Add to ORKGIn this paper, we deal with a strongly pseudoconvex almost CR manifold with a CR contraction. We will prove that the stable manifold of the CR contaction is CR equivalent to the Heisenberg group model.Comment: 16 page
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
AbstractThe Schoen–Webster theorem asserts that a strictly pseudoconvex CR manifold whose automorphi...
AbstractThe Schoen–Webster theorem asserts that a strictly pseudoconvex CR manifold whose automorphi...
We prove that every closed, universally embeddable CR three-manifold with nonnegative Yamabe constan...
The goal of this thesis is to prove that if $(M,\ S)$ is a strictly pseudoconvex CR manifold of dime...
International audienceSchoen-Webster theorem asserts a pseudoconvex CR manifold whose automorphism g...
We study a CR analogue of the Ahlfors derivative for conformal immersions of Stowe [23] that general...
In this article, we consider a complete, non-compact almost Hermitian manifold whose curvature is as...
In this article, we consider a complete, non-compact almost Hermitian manifold whose curvature is as...
One of the famous open questions in several complex variables is the following: Is every 5 dimension...
We characterize homogeneous three-dimensional CR manifolds, in particular Rossi spheres, as critical...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
A CR manifold, as first formulated in Kohn-Rossi [KR], is a smooth 2n − 1-dimensional real manifold ...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
AbstractThe Schoen–Webster theorem asserts that a strictly pseudoconvex CR manifold whose automorphi...
AbstractThe Schoen–Webster theorem asserts that a strictly pseudoconvex CR manifold whose automorphi...
We prove that every closed, universally embeddable CR three-manifold with nonnegative Yamabe constan...
The goal of this thesis is to prove that if $(M,\ S)$ is a strictly pseudoconvex CR manifold of dime...
International audienceSchoen-Webster theorem asserts a pseudoconvex CR manifold whose automorphism g...
We study a CR analogue of the Ahlfors derivative for conformal immersions of Stowe [23] that general...
In this article, we consider a complete, non-compact almost Hermitian manifold whose curvature is as...
In this article, we consider a complete, non-compact almost Hermitian manifold whose curvature is as...
One of the famous open questions in several complex variables is the following: Is every 5 dimension...
We characterize homogeneous three-dimensional CR manifolds, in particular Rossi spheres, as critical...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
A CR manifold, as first formulated in Kohn-Rossi [KR], is a smooth 2n − 1-dimensional real manifold ...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...
We study the minimality of an isometric immersion of a Riemannian manifold into a strictly pseudocon...