KUNC, Michal. Simple language equations. Bulletin of the European Association for Theoretical Computer Science EATCS. 2005, vol. 85, February, p. 81-102. ISSN 0252-9742.
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Basic information
Original name Simple language equations
Name in Czech Jednoduché jazykové rovnice
Authors KUNC, Michal (203 Czech Republic, guarantor).
Edition Bulletin of the European Association for Theoretical Computer Science EATCS, 2005, 0252-9742.
Other information
Original language English
Type of outcome Article in a journal
Field of Study 10101 Pure mathematics
Country of publisher United Kingdom of Great Britain and Northern Ireland
Confidentiality degree is not subject to a state or trade secret
RIV identification code RIV/00216224:14310/05:00013635
Organization unit Faculty of Science
Keywords in English Language equation; Regular language; Well quasi-order; Recursively enumerable language; Commutation of languages
Tags Commutation of languages, Language equation, Recursively enumerable language, Regular language, Well quasi-order
Changed by Changed by: doc. Mgr. Michal Kunc, Ph.D., učo 2906. Changed: 23/1/2006 14:27.
Abstract
We survey results, both positive and negative, on regularity of maximal solutions of systems of implicit language equations and inequalities. These results concern inequalities with constant right-hand sides, one-sided linear inequalities, inequalities with restrictions on constants, and commutation equations and inequalities. In addition, we present some of these results in a generalized form in order to underline common principles.
Abstract (in Czech)
Článek shrnuje pozitivní i negativní výsledky o regularitě maximálních řešení systémů implicitních jazykových rovnic a nerovnic. Tyto výsledky se týkají nerovnic s konstantními pravými stranami, nerovnic s omezeními na konstanty a komutačních rovnic a nerovnic. Některé z těchto výsledků navíc uvádíme ve zobecněné podobě za účelem zdůraznění společných principů.
Links
MSM 143100009, plan (intention)Name: Matematické struktury algebry a geometrie
Investor: Ministry of Education, Youth and Sports of the CR, Mathematical structures of algebra and geometry
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