Institute of Information Theory and Automation

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Projects

Department: SI Duration: 2010 - 2014 Grantor: GACR
The project is aimed at investigating qualitative properties of stochastic infinite dimensional systems (in particular, stochastic partial differential equations) and at research in infinite dimensional stochastic control theory. More specifically, the following topics will be emphasized: 1.
Department: AS Duration: 2010 - 2013 Grantor: MV_CR
Cílem projektu je zavedení moderního programového systému HARP a jeho asimilačního subsystému ASIM do praxe. Je určen pro podporu krizového řízení při zvládání následků mimořádných průmyslových nehod a havárií spojených s únikem radioaktivního znečistění do životního prostředí.
Department: ZS Duration: 2010 - 2012 Grantor: FG
Project SMECY is partially supported by ARTEMIS Joint Undertaking (project number 100230) and by Ministry of Education, Youth and Sports of the Czech rep.
Department: SI Duration: 2009 - 2011 Grantor: GACR
The aim of the project is to develop several aspects of the theory of Gibbs states and phase transitions of lattice models. Gradient lattice models, where the challenge is to understand the case of non-convex potentials, will be studied by means of multiscale analysis and a refinement of cluster expansions.
Department: AS Duration: 2009 Grantor:
Department: ZOI Duration: 2009 - 2010 Grantor:
The project proposal belongs to the area of digital image processing and deals with sophisticated methods for image enhancement/restoration.
Department: SI Duration: 2009 - 2013 Grantor: GACR
The proposed project aims at development of existing methods of blind source separation and blind separation of convolutive mixtures that are important in biomedicine, acoustics and speech processing, and in wireless communications. It will extend previous results of the appplicants in this area.
Department: SI Duration: 2009 - 2011 Grantor:
Recurrence is one of the key concepts in topological dynamics, ergodic and information theories. Especially, limit distributions of return times in dynamical systems and stationary processes have been intensively studied. This field covers fundamental mathematical theorems as well as important apllications, e.g.

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