@Article{ATA-35-235,
author = {},
title = {KAM Theory for Partial Differential Equations},
journal = {Analysis in Theory and Applications},
year = {2019},
volume = {35},
number = {3},
pages = {235--267},
abstract = {
In the last years much progress has been achieved in KAM theory concerning bifurcation of quasi-periodic solutions of Hamiltonian or reversible partial differential equations. We provide an overview of the state of the art in this field.
},
issn = {1573-8175},
doi = {https://doi.org/10.4208/ata.OA-0013},
url = {http://global-sci.org/intro/article_detail/ata/13115.html}
}
TY - JOUR
T1 - KAM Theory for Partial Differential Equations
JO - Analysis in Theory and Applications
VL - 3
SP - 235
EP - 267
PY - 2019
DA - 2019/04
SN - 35
DO - http://dor.org/10.4208/ata.OA-0013
UR - https://global-sci.org/intro/ata/13115.html
KW - KAM for PDEs, quasi-periodic solutions, small divisors, infinite dimensional Hamiltonian
and reversible systems, water waves, nonlinear wave and Schrodinger equations, KdV.
AB -
In the last years much progress has been achieved in KAM theory concerning bifurcation of quasi-periodic solutions of Hamiltonian or reversible partial differential equations. We provide an overview of the state of the art in this field.
Massimiliano Berti. (2020). KAM Theory for Partial Differential Equations.
Analysis in Theory and Applications. 35 (3).
235-267.
doi:10.4208/ata.OA-0013
