Abstract A class of coupled Schrödinger equations is investigated. First, in the stationary case, the existence of ground states is obtained and a sharp Gagliardo–Nirenberg inequality is discussed. Second, in the energy critical radial case, global well-posedness and scattering for small data are proved
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
In this manuscript, we consider the Cauchy problem for a Schrödinger system with power-type nonlinea...
AbstractWe establish the uniqueness of ground states of some coupled nonlinear Schrödinger systems i...
We show the existence of positive bound and ground states for a system of coupled nonlinear Schrödin...
We consider in the whole plane the Hamiltonian coupling of Schrödinger equations where the nonlinear...
We investigate the initial value problem for some coupled nonlinear Schrödinger equations in two spa...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
AbstractIn this paper we consider the existence and concentration of ground states of coupled nonlin...
AbstractWe study the following system of nonlinear Schrödinger equations:{−Δu+μu=|u|p−1u+λv,x∈RN,−Δv...
We consider in the whole plane the following Hamiltonian coupling of Schr\uf6dinger equations (Formu...
In this paper, we consider the Schrödinger equation with a nonlinearity in the critical growth. The...
In this manuscript, we consider the Cauchy problem for a Schrödinger system with power-type nonlinea...
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
In this manuscript, we consider the Cauchy problem for a Schrödinger system with power-type nonlinea...
AbstractWe establish the uniqueness of ground states of some coupled nonlinear Schrödinger systems i...
We show the existence of positive bound and ground states for a system of coupled nonlinear Schrödin...
We consider in the whole plane the Hamiltonian coupling of Schrödinger equations where the nonlinear...
We investigate the initial value problem for some coupled nonlinear Schrödinger equations in two spa...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
AbstractIn this paper we consider the existence and concentration of ground states of coupled nonlin...
AbstractWe study the following system of nonlinear Schrödinger equations:{−Δu+μu=|u|p−1u+λv,x∈RN,−Δv...
We consider in the whole plane the following Hamiltonian coupling of Schr\uf6dinger equations (Formu...
In this paper, we consider the Schrödinger equation with a nonlinearity in the critical growth. The...
In this manuscript, we consider the Cauchy problem for a Schrödinger system with power-type nonlinea...
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
We consider in the whole plane the following Hamiltonian coupling of Schrödinger equations (Formula ...
In this manuscript, we consider the Cauchy problem for a Schrödinger system with power-type nonlinea...
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