37 citations · 65 across the 9 of their papers we have counts for
10 papers
On coKähler structures on Lie algebras
Javier Liendo, Marcos Origlia
We study coKähler structures on real Lie algebras by using the Fino-Vezzoni correspondence, which relates them to Kähler Lie algebras endowed with compatible skew-symmetric derivat…
A survey on invariant conformal Killing forms on Lie groups
A. Herrera, M. Origlia
In this survey we review recent results on left-invariant conformal Killing p-forms on Lie groups endowed with a left-invariant metric. We also mention interesting open questions t…
Invariant Conformal Killing-Yano -forms on five dimensional Lie Groups
Andrea Cecilia Herrera, Marcos Origlia
We study left invariant conformal Killing-Yano (CKY) -forms on Lie groups endowed with a left invariant metric. We classify all -dimensional metric Lie algebras carrying CKY…
Locally conformally Kähler solvmanifolds: a survey
Adrián Andrada, Marcos Origlia
A Hermitian structure on a manifold is called locally conformally Kähler (LCK) if it locally admits a conformal change which is Kähler. In this survey we review recent results of i…
On certain class of locally conformal symplectic structures of the second kind
Marcos Origlia
We study locally conformal symplectic (LCS) structures of the second kind on a Lie algebra. We show a method to build new examples of Lie algebras admitting LCS structures of the s…
Locally conformally Kähler structures on four-dimensional solvable Lie algebras
Daniele Angella, Marcos Origlia
We classify and investigate locally conformally Kähler structures on four-dimensional solvable Lie algebras up to linear equivalence. As an application we can produce many examples…
Locally conformal symplectic structures on Lie algebras of type I and their solvmanifolds
Marcos Origlia
We study Lie algebras of type I, that is, a Lie algebra where all the eigenvalues of the operator ad are imaginary for all . We prove that the…
Vaisman solvmanifolds and relations with other geometric structures
Adrián Andrada, Marcos Origlia
We characterize unimodular solvable Lie algebras with Vaisman structures in terms of Kähler flat Lie algebras equipped with a suitable derivation. Using this characterization we ob…
Lattices in almost abelian Lie groups with locally conformal Kähler or symplectic structures
A. Andrada, M. Origlia
We study the existence of lattices in almost abelian Lie groups that admit left invariant locally conformal Kähler or locally conformal symplectic structures in order to obtain com…
Locally conformally Kähler structures on unimodular Lie groups
Adrián Andrada, Marcos Origlia
We study left-invariant locally conformally Kähler structures on Lie groups, or equivalently, on Lie algebras. We give some properties of these structures in general, and then we c…