In this paper we construct and approximate breathers in the DNLS model starting from the continuous limit: such periodic solutions are obtained as perturbations of the ground state of the NLS model in , with n = 1, 2. In both the dimensions we recover the Sievers\u2013Takeno and the Page (P) modes; furthermore, in also the two hybrid (H) modes are constructed. The proof is based on the interpolation of the lattice using the finite element method (FEM)
Abstract. We study time-periodic solutions of the Fermi–Pasta–Ulam (FPU) model, which describes a ch...
We report on the existence of discrete breathers in a one-dimensional, mass-in-mass chain withlinear...
The problems of the existence, stability, and transversal motion of the discrete dark localized mode...
We construct small amplitude breathers in one-dimensional (1D) and two-dimensional (2D) Klein-Gordon...
Discrete breathers are time-periodic and spatially localised exact solutions in translationally inva...
Abstract. Breather solutions are time-periodic and space-localized solutions of nonlinear dynamical ...
We present some examples of detailed analysis of intrinsic localized modes in lattices, using the ac...
ii We consider existence and stability of breather solutions to discrete nonlinear Schrödinger (dNLS...
We consider the problem of the continuation with respect to a small parameter \u25b of spatially loc...
We discuss the existence of breathers and lower bounds on their power, in nonlinear Schr\ odinger la...
We consider real breather solutions of the discrete cubic nonlinear Schrödinger equation near the l...
International audienceWe study the existence of traveling breathers and solitary waves in the discre...
We start by considering the sine-Gordon partial differential equation (PDE with an arbitrary pertur...
Discrete breathers are time-periodic and spatially localised exact solutions in translationally inva...
We study the existence breather-type localized solutions in the discrete NLS equation with high freq...
Abstract. We study time-periodic solutions of the Fermi–Pasta–Ulam (FPU) model, which describes a ch...
We report on the existence of discrete breathers in a one-dimensional, mass-in-mass chain withlinear...
The problems of the existence, stability, and transversal motion of the discrete dark localized mode...
We construct small amplitude breathers in one-dimensional (1D) and two-dimensional (2D) Klein-Gordon...
Discrete breathers are time-periodic and spatially localised exact solutions in translationally inva...
Abstract. Breather solutions are time-periodic and space-localized solutions of nonlinear dynamical ...
We present some examples of detailed analysis of intrinsic localized modes in lattices, using the ac...
ii We consider existence and stability of breather solutions to discrete nonlinear Schrödinger (dNLS...
We consider the problem of the continuation with respect to a small parameter \u25b of spatially loc...
We discuss the existence of breathers and lower bounds on their power, in nonlinear Schr\ odinger la...
We consider real breather solutions of the discrete cubic nonlinear Schrödinger equation near the l...
International audienceWe study the existence of traveling breathers and solitary waves in the discre...
We start by considering the sine-Gordon partial differential equation (PDE with an arbitrary pertur...
Discrete breathers are time-periodic and spatially localised exact solutions in translationally inva...
We study the existence breather-type localized solutions in the discrete NLS equation with high freq...
Abstract. We study time-periodic solutions of the Fermi–Pasta–Ulam (FPU) model, which describes a ch...
We report on the existence of discrete breathers in a one-dimensional, mass-in-mass chain withlinear...
The problems of the existence, stability, and transversal motion of the discrete dark localized mode...