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ILDS

Integrability and Linearization of Dynamical Systems

Total Cost €

EC-Contrib. €

Partnership

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ILDS project word cloud

Explore the words cloud of the ILDS project. It provides you a very rough idea of what is the project "ILDS" about.

smooth arising global intend differential limit varieties perturbations emphasis emphasize linear integrable equivalent few geometry theory unbounded equation computations combining autonomous cycles algebraic computational linearization nonlinear isochronicity exponential dimensional algebra directions concerning integrability possess manifold bifurcations dynamical dichotomy tools symbolic integral critical topological periods

Project "ILDS" data sheet

The following table provides information about the project.

Coordinator	UNIVERZA V MARIBORU, CENTER ZA UPORABNO MATEMATIKO IN TEORETICNO FIZIKO P.O. ZAVOD Organization address address: KREKOVA ULICA 2 city: MARIBOR postcode: 2000 website: www.camtp.uni-mb.si contact info title: n.a. name: n.a. surname: n.a. function: n.a. email: n.a. telephone: n.a. fax: n.a.
Coordinator Country	Slovenia [SI]
Total cost	157˙287 €
EC max contribution	157˙287 € (100%)
Programme	1. H2020-EU.1.3.2. (Nurturing excellence by means of cross-border and cross-sector mobility)
Code Call	H2020-MSCA-IF-2014
Funding Scheme	MSCA-IF-EF-ST
Starting year	2016
Duration (year-month-day)	from 2016-07-01 to 2018-06-30

Partnership

Take a look of project's partnership.

#	participants	country	role	EC contrib. [€]
1	UNIVERZA V MARIBORU, CENTER ZA UPORABNO MATEMATIKO IN TEORETICNO FIZIKO P.O. ZAVOD UNIVERZA V MARIBORU, CENTER ZA UPORABNO MATEMATIKO IN TEORETICNO FIZIKO P.O. ZAVOD Organization address address: KREKOVA ULICA 2 city: MARIBOR postcode: 2000 website: www.camtp.uni-mb.si contact info title: n.a. name: n.a. surname: n.a. function: n.a. email: n.a. telephone: n.a. fax: n.a.	SI (MARIBOR)	coordinator	157˙287.00

Map

Project objective

The proposed research includes the following two main directions: (1) Using methods and tools of algebraic geometry and computational algebra, we study the integrability of the nonlinear dynamical systems. We focus on finding the varieties of integrability of dynamical systems with the emphasize on the higher dimensional systems. Our approaches are based on combining symbolic computations with methods of the theory of integrability of dynamical systems. We then study bifurcations of limit cycles and critical periods arising after perturbations of higher dimensional integrable systems of differential equation. Furthermore, we intend to study the problem of isochronicity (which is equivalent to the problem of linearization). (2) We propose to study the global topological linearization, linearization of integral manifold, smooth linearization with the emphasis on the study of the linearization of non-autonomous systems when the nonlinear term is unbounded or linear system does not possess exponential dichotomy (in critical state). Up to now there are few results concerning the linearization

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The information about "ILDS" are provided by the European Opendata Portal: CORDIS opendata.