María Laura Barberis, famaf, Universidad nacional de córdoba

       PUBLICAtIONs and Preprints

● A. Andrada, M.L. Barberis, I. Dotti, Abelian complex structures on 6-dimensional solvable Lie algebras, preprint.

● A. Andrada, M. L. Barberis, I. Dotti, Abelian double products, preprint.

  ● M.L. Barberis, N.R. Wallach, Quaternionic representations, preprint.

● M.L. Barberis, A. Fino, New strong HKT manifolds arising from quaternionic representations,  arXiv: 0805.2335

● M.L. Barberis, A survey on hyper-Kähler with torsion geometry, Revista de la Unión Matemática Argentina 49 (2) (2008), 121—131. [Pdf]

● M.L. Barberis, I. Dotti, M. Verbitsky, Canonical bundles of complex nilmanifolds, with applications to hypercomplex geometry,

        Mathematical Research Letters, to appear, arXiv.org: 0712.3863.

  ● L.C. De Andrés, M. L. Barberis, I. Dotti, M. Fernández,  Hermitian structures on cotangent bundles of four dimensional solvable Lie groups, Osaka Journal of Mathematics 44 (4) (2007) 765--793, arXiv.org: math.DG/0604608.

  ● M. L. Barberis, I. Dotti, A. Fino, Hyper-Kähler quotients of solvable Lie groups,

          Journal of Geometry and Physics 56 (4) (2006),  691--711,  arXiv.org:math. DG /0411307 .

  ● A. Andrada, M. L. Barberis, I. Dotti, G. Ovando, Product structures on four dimensional solvable Lie algebras,

           Homology, Homotopy, Appl. 7 (1) (2005), 9--37,  arXiv.org:math.RA/0402234

  ● M. L. Barberis, I. Dotti,  Complex structures on affine motion groups,  

           Quarterly Journal of Mathematics Oxford 55 (2004), 375--389.

  ● M. L. Barberis, I. Dotti, Abelian complex structures on solvable Lie algebras,

           Journal of Lie Theory 14 (1) (2004), 25--34.

  ● M. L. Barberis, Hypercomplex structures on special classes of nilpotent and solvable Lie groups,

            Proceedings of the Second Meeting on Quaternionic Structures in Mathematics and Physics,

            World Scientific (2001), 1--5.  [Pdf]

 ● M. L. Barberis, Abelian hypercomplex structures on central extensions of H-type Lie algebras,

            Journal of Pure and Applied Algebra 158 (2001), 15--23.

 ● M. L. Barberis, Affine connections on homogeneous hypercomplex manifolds, 

           Journal of Geometry and Physics 32 (1999), 1--13.

 ● M. L. Barberis, Hypercomplex structures on four dimensional Lie groups,

            Proceedings of the American Mathematical Society 125 (4) (1997), 1043--1054.

 ● M. L. Barberis, I. Dotti, Hypercomplex structures on a class of solvable Lie groups, 

            Quarterly Journal of Mathematics Oxford (2),   47 (1996), 389—404. 

  ● M. L. Barberis, I. Dotti, R. Miatello, On certain  locally homogeneous Clifford manifolds,  

            Journal of Global Analysis and Geometry  13 (1995), 289--301.

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