Results 141 to 150 of about 1,221 (189)
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Matrix theory from the viewpoint of cellular automata (Algebra, Languages and Computation)
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Cyclic system for an algebraic theory of alternating parity automata [PDF]
$\omega$-regular languages are a natural extension of the regular languages to the setting of infinite words. Likewise, they are recognised by a host of automata models, one of the most important being Alternating Parity Automata (APAs), a generalisation
Anupam Das, A. De
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Algebraic Language Theory with Effects [PDF]
Regular languages -- the languages accepted by deterministic finite automata -- are known to be precisely the languages recognized by finite monoids. This characterization is the origin of algebraic language theory.
Fabian Birkmann +3 more
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An algebraic theory of ω-regular languages, via μν-expressions [PDF]
Alternating parity automata (APAs) provide a robust formalism for modelling infinite behaviours and play a central role in formal verification. Despite their widespread use, the algebraic theory underlying APAs has remained largely unexplored.
Anupam Das, A. De
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Automata-Theoretic Characterisations of Branching-Time Temporal Logics [PDF]
Characterisations theorems serve as important tools in model theory and can be used to assess and compare the expressive power of temporal languages used for the specification and verification of properties in formal methods.
M. Benerecetti +3 more
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Language acceptability of finite automata based on theory of semi‐tensor product of matrices
Asian journal of control, 2019Using the theories of many‐valued logic and semi‐tensor product of matrices (STP), this paper investigates how to mathematically determine whether or not a regular language is recognized by finite automata (FA).
Jumei Yue, Yongyi Yan, Zengqiang Chen
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