Membrane Computing: International Workshop, WMC-CdeA 2002 by Ioan I. Ardelean (auth.), Gheorghe PĂun, Grzegorz Rozenberg,

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By Ioan I. Ardelean (auth.), Gheorghe PĂun, Grzegorz Rozenberg, Arto Salomaa, Claudio Zandron (eds.)

This booklet constitutes the completely refereed post-proceedings of the overseas Workshop on Membrane Computing, WMC-CdeA 2002, held in Curtea de Arges, Romania, in August 2002.

The 29 revised complete papers offered have been rigorously chosen in the course of rounds of reviewing and revision; a few have been in particular solicited for inclusion within the booklet after the workshop. such a lot papers deal with membrane structures and membrane computing from the perspective of theoretical desktop technological know-how; a few papers resolve open difficulties and current new methods, and others supply mathematical and organic historical past. All in all, the ebook offers the cutting-edge in membrane computing.

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Extra info for Membrane Computing: International Workshop, WMC-CdeA 2002 Curtea de Arges, Romania, August 19–23, 2002 Revised Papers

Example text

P }, Φi = (Ri,1 , . . Ri,m ), 1 ≤ i ≤ p and Ri,j is a set of evolution rules (possibly empty) associated with region j, of the form X → (u, tar), with X ∈ V, u ∈ V ∗ , tar ∈ {here, out, in}; the indication here will be omitted and the rule will be written X → u; – I = {q0 }, q0 ∈ Q is the initial state; all the states are final states (equivalent to Q = T ). It may be observed that the set Σ and m0 from Definition 1 are no longer used in the context of EP systems. In fact, these concepts have been replaced by V and M1 , .

The module import the following previously defined modules: – import ADTRelationship – import ADTMultiset – import ADTMultirelationship These import clauses determine the functional dependency of the module on the previously defined modules ADTRelationship, ADTMultiset and ADTMultirelationship. 5 Abstract Data Type Region From the computational point of view, the regions are considered as bags where multisets, rules, and a priority relation among rules are placed. The Haskell module ADTRegion defines the data type Region as follows: – data Region = CRegion (Multiset Char) [Rule] (Relationship Int Int) Hence, a region is defined as a tuple with three elements, the first one is an object multiset, the second one is a set of evolution rules and the third one is a priority relation defined among rules.

The reaction function computes in a random way a complete linear combination of evolution rules. This means that no other applicable evolution rule can be included in the linear combination. For more information about complete multisets of evolution rules and their corresponding linear combinations we refer to [1]. 6 Fernando Arroyo et al. Abstract Data Types Innermembrane and Externmembrane These two modules, are quite similar. In fact, they have the same number of functions and the same functionality.

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