New PDF release: Developments in Language Theory: 15th International

By Golnaz Badkobeh, Supaporn Chairungsee, Maxime Crochemore (auth.), Giancarlo Mauri, Alberto Leporati (eds.)

ISBN-10: 3642223206

ISBN-13: 9783642223204

This ebook constitutes the refereed lawsuits of the fifteenth foreign convention on advancements in Language idea, DLT 2011, held in Milano, Italy, in July 2011. The 34 common papers awarded have been rigorously reviewed and chosen from a variety of submissions. the amount additionally comprises the papers or abstracts of five invited audio system, in addition to a 2-page summary for every of the 7 poster papers. the subjects lined comprise grammars, acceptors and transducers for phrases, timber and graphs; algebraic theories of automata; codes; symbolic dynamics; algorithmic, combinatorial and algebraic houses of phrases and languages; decidability questions; functions of language idea, together with: ordinary computing, snapshot manipulation and compression, textual content algorithms, cryptography, concurrency, complexity concept and good judgment; mobile automata and multidimensional styles; language concept facets of quantum computing and bio-computing.

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Extra resources for Developments in Language Theory: 15th International Conference, DLT 2011, Milan, Italy, July 19-22, 2011. Proceedings

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Comput. Sci. 16, 755–766 (2005) 24. : On the entropy and letter frequencies of ternary squarefree words. Electronic J. Combinatorics 11, # R14 (2004) Growth Properties of Power-Free Languages 43 25. : Overlap-free words on two symbols. , Nivat, M. ) Automata on Infinite Words. LNCS, vol. 192, pp. 196–206. Springer, Heidelberg (1985) 26. : On Abelian repetition threshold. M. ) Proc. 13th Mons Days of Theoretical Computer Science, pp. 1– 11. Univ. de Picardie Jules Verne, Amiens (2010) 27. : Overlap-free sequences.

The growth rate of L is defined by Gr(L) = lim supn→∞ (CL (n))1/n . M. Shur Gr(L) = lim (CL (n))1/n = inf (CL (n))1/n . n→∞ n∈N (1) The inequality Gr(L) > 1 indicates that L is “big” (has exponential complexity). If Gr(L) = 1, then L is “small” (has subexponential complexity). The complexity CL (n) is polynomial if it is bounded from above by a polynomial in n. The condition Gr(L) = 0 corresponds to the degenerate case of a finite language. The complexity of a factorial language is either bounded by a constant or strictly increasing.

Nivat, M. ) Automata on Infinite Words. LNCS, vol. 192, pp. 196–206. Springer, Heidelberg (1985) 28. : The structure of the set of cube-free Z-words over a two-letter alphabet. Izvestiya Math. 64(4), 847–871 (2000) 29. : Factorial languages of low combinatorial complexity. , Dang, Z. ) DLT 2006. LNCS, vol. 4036, pp. 397–407. Springer, Heidelberg (2006) 30. : Comparing complexity functions of a language and its extendable part. RAIRO Inform. Theor. Appl. 42, 647–655 (2008) 31. : Combinatorial complexity of regular languages.

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Developments in Language Theory: 15th International Conference, DLT 2011, Milan, Italy, July 19-22, 2011. Proceedings by Golnaz Badkobeh, Supaporn Chairungsee, Maxime Crochemore (auth.), Giancarlo Mauri, Alberto Leporati (eds.)


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