R. Quiroga-Barranco

activity

20072024

most citedIsometric actions of simple groups and transverse structures: The integrable normal case

5 citations · 7 across the 28 of their papers we have counts for

collaborators

Showing 2015Show all

4 papers · 1 filter

math.DG2015

Pseudo-Riemannian $G_{2 (2)}$ -manifolds with dimension at most $21$

R. Quiroga-Barranco

Let $G_{2 (2)}$ be the non-compact connected simple Lie group of type $G_{2}$ over $R$ , and let $M$ be a connected analytic complete pseudo-Riemannian manifold that admits an…

math.FA2015★ 1 cited

Separately Radial and Radial Toeplitz Operators on the Unit Ball and Representation Theory

Raul Quiroga-Barranco

We study Toeplitz operators with separately radial and radial symbols on the weighted Bergman spaces on the unit ball. The unitary equivalence of such operators with multiplication…

math.OA2015

Commutative $C^{*}$ -algebras generated by Toeplitz operators on the super unit ball

R. Quiroga-Barranco, A. Sánchez-Nungaray

We extend known results about commutative $C^{*}$ -algebras generated Toeplitz operators over the unit ball to the supermanifold setup. This is obtained by constructing commutative $C…

math.DG2015

On low-dimensional manifolds with isometric $U (p, q)$ -actions

Gestur Ólafsson, Raul Quiroga-Barranco

Denote by $U (p, q)$ the universal covering group of $U (p, q)$ , the linear group of isometries of the pseudo-Hermitian space $C^{p, q}$ of signat…

Pseudo-Riemannian G2(2)​-manifolds with dimension at most 21

Separately Radial and Radial Toeplitz Operators on the Unit Ball and Representation Theory

Commutative C∗-algebras generated by Toeplitz operators on the super unit ball

On low-dimensional manifolds with isometric U(p,q)-actions

Pseudo-Riemannian $G_{2 (2)}$ -manifolds with dimension at most $21$

Commutative $C^{*}$ -algebras generated by Toeplitz operators on the super unit ball

On low-dimensional manifolds with isometric $U (p, q)$ -actions