In this note, we consider blow-up for solutions of the SU(3) Toda system on a compact surface Ï\u83. In particular, we give a complete proof of the compactness result stated by Jost, Lin and Wang in [11] and we extend it to the case of singularities. This is a necessary tool to find solutions through variational methods
In this article we prove that for locally defined singular SU(n+1) Toda systems in R2, the profile o...
In the study of nonlinear elliptic PDEs, variational and topological methods are the essential tools...
The Toda system appears naturally in the non abelian Chern-Simons theory, and has been very much stu...
In this note, we consider blow-up for solutions of the SU(3) Toda system on a compact surface Ï. In ...
In this note, we consider blow-up for solutions of the SUð3Þ Toda system on a compact surface. In pa...
We consider the SU(3) singular Toda system on a compact surface (Ï, g), where hiare smooth positive ...
In this paper, we consider the so-called Toda System in planar domains under Dirichlet boundary cond...
We consider the so-called Toda system in a smooth planar domain under homogeneous Dirichlet boundary...
ABSTRACT. In this paper we consider the so-called Toda System in planar domains under Dirich-let bou...
In this paper we consider a Toda system of equations on a compact surface, which is motivated by the...
We consider the Toda system on a compact surface (Ï\u83, g)-δu1=2Ï\u811(h1eu1â\u88«Ï\u83h1eu1dVg-1)...
In this paper we consider a Toda system of equations on a compact surface: We will give existence r...
ABSTRACT. We consider the so-called Toda system in a smooth planar domain under ho-mogeneous Dirichl...
AbstractUsing the method of symmetrization and the rescaling, we study non-compact solution sequence...
In this thesis, we mainly consider two problems. First, we study the SU(3) Toda system. Let (M,g) b...
In this article we prove that for locally defined singular SU(n+1) Toda systems in R2, the profile o...
In the study of nonlinear elliptic PDEs, variational and topological methods are the essential tools...
The Toda system appears naturally in the non abelian Chern-Simons theory, and has been very much stu...
In this note, we consider blow-up for solutions of the SU(3) Toda system on a compact surface Ï. In ...
In this note, we consider blow-up for solutions of the SUð3Þ Toda system on a compact surface. In pa...
We consider the SU(3) singular Toda system on a compact surface (Ï, g), where hiare smooth positive ...
In this paper, we consider the so-called Toda System in planar domains under Dirichlet boundary cond...
We consider the so-called Toda system in a smooth planar domain under homogeneous Dirichlet boundary...
ABSTRACT. In this paper we consider the so-called Toda System in planar domains under Dirich-let bou...
In this paper we consider a Toda system of equations on a compact surface, which is motivated by the...
We consider the Toda system on a compact surface (Ï\u83, g)-δu1=2Ï\u811(h1eu1â\u88«Ï\u83h1eu1dVg-1)...
In this paper we consider a Toda system of equations on a compact surface: We will give existence r...
ABSTRACT. We consider the so-called Toda system in a smooth planar domain under ho-mogeneous Dirichl...
AbstractUsing the method of symmetrization and the rescaling, we study non-compact solution sequence...
In this thesis, we mainly consider two problems. First, we study the SU(3) Toda system. Let (M,g) b...
In this article we prove that for locally defined singular SU(n+1) Toda systems in R2, the profile o...
In the study of nonlinear elliptic PDEs, variational and topological methods are the essential tools...
The Toda system appears naturally in the non abelian Chern-Simons theory, and has been very much stu...