On November 21 at 11:00 Sander Mikelsaar will defend his doctoral thesis „Analysis and optimization of iteratively decodable codes“ to obtain the degree of Doctor of Philosophy (in Computer Science).
Supervisors:
Assoc. Prof. Vitaly Skachek, University of Tartu
Prof. Boris Kudryashov, University of Tartu
Assoc. Prof. Irina Bocharova, University of Tartu
Opponents:
Professor Emmanuel Boutillon, Université Bretagne Sud (France)
Assoc. Prof. Michael Lentmaier, Lund University (Sweden)
Summary
Reliable digital communication is fundamental for ensuring an error-free exchange of information between devices. The design of practical communication systems requires optimization of state-of-the-art error-correcting code constructions and methods of physical transmission of data signals. A significant challenge in designing such systems is a restriction on computational complexity for the methods used, especially on mobile devices, for which added complexity directly translates to increased drain on battery life.
This restriction becomes progressively more challenging as the modern information age keeps advancing. While coding theory, and codes for communication, are well-established fields of research, the area of digital communications has seen rapid developments in recent history, such as the introduction and widespread adaption of 5G networks. It was not long ago that services, such as on-demand streaming of high-quality video to wireless devices would have been unthinkable due to technological restrictions on data transfer rates (i.e. network speed).
The focus of this dissertation is to study and develop parts of these technologies for potential future - beyond 5G - communications standards. The work covered can be divided in two, firstly, designing methods of constructing low-complexity, high-performance error-correcting codes and secondly, integrating them into practical telecommunications systems by optimizing their matching with physical signals required to transmit and receive digital information in the real world.
The defence will be held also in Zoom (Meeting ID: 912 4308 5784, password: ati).