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This monograph is based on the Ph.D. Thesis of the author 58]. Its
goal is twofold: First, it presents most researchwork that has been
done during his Ph.D., or at least the part of the work that is
related with the joint spectral radius. This work was concerned
with theoretical developments (part I) as well as the study of some
applications (part II). As a second goal, it was the author's
feeling that a survey on the state of the art on the joint spectral
radius was really missing in the literature, so that the ?rst two
chapters of part I present such a survey. The other chapters mainly
report personal research, except Chapter 5 which presents
animportantapplicationofthejointspectralradius:
thecontinuityofwavelet functions. The ?rst part of this monograph
is dedicated to theoretical results. The ?rst two chapters present
the above mentioned survey on the joint spectral radius. Its
minimum-growth counterpart, the joint spectral subradius, is also
considered. The next two chapters point out two speci?c theoretical
topics, that are important in practical applications: the
particular case of nonne- tive matrices, and the Finiteness
Property. The second part considers applications involving the
joint spectral radius.
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Reachability Problems - 13th International Conference, RP 2019, Brussels, Belgium, September 11-13, 2019, Proceedings (Paperback, 1st ed. 2019)
Emmanuel Filiot, Raphael Jungers, Igor Potapov
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R1,557
Discovery Miles 15 570
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Ships in 10 - 15 working days
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This book constitutes the refereed proceedings of the 13th
International Conference on Reachability Problems, RP 2019, held in
Brussels, Belgium, in September 2019.The 14 full papers presented
were carefully reviewed and selected from 26 submissions. The
papers cover topics such as reachability for infinite state
systems; rewriting systems; reachability analysis in
counter/timed/cellular/communicating automata; Petri nets;
computational aspects of semigroups, groups, and rings;
reachability in dynamical and hybrid systems; frontiers between
decidable and undecidable reachability problems; complexity and
decidability aspects; predictability in iterative maps; and new
computational paradigms.
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