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CHARVÁT, L. MEDUNA, A.
Original Title
Internally Expandable Pushdown Automata and Their Computational Completeness
Type
journal article in Web of Science
Language
English
Original Abstract
The present paper defines the notion of an internally expandable pushdown automaton (IEPDA). In essence, this automaton expands the topmost expandable non-input symbol in its pushdown list. This expanded symbol, however, may not occur on the very top of the pushdown; instead, it may appear deeper in the pushdown. The paper demonstrates that this notion represents an automaton-based counter part to the notion of a state grammar. Indeed, both are equally powerful. Therefore, internally expandable pushdown automata are computationally complete--that is, they are as powerful as Turing machines. In fact there are computationally complete IEPDAs with no more than four states
Keywords
pushdown automata, Turing power, state grammars, descriptional complexity
Authors
CHARVÁT, L.; MEDUNA, A.
Released
25. 10. 2018
ISBN
1453-8245
Periodical
Romanian Journal of Information Science and Technology (ROMJIST)
Year of study
21
Number
3
State
Romania
Pages from
232
Pages to
237
Pages count
6
URL
http://www.romjist.ro/full-texts/paper595.pdf
BibTex
@article{BUT154998, author="Lucie {Charvát} and Alexandr {Meduna}", title="Internally Expandable Pushdown Automata and Their Computational Completeness", journal="Romanian Journal of Information Science and Technology (ROMJIST)", year="2018", volume="21", number="3", pages="232--237", issn="1453-8245", url="http://www.romjist.ro/full-texts/paper595.pdf" }