AbstractIn order to show that the standard partially dissipative Hodgkin–Huxley system approximates the hyperbolic Hodgkin–Huxley system for large time, we are interested in establishing the existence of exponential attractors for the hyperbolic system with estimates of the fractal dimension and the rate of attraction of trajectories which are uniform with respect to the perturbation. Furthermore, we obtain the continuity of exponential attractors
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
We consider a coupled hyperbolic system which describes the evolution of the electromagnetic field i...
This paper is concerned with the lower semicontinuity of attractors for semilinear non-autonomous d...
AbstractIn order to show that the standard partially dissipative Hodgkin–Huxley system approximates ...
AbstractIn an effort to show that the standard Hodgkin–Huxley system approximates the hyperbolic Hod...
AbstractHere we consider a singular perturbation of the Hodgkin–Huxley system which is derived from ...
Here we consider a singular perturbation of the Hodgkin–Huxley system which is derived from the Lie...
Abstract. We suggest in this article a new explicit algorithm allowing to construct exponential attr...
In this work, we examine first-order lattice dynamical systems, which are discretized versions of r...
AbstractOur aim in this note is to construct an exponential attractor of optimal (with respect to th...
Two tracking properties for trajectories on attracting sets are studied. We prove that trajectories ...
We consider a phase-field system with memory effects. This model consists of an integrodifferential ...
AbstractThe method of ℓ-trajectories is presented in a general setting as an alternative approach to...
AbstractThis paper is devoted to the asymptotic behavior for some evolution equations when the under...
The asymptotic behavior of dissipative evolution problems, determined by complex networks of reactio...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
We consider a coupled hyperbolic system which describes the evolution of the electromagnetic field i...
This paper is concerned with the lower semicontinuity of attractors for semilinear non-autonomous d...
AbstractIn order to show that the standard partially dissipative Hodgkin–Huxley system approximates ...
AbstractIn an effort to show that the standard Hodgkin–Huxley system approximates the hyperbolic Hod...
AbstractHere we consider a singular perturbation of the Hodgkin–Huxley system which is derived from ...
Here we consider a singular perturbation of the Hodgkin–Huxley system which is derived from the Lie...
Abstract. We suggest in this article a new explicit algorithm allowing to construct exponential attr...
In this work, we examine first-order lattice dynamical systems, which are discretized versions of r...
AbstractOur aim in this note is to construct an exponential attractor of optimal (with respect to th...
Two tracking properties for trajectories on attracting sets are studied. We prove that trajectories ...
We consider a phase-field system with memory effects. This model consists of an integrodifferential ...
AbstractThe method of ℓ-trajectories is presented in a general setting as an alternative approach to...
AbstractThis paper is devoted to the asymptotic behavior for some evolution equations when the under...
The asymptotic behavior of dissipative evolution problems, determined by complex networks of reactio...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
We consider a coupled hyperbolic system which describes the evolution of the electromagnetic field i...
This paper is concerned with the lower semicontinuity of attractors for semilinear non-autonomous d...