International audienceThe Burridge-Knopoff model describes the dynamics of an elastic chain of blocks pulled over a surface. This model accounts for nonlinear friction phenomena and displays excitability when the velocity-dependent friction force is non-monotone. We introduce a simplified piecewise linear friction law (reminiscent of the McKean nonlinearity in spiking neuron models) which allows us to analyze the existence of large amplitude solitary waves. Propagation failure is shown to occur for weakly coupled oscillators
We consider the 2d quasigeostrophic equation on the \u3b2-plane for the stream function \u3c8, with ...
Fully localised three-dimensional solitary waves are steady water waves which are evanescent in ever...
Recent studies have shown that while linear wavepacket models accurately reproduce experimentally ob...
International audienceWe study the traveling waves of the Nonlinear Schrödinger Equation in dimensio...
AbstractWe are interested in the existence of travelling-waves for the nonlinear Schrödinger equatio...
We consider the Isobe-Kakinuma model for two-dimensional water waves in the case of the flat bottom....
AbstractWe consider the coupled Klein–Gordon–Maxwell system. First we prove a non-existence result o...
AbstractWe study the existence of solitary waves for non-autonomous Klein–Gordon–Dirac equations wit...
International audienceEquivalent boundary Conditions have become a classic notion in the mathematica...
AbstractThe diffusion behavior driven by bounded noise under the influence of a coupled harmonic pot...
The Burridge-Knopoff model is a lattice differential equation describing a chain of blocks connected...
AbstractHe’s semi-inverse method is applied to search for the solitary wave solution of the generali...
AbstractWe state an abstract variational formulation to a coupled system constituted by an inequalit...
This paper deals with the question of blow-up of solutions to nonlocal reaction-diffusion systems un...
We study the Cauchy–Dirichlet problem for the p(x)-Laplacian equation with a regular finite nonlinea...
We consider the 2d quasigeostrophic equation on the \u3b2-plane for the stream function \u3c8, with ...
Fully localised three-dimensional solitary waves are steady water waves which are evanescent in ever...
Recent studies have shown that while linear wavepacket models accurately reproduce experimentally ob...
International audienceWe study the traveling waves of the Nonlinear Schrödinger Equation in dimensio...
AbstractWe are interested in the existence of travelling-waves for the nonlinear Schrödinger equatio...
We consider the Isobe-Kakinuma model for two-dimensional water waves in the case of the flat bottom....
AbstractWe consider the coupled Klein–Gordon–Maxwell system. First we prove a non-existence result o...
AbstractWe study the existence of solitary waves for non-autonomous Klein–Gordon–Dirac equations wit...
International audienceEquivalent boundary Conditions have become a classic notion in the mathematica...
AbstractThe diffusion behavior driven by bounded noise under the influence of a coupled harmonic pot...
The Burridge-Knopoff model is a lattice differential equation describing a chain of blocks connected...
AbstractHe’s semi-inverse method is applied to search for the solitary wave solution of the generali...
AbstractWe state an abstract variational formulation to a coupled system constituted by an inequalit...
This paper deals with the question of blow-up of solutions to nonlocal reaction-diffusion systems un...
We study the Cauchy–Dirichlet problem for the p(x)-Laplacian equation with a regular finite nonlinea...
We consider the 2d quasigeostrophic equation on the \u3b2-plane for the stream function \u3c8, with ...
Fully localised three-dimensional solitary waves are steady water waves which are evanescent in ever...
Recent studies have shown that while linear wavepacket models accurately reproduce experimentally ob...