In the last years much progress has been achieved in the theory of quasi-periodic solutions of PDEs, that we shall call in a broad sense “KAM theory for PDEs”. Many new tools and ideas have been developed in this field (and are in current progress) establishing new links with other areas of dynamical systems (like normal forms) and PDE analysis (like micro-local analysis). We provide an overview to the state of the art in KAM theory for PDEs. © 2016 Unione Matematica Italiana
We present new KAM results about quasi-periodic solutions of Schrodinger and wave equation
AbstractSo far the application of Kolmogorov–Arnold–Moser (KAM) theory has been restricted to smooth...
It is well known that the phase space of a finite dimensional integrable system is filled by invaria...
In the last years much progress has been achieved in KAM theory concerning bifurcation of quasi-peri...
We present new ideas and techniques for proving existence and stability of quasi-periodic solutions ...
We present new ideas and techniques for proving existence and stability of quasi-periodic solutions ...
This paper is an overview of recent existence results and techniques about KAM theory for PDEs
This paper is an overview of recent existence results and techniques about KAM theory for PDEs
We overview recent existence results and techniques about KAM theory for PDEs, like nonlinear Schrod...
We overview recent existence results and techniques about KAM theory for PDEs, like nonlinear Schrod...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
In these 2 lectures we present new trends in the theory of existence and stability of quasi-periodic...
In this paper a KAM-theorem about the existence of quasi-periodic motions in some infinite dimension...
We present new KAM results about quasi-periodic solutions of Schrodinger and wave equation
AbstractSo far the application of Kolmogorov–Arnold–Moser (KAM) theory has been restricted to smooth...
It is well known that the phase space of a finite dimensional integrable system is filled by invaria...
In the last years much progress has been achieved in KAM theory concerning bifurcation of quasi-peri...
We present new ideas and techniques for proving existence and stability of quasi-periodic solutions ...
We present new ideas and techniques for proving existence and stability of quasi-periodic solutions ...
This paper is an overview of recent existence results and techniques about KAM theory for PDEs
This paper is an overview of recent existence results and techniques about KAM theory for PDEs
We overview recent existence results and techniques about KAM theory for PDEs, like nonlinear Schrod...
We overview recent existence results and techniques about KAM theory for PDEs, like nonlinear Schrod...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
This thesis deals with KAM theory for Hamiltonian partial differential equations. This theory concer...
In these 2 lectures we present new trends in the theory of existence and stability of quasi-periodic...
In this paper a KAM-theorem about the existence of quasi-periodic motions in some infinite dimension...
We present new KAM results about quasi-periodic solutions of Schrodinger and wave equation
AbstractSo far the application of Kolmogorov–Arnold–Moser (KAM) theory has been restricted to smooth...
It is well known that the phase space of a finite dimensional integrable system is filled by invaria...