RDS-JALC

Random Dynamical Systems

Coordinatore	IMPERIAL COLLEGE OF SCIENCE, TECHNOLOGY AND MEDICINE    more  Organization address address: SOUTH KENSINGTON CAMPUS EXHIBITION ROAD city: LONDON postcode: SW7 2AZ contact info Titolo: Ms. Nome: Brooke Cognome: Alasya Email: send email Telefono: +44 207 594 1181 Fax: +44 207 594 1418
Nazionalità Coordinatore	United Kingdom [UK]
Totale costo	165˙540 €
EC contributo	165˙540 €
Programma	FP7-PEOPLE Specific programme "People" implementing the Seventh Framework Programme of the European Community for research, technological development and demonstration activities (2007 to 2013)
Code Call	FP7-PEOPLE-2009-IEF
Funding Scheme	MC-IEF
Anno di inizio	2011
Periodo (anno-mese-giorno)	2011-10-01   -   2013-09-30

 Partecipanti

#	participant	country	role	EC contrib. [€]
1	IMPERIAL COLLEGE OF SCIENCE, TECHNOLOGY AND MEDICINE  Organization address address: SOUTH KENSINGTON CAMPUS EXHIBITION ROAD city: LONDON postcode: SW7 2AZ contact info Titolo: Ms. Nome: Brooke Cognome: Alasya Email: send email Telefono: +44 207 594 1181 Fax: +44 207 594 1418	UK (LONDON)	coordinator	165˙540.80

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 Obiettivo del progetto (Objective)

'The proposed research and training project aims at giving a major progress in the development of the interaction between classical and random dynamical systems, a key subject for the European Research Area with many applications. In particular, we want to deepen understanding of the following topics: (i) Ergodic properties of random billiards. We will analyse a broad class of billiard geometries, study skew-product representations for the billiard flow, and investigate central limit theorems. (ii) Absolute continuity of laws of transformed Brownian motions. We would like to give necessary and sufficient conditions to guarantee that, when transformed according to a family of diffeomorphisms, the laws of a Brownian motion on the path space are absolutely continuous with respect to the original laws. Reduction techniques and Lie-group theoretical arguments are expected to be used in this research. (iii) Bifurcation of random dynamical systems. Several notions of bifurcation available for random systems will be compared. Random dynamical systems with bounded noise will receive special attention and will be studied with control theory techniques. Under bounded noise perturbations, we want to characterise invariant measures and their support as well as domains of attraction. In order to achieve these research objectives, the researcher will be specifically trained by the dynamical systems group (DynamIC) of Imperial College London in ergodic theory, bifurcation theory for autonomous and non-autonomous dynamical systems, and analysis on infinite dimensional spaces.'