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Equivalence of Subclasses of Two-Way Non-Deterministic Watson Crick Automata
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作者 kumar sankar ray Kingshuk Chatterjee Debayan Ganguly 《Applied Mathematics》 2013年第10期26-34,共9页
Watson Crick automata are finite automata working on double strands. Extensive research work has already been done on non deterministic Watson Crick automata and on deterministic Watson Crick automata. Parallel Commun... Watson Crick automata are finite automata working on double strands. Extensive research work has already been done on non deterministic Watson Crick automata and on deterministic Watson Crick automata. Parallel Communicating Watson Crick automata systems have been introduced by E. Czeziler et al. In this paper we discuss about a variant of Watson Crick automata known as the two-way Watson Crick automata which are more powerful than non-deterministic Watson Crick automata. We also establish the equivalence of different subclasses of two-way Watson crick automata. We further show that recursively enumerable (RE) languages can be realized by an image of generalized sequential machine (gsm) mapping of two-way Watson-Crick automata. 展开更多
关键词 Non-Deterministic WATSON CRICK AUTOMATA Two-Way Non-Deterministic WATSON CRICK AUTOMATA RE LANGUAGES
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1-Way Multihead Quantum Finite State Automata
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作者 Debayan Ganguly Kingshuk Chatterjee kumar sankar ray 《Applied Mathematics》 2016年第9期1005-1022,共18页
1-way multihead quantum finite state automata (1QFA(k)) can be thought of modified version of 1-way quantum finite state automata (1QFA) and k-letter quantum finite state automata (k-letter QFA) respectively. It has b... 1-way multihead quantum finite state automata (1QFA(k)) can be thought of modified version of 1-way quantum finite state automata (1QFA) and k-letter quantum finite state automata (k-letter QFA) respectively. It has been shown by Moore and Crutchfield as well as Konadacs and Watrous that 1QFA can’t accept all regular language. In this paper, we show different language recognizing capabilities of our model 1-way multihead QFAs. New results presented in this paper are the following ones: 1) We show that newly introduced 1-way 2-head quantum finite state automaton (1QFA(2)) structure can accept all unary regular languages. 2) A language which can’t be accepted by 1-way deterministic 2-head finite state automaton (1DFA((2)) can be accepted by 1QFA(2) with bounded error. 3) 1QFA(2) is more powerful than 1-way reversible 2-head finite state automaton (1RMFA(2)) with respect to recognition of language. 展开更多
关键词 1-Way Quantum Finite State Automaton (1QFA) k-Letter Quantum Finite State Automata (k-Letter QFA) 1-Way Multihead Quantum Finite State Automaton (1QFA(k)) 1-Way Deterministic 2-Head Finite State Automaton (1DFA((2)) 1-Way Reversible Multihead Finite State Automaton (1RMFA(k))
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