Preprint en http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.23.7464 #CiteSeerXTime-periodic localized oscillations occur in a variety of contexts, in particular in weakly coupled anharmonic lattices and in disordered harmonic networks of oscillators, where they are known respectively as discrete breathers and Anderson modes. It is shown numerically in some examples of systems which interpolate between these two limits that discrete breathers can be continued to Anderson modes, modulo small jumps associated with resonance with Anderson modes on other parts of the network
International audienceDiscrete breathers are time-periodic, spatially localized solutions of the equ...
to appear in the Proceedings of NATO Advanced Research Workshop "Nonlinearity and Disorder: Theory a...
We present some examples of detailed analysis of intrinsic localized modes in lattices, using the ac...
It is known for many decades that in some very particular models, there are exact solutions which co...
Discrete breathers are time-periodic, spatially localized solutions of the equations of motion for a...
Discrete breathers are time-periodic spatially localised motions in networks of oscillators. Their o...
We study the dynamics of the discrete nonlinear Schrödinger lattice initialized such that a very lo...
Abstract Discrete breathers are generic solutions for the dynamics of nonlinearly coupled oscillator...
1991 Mathematics Subject Classification. Primary 37K60, 37K55This work is concerned with Hamiltonian...
Modulational instability of travelling plane waves is often considered as the first step in the for...
Localized oscillations appear both in ordered nonlinear lattices (breathers) and in disordered linea...
Breathers may be mobile close to an instability threshold where the frequency of a pinning mode vani...
International audienceWe study the existence of discrete breathers (time-periodic and spatially loca...
We consider an infinite chain of particles linearly coupled to their nearest neighbors and subject t...
Abstract The interplay between discreteness and nonlinearity leads to the emergence of a new class o...
International audienceDiscrete breathers are time-periodic, spatially localized solutions of the equ...
to appear in the Proceedings of NATO Advanced Research Workshop "Nonlinearity and Disorder: Theory a...
We present some examples of detailed analysis of intrinsic localized modes in lattices, using the ac...
It is known for many decades that in some very particular models, there are exact solutions which co...
Discrete breathers are time-periodic, spatially localized solutions of the equations of motion for a...
Discrete breathers are time-periodic spatially localised motions in networks of oscillators. Their o...
We study the dynamics of the discrete nonlinear Schrödinger lattice initialized such that a very lo...
Abstract Discrete breathers are generic solutions for the dynamics of nonlinearly coupled oscillator...
1991 Mathematics Subject Classification. Primary 37K60, 37K55This work is concerned with Hamiltonian...
Modulational instability of travelling plane waves is often considered as the first step in the for...
Localized oscillations appear both in ordered nonlinear lattices (breathers) and in disordered linea...
Breathers may be mobile close to an instability threshold where the frequency of a pinning mode vani...
International audienceWe study the existence of discrete breathers (time-periodic and spatially loca...
We consider an infinite chain of particles linearly coupled to their nearest neighbors and subject t...
Abstract The interplay between discreteness and nonlinearity leads to the emergence of a new class o...
International audienceDiscrete breathers are time-periodic, spatially localized solutions of the equ...
to appear in the Proceedings of NATO Advanced Research Workshop "Nonlinearity and Disorder: Theory a...
We present some examples of detailed analysis of intrinsic localized modes in lattices, using the ac...