AbstractWe prove generic multiplicity of solutions for a scalar field equation on compact surfaces via Morse inequalities. In particular our result improves significantly the multiplicity estimate which can be deduced from the degree-counting formula in Chen and Lin (2003) [12]. Related results are derived for the prescribed Q-curvature equation
The aim of this paper is to show the existence of metrics (g) over bar (epsilon) on S(n), where (g) ...
We study existence and multiplicity of radial ground states for the scalar curvature equation egin...
We consider the problem of prescribing conformally the scalar curvature on compact manifolds of posi...
We prove generic multiplicity of solutions for a scalar field equation on compact surfaces via Morse...
AbstractWe prove generic multiplicity of solutions for a scalar field equation on compact surfaces v...
AbstractIn this paper we consider the problem of prescribing the Webster scalar curvature on the thr...
AbstractWe give existence results for solutions of the prescribed scalar curvature equation on S3, w...
We prove the existence of positive solutions for the equation on Sn −4 ×(n−1)/(n−2)∆g0 u + n(n − 1)...
AbstractIn this article we consider the following fourth order mean field equation on smooth domain ...
International audienceOn a Riemannian compact manifold, we give existence and multiplicity results f...
AbstractLet us consider the quasilinear problem(Pε){−εpΔpu+up−1=f(u)inΩ,u>0inΩ,u=0on∂Ω where Ω is a ...
soumis à Differential Geometry and its ApplicationsGeneralization of an example by R.Schoen of multi...
AbstractThe relation between the number of solutions of a nonlinear equation on a Riemannian manifol...
AbstractThis is the first part of a series devoting to the study of the prescribing scalar curvature...
A real-valued triplet of scalar fields as a source gives rise to a metric which tilts the scalar, no...
The aim of this paper is to show the existence of metrics (g) over bar (epsilon) on S(n), where (g) ...
We study existence and multiplicity of radial ground states for the scalar curvature equation egin...
We consider the problem of prescribing conformally the scalar curvature on compact manifolds of posi...
We prove generic multiplicity of solutions for a scalar field equation on compact surfaces via Morse...
AbstractWe prove generic multiplicity of solutions for a scalar field equation on compact surfaces v...
AbstractIn this paper we consider the problem of prescribing the Webster scalar curvature on the thr...
AbstractWe give existence results for solutions of the prescribed scalar curvature equation on S3, w...
We prove the existence of positive solutions for the equation on Sn −4 ×(n−1)/(n−2)∆g0 u + n(n − 1)...
AbstractIn this article we consider the following fourth order mean field equation on smooth domain ...
International audienceOn a Riemannian compact manifold, we give existence and multiplicity results f...
AbstractLet us consider the quasilinear problem(Pε){−εpΔpu+up−1=f(u)inΩ,u>0inΩ,u=0on∂Ω where Ω is a ...
soumis à Differential Geometry and its ApplicationsGeneralization of an example by R.Schoen of multi...
AbstractThe relation between the number of solutions of a nonlinear equation on a Riemannian manifol...
AbstractThis is the first part of a series devoting to the study of the prescribing scalar curvature...
A real-valued triplet of scalar fields as a source gives rise to a metric which tilts the scalar, no...
The aim of this paper is to show the existence of metrics (g) over bar (epsilon) on S(n), where (g) ...
We study existence and multiplicity of radial ground states for the scalar curvature equation egin...
We consider the problem of prescribing conformally the scalar curvature on compact manifolds of posi...