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Titlebook: Automata on Infinite Words; Ecole de Printemps d M. Nivat,D. Perrin Conference proceedings 1985 Springer-Verlag Berlin Heidelberg 1985 Fini

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,Theoretische Überlegungen und Hypothesen,em can also be generated by an ε-free tag system. We give a full inclusion graph and several closure properties for the sets of infinite words considered. We investigate some extensions of tag systems using iterated sequential mappings.
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Deterministic asynchronous automata,hese, it is possible to reformulate the model in terms of partial functions between monoids from which we obtain an extension of the conventional sequential automaton. We conclude with some remarks on extensions to this work and its relationship to other theories of parallel systems.
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Kth power-free codes,er-free words. We present some conditions for some particular morphisms to be kth power-free. As a matter of fact we claim that the framework of the theory of codes is a good framework for these problems and we try to illustrate this.
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On various classes of infinite words obtained by iterated mappings,em can also be generated by an ε-free tag system. We give a full inclusion graph and several closure properties for the sets of infinite words considered. We investigate some extensions of tag systems using iterated sequential mappings.
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https://doi.org/10.1007/3-540-15641-0Finite; Words; automata; decidability; equality; finite automata; form; formal proof; language; logic; mapping
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https://doi.org/10.1007/978-3-531-90542-6We introduce yield of infinite trees. Trees are provided with usual syntactic order, words with a new order that canonically makes concatenation continuous. "Yield" operation is continuous. Our main result consists in the decidability of yield‘s equality for infinite regular trees.
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,Decidability of yield’s equality for infinite regular trees,We introduce yield of infinite trees. Trees are provided with usual syntactic order, words with a new order that canonically makes concatenation continuous. "Yield" operation is continuous. Our main result consists in the decidability of yield‘s equality for infinite regular trees.
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An introduction to finite automata on infinite words,
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