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SUMMARY:Szilárd Zsolt Fazekas (Akita University)
DTSTART:20240410T080000Z
DTEND:20240410T090000Z
DTSTAMP:20260423T035740Z
UID:FLAT/3
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/FLAT/3/">Non
 -regular complexity</a>\nby Szilárd Zsolt Fazekas (Akita University) as p
 art of One FLAT World Seminar\n\n\nAbstract\nGiven a computational model A
 \, we will call another model B an extension of A if computation steps pos
 sible in a system (machine\, grammar\, etc.) of type A are also possible i
 n systems of type B and the latter allow some operations that are not poss
 ible in the former. Such a relationship between models is exhibited by con
 text-free grammars as extensions of regular grammars\, or one-way jumping 
 automata and automata with translucent letters as extensions of finite aut
 omata. The operations available in the extensions but not in the original 
 model can be viewed as a computational resource and hence can be analyzed 
 quantitatively\, similarly to computational complexity theory. Recent year
 s saw both the continuation of lines of inquiry from decades ago\, countin
 g the non-regular rules used in context-free derivations (Bordihn and Mitr
 ana\, '20)\, and the start of new ones\, counting the number of jumps/swee
 ps used during computations with the aforementioned extended automata mode
 ls (Fazekas and Mercaş\, '22-23\, Mitrana et al.\, '24). As the base mode
 l in all three cases generates/accepts the class of regular languages\, th
 e complexity notions introduced can be viewed as a measure of how non-regu
 lar a machine\, grammar or language is. In this talk I give an overview of
  the research concerning the hierarchies of language classes defined throu
 gh these non-regular complexity measures\, and propose some questions for 
 further investigation.\n
LOCATION:https://researchseminars.org/talk/FLAT/3/
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