Formal languages
Operations and language generating devices suggested by the genome evolution
Theoretical Computer Science
Introduction to Formal Language Theory
Introduction to Formal Language Theory
DNA Computing: New Computing Paradigms (Texts in Theoretical Computer Science. An EATCS Series)
DNA Computing: New Computing Paradigms (Texts in Theoretical Computer Science. An EATCS Series)
On Stateless Multihead Finite Automata and Multihead Pushdown Automata
DLT '09 Proceedings of the 13th International Conference on Developments in Language Theory
Journal of Computer and System Sciences
On 5' → 3' sensing Watson-Crick finite automata
DNA13'07 Proceedings of the 13th international conference on DNA computing
The role of the complementarity relation in watson-crick automata and sticker systems
DLT'04 Proceedings of the 8th international conference on Developments in Language Theory
Hierarchy results on stateless multicounter 5′ → 3′ Watson-Crick automata
IWANN'11 Proceedings of the 11th international conference on Artificial neural networks conference on Advances in computational intelligence - Volume Part I
Hierarchies of Stateless Multicounter 5′ → 3′ Watson-Crick Automata Languages
Fundamenta Informaticae - Theory that Counts: To Oscar Ibarra on His 70th Birthday
Stateless multicounter 5' → 3' Watson---Crick automata: the deterministic case
Natural Computing: an international journal
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5′ → 3′ WK-automata are Watson-Crick automata whose two heads start on opposite ends of the input word and always run in opposite directions. One full reading in both directions is called a run. We prove that the expressive power of these automata increases with every additional run that they can make, both for deterministic and non-deterministic machines. This defines two incomparable infinite hierarchies of language classes between the regular and the context-sensitive languages. These hierarchies are complemented with classes defined by several restricted variants of 5′ → 3′ WK-automata like stateless automata. Finally we show that several standard problems are undecidable for languages accepted by 5′ → 3′ WK-automata in only one run, for example the emptiness and the finiteness problems.