Add to ORKGnone2siIn this paper we prove that the CR-Yamabe equation on the Heisenberg group has infinitely many changing-sign solutions. By means of the Cayley transform we will set the problem on the sphere S2n+1; since the functional I associated with the equation does not satisfy the Palais-Smale compactness condition, we will find a suitable closed subspace X on which we can apply the minmax argument for I|X. We generalize the result to any compact contact manifold of K-contact type.noneAli Maalaoui; Vittorio MartinoAli Maalaoui; Vittorio Martin
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...
We consider the nonhomogeneous Yamabe equation on a bounded set of the Heisenberg group $-\Delta_{\m...
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...
In this paper we prove that the CR-Yamabe equation on the Heisenberg group has infinitely many chang...
Abstract In this paper we prove that the CR-Yamabe equation on the sphere has infinitely many sign c...
In this note we will prove that the CR-Yamabe equation has infinitely many changing-sign solutions. ...
In this note we will prove that the CR-Yamabe equation has infinitely many changing-sign solutions. ...
We will show that the CR-Yamabe equation has several families of infinitely many changing sign solut...
In this paper, we investigate the existence problem for positive solutions of Yamabe type equations ...
In the well-known paper [A. Bahri and J.M. Coron, Commun. Pure Appl. Math. 41 (1988) 253–294], Bahri...
We consider the CR Yamabe equation with critical Sobolev ex-ponent on a closed contact manifold M of...
Given a compact Riemannian manifold (M, g) without bound- ary of dimension m ≥ 3 and under some symm...
Given a compact Riemannian manifold $(M, g)$ without boundary of dimension $m\geq 3$ and under some ...
We study the Yamabe equation in the Euclidean half-space. We prove that any sign-changing solution h...
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...
We consider the nonhomogeneous Yamabe equation on a bounded set of the Heisenberg group $-\Delta_{\m...
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...
In this paper we prove that the CR-Yamabe equation on the Heisenberg group has infinitely many chang...
Abstract In this paper we prove that the CR-Yamabe equation on the sphere has infinitely many sign c...
In this note we will prove that the CR-Yamabe equation has infinitely many changing-sign solutions. ...
In this note we will prove that the CR-Yamabe equation has infinitely many changing-sign solutions. ...
We will show that the CR-Yamabe equation has several families of infinitely many changing sign solut...
In this paper, we investigate the existence problem for positive solutions of Yamabe type equations ...
In the well-known paper [A. Bahri and J.M. Coron, Commun. Pure Appl. Math. 41 (1988) 253–294], Bahri...
We consider the CR Yamabe equation with critical Sobolev ex-ponent on a closed contact manifold M of...
Given a compact Riemannian manifold (M, g) without bound- ary of dimension m ≥ 3 and under some symm...
Given a compact Riemannian manifold $(M, g)$ without boundary of dimension $m\geq 3$ and under some ...
We study the Yamabe equation in the Euclidean half-space. We prove that any sign-changing solution h...
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...
We consider the nonhomogeneous Yamabe equation on a bounded set of the Heisenberg group $-\Delta_{\m...
This article is concerned with a class of elliptic equations on Carnot groups depending of one real ...