AbstractThe convergence for the radial minimizers of a second-order energy functional, when the parameter tends to 0 is studied. And the location of the zeros of the radial minimizers of this functional is presented. Based on this result, the uniqueness of the radial minimizer is discussed
We study minimizers of a Landau-de Gennes energy functional in the asymptotic regime of small dimens...
AbstractWe prove that the p(x)-Ginzburg–Landau type minimizers converge to the p(x)-harmonic maps. T...
We study the radial symmetry of minimizers to the Schrödinger–Poisson–Slater (S–P–S) energy
AbstractThe author studies the weak convergence for the gradient of the minimizers for a second orde...
We study the asymptotic behavior of the radial minimizer of a variant of the p-Ginzburg-Landau funct...
AbstractThe convergence for the radial minimizers of a second-order energy functional, when the para...
Abstract. We study the asymptotic behavior of the radial minimizer of a variant of the p-Ginzburg-La...
We prove the uniqueness of radial minimizers of a Ginzburg-Landau type functional. We present also a...
This paper is concerned with the asymptotic behavior of the radial minimizers of the p(x)-Ginzburg-L...
AbstractThis paper is concerned with the asymptotic behavior of the regularized minimizer uε=(uε1,uε...
Abstract. The author proves the W 1;p and C1; convergence of the radial mini-mizers u " of an ...
AbstractThis paper is concerned with the asymptotic analysis of a minimizer of an n-Ginzburg–Landau-...
This article concerns the asymptotic behavior of minimizers of a p-energy functional with penalizat...
We study minimizers of a Landau-de Gennes energy functional in the asymptotic regime of small dimens...
We study the radial symmetry of minimizers to the Schrödinger–Poisson–Slater (S–P–S) energy
We study minimizers of a Landau-de Gennes energy functional in the asymptotic regime of small dimens...
AbstractWe prove that the p(x)-Ginzburg–Landau type minimizers converge to the p(x)-harmonic maps. T...
We study the radial symmetry of minimizers to the Schrödinger–Poisson–Slater (S–P–S) energy
AbstractThe author studies the weak convergence for the gradient of the minimizers for a second orde...
We study the asymptotic behavior of the radial minimizer of a variant of the p-Ginzburg-Landau funct...
AbstractThe convergence for the radial minimizers of a second-order energy functional, when the para...
Abstract. We study the asymptotic behavior of the radial minimizer of a variant of the p-Ginzburg-La...
We prove the uniqueness of radial minimizers of a Ginzburg-Landau type functional. We present also a...
This paper is concerned with the asymptotic behavior of the radial minimizers of the p(x)-Ginzburg-L...
AbstractThis paper is concerned with the asymptotic behavior of the regularized minimizer uε=(uε1,uε...
Abstract. The author proves the W 1;p and C1; convergence of the radial mini-mizers u " of an ...
AbstractThis paper is concerned with the asymptotic analysis of a minimizer of an n-Ginzburg–Landau-...
This article concerns the asymptotic behavior of minimizers of a p-energy functional with penalizat...
We study minimizers of a Landau-de Gennes energy functional in the asymptotic regime of small dimens...
We study the radial symmetry of minimizers to the Schrödinger–Poisson–Slater (S–P–S) energy
We study minimizers of a Landau-de Gennes energy functional in the asymptotic regime of small dimens...
AbstractWe prove that the p(x)-Ginzburg–Landau type minimizers converge to the p(x)-harmonic maps. T...
We study the radial symmetry of minimizers to the Schrödinger–Poisson–Slater (S–P–S) energy
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