I. Dotti

activity

20042007

most citedCanonical bundles of complex nilmanifolds, with applications to hypercomplex geometry

5 citations · 10 across the 2 of their papers we have counts for

collaborators

3 papers

math.DG2007★ 5 cited

Canonical bundles of complex nilmanifolds, with applications to hypercomplex geometry

Maria Laura Barberis, Isabel G. Dotti, Misha Verbitsky

A nilmanifold is a quotient of a nilpotent group $G$ by a co-compact discrete subgroup. A complex nilmanifold is one which is equipped with a $G$ -invariant complex structure. We pr…

math.DG2006★ 5 cited

Hermitian structures on cotangent bundles of four dimensional solvable Lie groups

L. C. de Andrés, M. L. Barberis, I. Dotti +1

We study hermitian structures, with respect to the standard neutral metric on the cotangent bundle $T^{*} G$ of a 2n-dimensional Lie group $G$ , which are left invariant with respect t…

math.DG2004

Double products and hypersymplectic structures on $R^{4 n}$

Adrian Andrada, Isabel Dotti

In this paper we give a procedure to construct hypersymplectic structures on $R^{4 n}$ beginning with affine-symplectic data on $R^{2 n}$ . These structures are shown to be invariant…

Canonical bundles of complex nilmanifolds, with applications to hypercomplex geometry

Hermitian structures on cotangent bundles of four dimensional solvable Lie groups

Double products and hypersymplectic structures on R4n

Double products and hypersymplectic structures on $R^{4 n}$