C. Maquera

most citedRobustly transitive actions of

R^{2}

on compact three manifolds

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.GT2009

A note on open 3-manifolds supporting foliations by planes

Carlos Maquera, Carlos Biasi

We show that if $N$ , an open connected $n$ -manifold with finitely generated fundamental group, is $C^{2}$ foliated by closed planes, then $π_{1} (N)$ is a free group. This implies t…

math.DS2006

Foliations and Polynomial Diffeomorphisms of $R^{3}$

Carlos Gutierrez, Carlos Maquera

Let $Y = (f, g, h) : R^{3} \to R^{3}$ be a $C^{2}$ map and let $\spec(Y)$ denote the set of eigenvalues of the derivative $D Y_{p}$ , when $p$ varies in $R^{3}$ . We…

math.DS2006★ 1 cited

Robustly transitive actions of $R^{2}$ on compact three manifolds

Ali Tahzibi, Carlos Maquera

In this paper, we define $C^{1}$ -robust transitivity for actions of $\RR^2$ on closed connected orientable manifolds. We prove that if the ambient manifold is three dimensional and t…

A note on open 3-manifolds supporting foliations by planes

Foliations and Polynomial Diffeomorphisms of R3

Robustly transitive actions of R2 on compact three manifolds

Foliations and Polynomial Diffeomorphisms of $R^{3}$

Robustly transitive actions of $R^{2}$ on compact three manifolds