By Gabriel Ciobanu, Dominique Méry

This booklet constitutes the refereed court cases of the eleventh overseas Colloquium on Theoretical features of Computing, ICTAC 2014 held in Bucharest, Romania, in September 2014. The 25 revised complete papers awarded including 3 invited talks have been rigorously reviewed and chosen from seventy four submissions. The papers conceal a number of subject matters similar to automata conception and formal languages; ideas and semantics of programming languages; theories of concurrency, mobility and reconfiguration; logics and their purposes; software program architectures and their types, refinement and verification; dating among software program specifications, versions and code; static and dynamic application research and verification; software program specification, refinement, verification and trying out; version checking and theorem proving; versions of item and part platforms; coordination and have interplay; integration of theories, formal equipment and instruments for engineering computing structures; service-oriented architectures: versions and improvement tools; versions of concurrency, safeguard, and mobility; theories of disbursed, grid and cloud computing; real-time, embedded, hybrid and cyber-physical platforms; sort and class conception in computing device technological know-how; types for e-learning and schooling; case reviews, theories, instruments and experiments of validated platforms; domain-specific modeling and expertise: examples, frameworks and useful adventure; demanding situations and foundations in environmental modeling and tracking, healthcare, and catastrophe management.

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Aguzzoli, D. Diaconescu, and T. Flaminio Remark 2. Note that in (1), given a word w = a1 · · · ak , the substitutions σai are applied in the converse order with respect to the occurrences of the corresponding letters in w. Notation. If w = a1 · · · ak ∈ Σ ∗ , when it is convenient, we will denote the substitution σa1 ◦ · · · ◦ σak simply by σw . Theorem 1. For every complete DFA A with 2n states, there exists a classical fortress in n-variables FA such that L(A) = L(FA ). Proof. Let A = (S, I, δ, F ) be a finite complete deterministic automaton such that |S| = 2n .

Let B = (B, ∧, ∨, ¬, 1) be a Boolean algebra. t. the lattice order of B) subset ∅ = f ⊆ B such that x, y ∈ f implies x ∧ y ∈ f. Filters are in bijection with congruences via the maps f → ¯ → fΘ¯ = {a | (a, 1) ∈ Θ}. ¯ ¯ f = {(a, b) | (¬a ∨ b) ∧ (¬b ∨ a) ∈ f}, and Θ Θ ¯ ⊆ A2 , consider the system Given a Boolean algebra A and a congruence Θ ¯ where a/Θ ¯ is the Θ-equivalence ¯ ¯ = ({a/Θ ¯ | a ∈ A}, ∧Θ¯ , ∨Θ¯ , ¬Θ¯ , /Θ), class A/Θ ¯ ∧Θ¯ b/Θ ¯ = (a ∧ b)/Θ, ¯ a/Θ ¯ ∨Θ¯ b/Θ ¯ = (a ∨ b)/Θ, ¯ ¬a/Θ ¯ = (¬a)/Θ.

Behavioural and abstractor specifications. Sci. Comput. Program. 25(2-3), 149–186 (1995) 11. : Generalized interpolation in CASL. Information Processing Letters 76, 19–24 (2001) 12. : Logical systems for structured specifications. Theoretical Computer Science 286(2), 197–245 (2002) 13. : Generalized interpolation in first-order logic. Fundamenta Informaticæ 66(3), 199–219 (2005) 14. : The semantics of Clear, a specification language. In: Bjorner, D. ) Abstract Software Specifications. LNCS, vol. 86, pp.

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