Titlebook: Relational Methods in Computer Science; 8th International Se Wendy MacCaull,Michael Winter,Ivo Düntsch Conference proceedings 2006 Springer

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Duality Theory for Projective Algebrasal algebra of relations. Although they were among the first structures to be investigated in the modern revival of the algebraic logic tradition, they have been somewhat overshadowed by their close kin, cylindric algebras and relation algebras. Chin and Tarski [2] showed that they can be viewed as t

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Static Analysis of Programs Using Omega Algebra with Testscurity automaton. A security automaton is used for the specification of linear safety properties on finite and infinite runs. This kind of property is very interesting for most common programs. However, it is not possible to specify liveness properties with security automata. In this paper, we use o

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Weak Contact Structurestion to the algebraic structure of the lattice. Furthermore, we will study a notion of orthogonality which is motivated by a weak contact relation in an inner product space. Although this is clearly a spatial application, we will show that, in case . is distributive and . satisfies the orthogonality

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Relational Implementation of Simple Parallel Evolutionary Algorithmsroblems in combinatorial optimization to get near-optimal solutions. We present a new approach implementing simple parallel evolutionary algorithms by relational methods. Populations are represented as relations which are implicitly encoded by (reduced, ordered) binary decision diagrams. Thereby, th

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Lattice-Based Paraconsistent Logichart-style representation of bounded not necessarily discrete lattices using (grill, cogrill) pairs. From this we develop Kripke semantics for a logic permitting 3 truth values: true, false and both true and false. We then enrich the lattice by adding a unary operation of negation that is involutive

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