43 research outputs found

    Attribute Computations in the DPoPb Graph Transformation Engine

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    One of the challenges of attributed graph rewriting systems concerns the implementation of attribute computations. Most of the existing systems adopt the standard algebraic approach where graphs are attributed using sigma-algebras. However, for the sake of efficiency considerations and convenient uses, these systems do not generally implement the whole attribute computations but rely on programs written in a host language. In previous works we introduced the Double Pushout Pullback (DPoPb) framework which integrates attributed graph rewriting and computation on attributes in a unified categorical approach. This paper discusses the DPoPb’s theoretical and practical advantages when using inductive types and lambda-calculus. We also present an implementation of the DPoPb system in the Haskell language which thoroughly covers the semantics of this graph rewriting system

    Interoperability and Granularity: Some limits of Corba

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    In order to discuss Corba granularity, we present two case studies addressing fine grained objects (the Hector system), and coarse grained ones (Corba applicability in CAD Airplane). Finally we give a synthesis of some Corba limits which are very similar in both cases.

    Incorporating Proofs in a Categorical Attributed Graph Transformation System for Software Modelling and Verification

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    This paper deals with model transformations based on attributed graphs transformation. Our approach is based on the categorical approach called Single Pushout. The principal goal being to strengthen the attribute computation part, we generalize our earlier approach based on the use of typed lambda-terms with inductive types and recursion to represent attributes and computation functions. The generalized approach takes terms in variable context as attributes and partial proofs as computation functions that permit to combine computation with proof development and verification. The intended domains of application are the development of cerified software models and semantics models for interactive proof development and verification

    Image reconstruction from the 1997 Ipswich data using conjugate-gradient

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    International audienceThe conjugate gradient algorithm is shown to be effective in reconstructing targets from experimental radar measurements. Enhancement, using the reciprocity relation to complete the scattered data, is also shown. The small number of iterations needed to obtain a satisfying solution (less than 50 iterations), combined with the increasing computation power of new processors (an SGI R10000 needs 30 sec to compute one iteration), make it possible for this algorithm to be used for practical applications

    A Model Driven Approach For Information System Migration

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    Attribute Computations in the DPoPb Graph Transformation Engine

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    Abstract: One of the challenges of attributed graph rewriting systems concerns the implementation of attribute computations. Most of the existing systems adopt the standard algebraic approach where graphs are attributed using sigma-algebras. However, for the sake of efficiency considerations and convenient uses, these systems do not generally implement the whole attribute computations but rely on programs written in a host language. In previous works we introduced the Double Pushout Pullback (DPoPb) framework which integrates attributed graph rewriting and computation on attributes in a unified categorical approach. This paper discusses the DPoPb’s theoretical and practical advantages when using inductive types and lambda-calculus. We also present an implementation of the DPoPb system in the Haskell language which thoroughly covers the semantics of this graph rewriting system

    La Juridiction française dans les échelles du Levant et de Barbarie... par J.-L.-D. Féraud-Giraud,...

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    Institut de droit international. 3e commission d'étude. Du Régime légal des navires et de leur équipage dans les ports étrangers, communication de M. Féraud-Giraud,... [30 avril 1898.]

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