The aim of this paper is to study a nonlinear scalar eld equation on a surface via a Morse-theoretical approach, based on some of the methods in [25]. Employing these ingredients, we derive an alternative and direct proof (plus a clear interpretation) of a degree formula obtained in [18], which used re ned blow-up estimates from [34] and [17]. Related results are derived for the prescribed Q-curvature equation on four manifolds
During the last century, global analysis was one of the main sources of interaction between geometry...
AbstractWe investigate different concentration–compactness and blow-up phenomena related to the Q-cu...
AbstractIn this paper we investigate existence as well as multiplicity of scalar flat metric of pres...
The aim of this paper is to study a nonlinear scalar eld equation on a surface via a Morse-theore...
AbstractWe prove generic multiplicity of solutions for a scalar field equation on compact surfaces v...
We prove generic multiplicity of solutions for a scalar field equation on compact surfaces via Morse...
Given a Hilbert space (H, 〈.,.〉) and interval λ ⊂(0,+∞) and a map K ∈ C2(H,ℝ) whose gradient is a co...
Supported by MURST, Gruppo Nazionale 40% "Variational methods and nonlinear differential equati...
We study finite-energy blow-ups for prescribed Morse scalar curvatures in both the subcritical and t...
We consider the problem of prescribing conformally the scalar curvature on compact manifolds of posi...
Prescribing conformally the scalar curvature of a Riemannian manifold as a given function consists i...
We consider a scalar field equation on compact surfaces which has variational structure. When the su...
We consider a scalar field equation on compact surfaces which has variational structure. When the su...
SIGLEAvailable from British Library Document Supply Centre- DSC:9106.16(CU-DAMTP--92-31) / BLDSC - B...
AbstractThis is the first part of a series devoting to the study of the prescribing scalar curvature...
During the last century, global analysis was one of the main sources of interaction between geometry...
AbstractWe investigate different concentration–compactness and blow-up phenomena related to the Q-cu...
AbstractIn this paper we investigate existence as well as multiplicity of scalar flat metric of pres...
The aim of this paper is to study a nonlinear scalar eld equation on a surface via a Morse-theore...
AbstractWe prove generic multiplicity of solutions for a scalar field equation on compact surfaces v...
We prove generic multiplicity of solutions for a scalar field equation on compact surfaces via Morse...
Given a Hilbert space (H, 〈.,.〉) and interval λ ⊂(0,+∞) and a map K ∈ C2(H,ℝ) whose gradient is a co...
Supported by MURST, Gruppo Nazionale 40% "Variational methods and nonlinear differential equati...
We study finite-energy blow-ups for prescribed Morse scalar curvatures in both the subcritical and t...
We consider the problem of prescribing conformally the scalar curvature on compact manifolds of posi...
Prescribing conformally the scalar curvature of a Riemannian manifold as a given function consists i...
We consider a scalar field equation on compact surfaces which has variational structure. When the su...
We consider a scalar field equation on compact surfaces which has variational structure. When the su...
SIGLEAvailable from British Library Document Supply Centre- DSC:9106.16(CU-DAMTP--92-31) / BLDSC - B...
AbstractThis is the first part of a series devoting to the study of the prescribing scalar curvature...
During the last century, global analysis was one of the main sources of interaction between geometry...
AbstractWe investigate different concentration–compactness and blow-up phenomena related to the Q-cu...
AbstractIn this paper we investigate existence as well as multiplicity of scalar flat metric of pres...