BIBLIOS

Document type
Journal articles

Document subtype
Full paper

Title
Stochastic stability of invariant measures: The 2D Euler equation

Participants in the publication
F. Cipriano (Author)
H. Ouerdiane (Author)
R. Vilela Mendes (Author)
FACULDADE DE CIÊNCIAS DA UNIVERSIDADE DE LISBOA
CMAFcIO

Summary
Infinite-dimensional dissipative dynamical systems, stochastic stability provides the se-\nlection of the physically relevant measures. That this might also apply to systems defined\nby partial differential equations, both dissipative and conservative, is the inspiration for\nthis work. As an example, the 2D Euler equation is studied. Among other results this\nstudy suggests that the coherent structures observed in 2D hydrodynamics are associated\nwith congurations that maximize stochastically stable measures uniquely determined\nby the boundary conditions in dynamical space.


Where published
International Journal of Modern Physics B

Publication Identifiers
ISSN - 0217-9792,1793-6578

Publisher
World Scientific Pub Co Pte Lt



Document Identifiers
DOI - https://doi.org/10.1142/s0217979219501856
URL - http://dx.doi.org/10.1142/s0217979219501856