic varieties (IHSV) are the algebraic analogue of the hyperkähler Ri...
We show that the moduli spaces of sheaves on a projective K3 surface are irreducible symplectic vari...
We continue our previous work to prove that for any non-minimal ruled surface $(M,\omega)$, the stab...
Let p>3 be a prime number and K a finite extension of Q_p. We consider a proper and smooth surface X...
Monodromy groups, i.e. the groups of isometries of the intersection lattice Lx:= H2/torsion generate...
We show that if a diffeomorphism of a symplectic manifold $(M^{2n},\omega)$ preserves the form $\ome...
The complex projective structures considered is this article are compact curves locally modeled on $...
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