Limit sets of discrete dynamical systems

Project description

A mathematical crystal ball for the future and the past

Most real-life processes are dynamical systems, systems that evolve over time and in a defined 'state space' (akin to the various states the system can be in) according to a fixed rule. They are related sets of processes through which matter or energy flows, continually changing. Populations, epidemics and economies at all scales are examples of dynamical systems. Discrete dynamical systems evolve in discrete time steps. The EU-funded LISEDIDYS project is investigating the limit sets of such systems into the future or the past as well as where they end up after an infinite amount of time has passed. Applying a variety of mathematical techniques and methods, the project's outcomes will enhance understanding of the long-term behaviour of discrete dynamical systems.

Fields of science

• natural sciences › mathematics › applied mathematics › dynamical systems

Programme(s)

• H2020-EU.1.3. - EXCELLENT SCIENCE - Marie Skłodowska-Curie Actions Main Programme
• H2020-EU.1.3.2. - Nurturing excellence by means of cross-border and cross-sector mobility

Topic(s)

• MSCA-IF-2019 - Individual Fellowships

Call for proposal

H2020-MSCA-IF-2019

See other projects for this call

Funding Scheme

MSCA-IF-EF-CAR - CAR – Career Restart panel

Coordinator

AKADEMIA GORNICZO-HUTNICZA IM. STANISLAWA STASZICA W KRAKOWIE

Net EU contribution

€ 112 219,20

Address

Al Adama Mickiewicza 30
30-059 Krakow
Poland

Region

Makroregion południowy › Małopolskie › Miasto Kraków

Activity type

Higher or Secondary Education Establishments

Links

Other funding

€ 0,00