We consider the so-called Toda system in a smooth planar domain under homogeneous Dirichlet boundary conditions. We prove the existence of a continuum of solutions for which both components blow up at the same point. This blow-up behavior is asymmetric, and moreover one component includes also a certain global mass. The proof uses singular perturbation methods
We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that s...
AbstractThe properties of solutions for a parabolic system with homogeneous Dirichlet boundary condi...
This article concerns the blow-up solutions of a reaction-diffusion system with nonlocal sources, s...
We consider the so-called Toda system in a smooth planar domain under homogeneous Dirichlet boundary...
ABSTRACT. We consider the so-called Toda system in a smooth planar domain under ho-mogeneous Dirichl...
In this paper, we consider the so-called Toda System in planar domains under Dirichlet boundary cond...
ABSTRACT. In this paper we consider the so-called Toda System in planar domains under Dirich-let bou...
In this note, we consider blow-up for solutions of the SU(3) Toda system on a compact surface Ï. In ...
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 Σ. In ...
In this paper we are concerned with the blow-up analysis of two classes of problems in bounded domai...
We deal with the blowup properties of the solution to the degenerate and singular par-abolic system ...
We deal with the blowup properties of the solution to the degenerate and singular par-abolic system ...
We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that s...
Abstract. After a brief discussion of known global well-posedness results for semilinear systems, we...
We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that s...
AbstractThe properties of solutions for a parabolic system with homogeneous Dirichlet boundary condi...
This article concerns the blow-up solutions of a reaction-diffusion system with nonlocal sources, s...
We consider the so-called Toda system in a smooth planar domain under homogeneous Dirichlet boundary...
ABSTRACT. We consider the so-called Toda system in a smooth planar domain under ho-mogeneous Dirichl...
In this paper, we consider the so-called Toda System in planar domains under Dirichlet boundary cond...
ABSTRACT. In this paper we consider the so-called Toda System in planar domains under Dirich-let bou...
In this note, we consider blow-up for solutions of the SU(3) Toda system on a compact surface Ï. In ...
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 Σ. In ...
In this paper we are concerned with the blow-up analysis of two classes of problems in bounded domai...
We deal with the blowup properties of the solution to the degenerate and singular par-abolic system ...
We deal with the blowup properties of the solution to the degenerate and singular par-abolic system ...
We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that s...
Abstract. After a brief discussion of known global well-posedness results for semilinear systems, we...
We are concerned with the blow-up analysis of mean field equations. It has been proven in [6] that s...
AbstractThe properties of solutions for a parabolic system with homogeneous Dirichlet boundary condi...
This article concerns the blow-up solutions of a reaction-diffusion system with nonlocal sources, s...
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