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Published in 2019 at "Soft Computing"
DOI: 10.1007/s00500-019-04012-4
Abstract: A language S on a free monoid $$A^*$$A∗ is called a solid code if S is an infix code and overlap-free. A congruence $$\rho $$ρ on $$A^*$$A∗ is called principal if there exists $$L\subseteq A^*$$L⊆A∗…
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Keywords:
solid codes;
mathbf;
mathbf mathbf;
applications solid ... See more keywords