Invariant complex structures on solvable¶real Lie groups

By G. Ovando. 2000

62 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/86108e4ee184600c082cc69e716e00b5bdbc16e3

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Anna Fino
2. L. Ugarte
3. S. Salamon
4. A. Otal
5. Adrián Andrada
6. M. L. Barberis
7. I. Dotti
8. Luigi Vezzoni

In Geometry and Topology

1. Anna Fino
2. G. Ovando
3. S. Salamon
4. L. Ugarte
5. Adrián Andrada
6. A. Otal
7. M. L. Barberis
8. I. Dotti

In Mathematical Physics

1. G. Ovando
2. S. Salamon
3. Adrián Andrada
4. M. L. Barberis
5. I. Dotti
6. Anna Fino
7. L. Ugarte

Citations in the corpus

• PRODUCT STRUCTURES ON FOUR DIMENSIONAL SOLVABLE LIE ALGEBRAS (2004, methodology): “Both, [ O1 ] and [SJ], obtain the four dimensional solvable Lie algebras as extensions of nilpotent Lie algebras of dimension at most three.”
• Six-Dimensional Solvmanifolds with Holomorphically Trivial Canonical Bundle (2014, background): “For solvable Lie algebras admitting a complex structure there exists a general classification only in real dimension four [23], but no general result is known in higher dimension.”
• Complex product structures on Lie algebras (2003, methodology): “g lies in the class A2 of the classification made in [26], with λ = −1.”