Add to ORKGIn this note we will prove that the CR-Yamabe equation has infinitely many changing-sign solutions. The problem is variational but the associated functional does not satisfy the Palais-Smale compactness condition; by mean of a suitable group action we will define a subspace on which we can apply the minimax argument of Ambrosetti-Rabinowitz. The result solves a question left open from the classification results of positive solutions by Jerison-Lee in the '80s
AbstractOn a compact Riemannian manifold (Vn,g) (n>2), a long-standing question is: Does the set of ...
We consider the CR Yamabe equation with critical Sobolev ex-ponent on a closed contact manifold M of...
Using variational methods together with symmetries given by singular Riemannian foliations with posi...
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. ...
Abstract In this paper we prove that the CR-Yamabe equation on the sphere has infinitely many sign c...
In this paper we prove that the CR-Yamabe equation on the Heisenberg group has infinitely many chang...
We will show that the CR-Yamabe equation has several families of infinitely many changing sign solut...
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 ...
In this paper we consider the functional whose critical points are solutions of the fractional CR Ya...
In this paper, we investigate the existence problem for positive solutions of Yamabe type equations ...
We study the Yamabe equation in the Euclidean half-space. We prove that any sign-changing solution h...
AbstractOn a compact Riemannian manifold (Vn,g) (n>2), a long-standing question is: Does the set of ...
We consider the CR Yamabe equation with critical Sobolev ex-ponent on a closed contact manifold M of...
Using variational methods together with symmetries given by singular Riemannian foliations with posi...
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. ...
Abstract In this paper we prove that the CR-Yamabe equation on the sphere has infinitely many sign c...
In this paper we prove that the CR-Yamabe equation on the Heisenberg group has infinitely many chang...
We will show that the CR-Yamabe equation has several families of infinitely many changing sign solut...
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 ...
In this paper we consider the functional whose critical points are solutions of the fractional CR Ya...
In this paper, we investigate the existence problem for positive solutions of Yamabe type equations ...
We study the Yamabe equation in the Euclidean half-space. We prove that any sign-changing solution h...
AbstractOn a compact Riemannian manifold (Vn,g) (n>2), a long-standing question is: Does the set of ...
We consider the CR Yamabe equation with critical Sobolev ex-ponent on a closed contact manifold M of...
Using variational methods together with symmetries given by singular Riemannian foliations with posi...