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LISEDIDYS SIGNED

Limit sets of discrete dynamical systems

Total Cost €

EC-Contrib. €

Partnership

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LISEDIDYS project word cloud

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

techniques theory basins dimensional statistical discrete backward deepen trajectory shadowing dynamical structure dynamics criterion points circle ergodic combinatorial decide size closed specification interval space maps search dendrites acting symbolic limit trajectories topological cantor property invariant behavior graphs

Project "LISEDIDYS" data sheet

The following table provides information about the project.

Coordinator	AKADEMIA GORNICZO-HUTNICZA IM. STANISLAWA STASZICA W KRAKOWIE Organization address address: AL ADAMA MICKIEWICZA 30 city: KRAKOW postcode: 30-059 website: http://www.agh.edu.pl/en 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	Poland [PL]
Total cost	112˙219 €
EC max contribution	112˙219 € (100%)
Programme	1. H2020-EU.1.3.2. (Nurturing excellence by means of cross-border and cross-sector mobility)
Code Call	H2020-MSCA-IF-2019
Funding Scheme	MSCA-IF-EF-CAR
Starting year	2020
Duration (year-month-day)	from 2020-06-01 to 2021-11-30

Partnership

Take a look of project's partnership.

#	participants	country	role	EC contrib. [€]
1	AKADEMIA GORNICZO-HUTNICZA IM. STANISLAWA STASZICA W KRAKOWIE AKADEMIA GORNICZO-HUTNICZA IM. STANISLAWA STASZICA W KRAKOWIE Organization address address: AL ADAMA MICKIEWICZA 30 city: KRAKOW postcode: 30-059 website: http://www.agh.edu.pl/en contact info title: n.a. name: n.a. surname: n.a. function: n.a. email: n.a. telephone: n.a. fax: n.a.	PL (KRAKOW)	coordinator	112˙219.00

Map

Project objective

The proposed project aims to deepen our knowledge on limit sets which will provide a better understanding of the long term behavior of a discrete dynamical system. We will investigate the topological size and structure of basins of limit sets and study the properties of statistical limit sets and limit sets of backward trajectories. We will search for a criterion allowing to decide whether a given closed invariant set is a limit set of some backward trajectory. The focus will be on the low-dimensional dynamical systems such as interval maps, maps acting on the circle, graphs, dendrites, Cantor space. We will use methods and techniques from topological dynamics and ergodic theory, including combinatorial and symbolic dynamics, shadowing, specification property, invariant measures and generic points.

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