Search results for "Composability"

showing 5 items of 5 documents

XML Enabled Metamodeling and Tools for Cooperative Information Systems

2001

The development of tools to support semantic resolution is a key issue in the design of heterogeneous interoperable information systems. This paper presents a methodology and a data model translator toolkit, called X-TIME, for the design and management of interoperable information systems. X-TIME combines a metamodelling approach and XML features to provide support for automated design of wrappers or semantic reconciliators. It is a flexible semantics oriented approach that takes into account several important characteristics of interoperable information systems, including extensibility and composability. Extensibility requires a translation scheme that can easily integrate new data models.…

Knowledge representation and reasoningData modelComposabilitycomputer.internet_protocolComputer scienceDistributed computingInteroperabilityRelational modelInformation systemcomputerXMLData modelingMetamodeling
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XML Integration and Toolkit for B2B Applications

2003

This paper presents a Web-based data integration methodology and tool framework, called X-TIME, for the development of business-to-business (B2B) design environments and applications. X-TIME provides a data model translator toolkit based on an extensible metamodel and XML. It allows the creation of adaptable semantics oriented metamodels to facilitate the design of wrappers or reconciliators (mediators) by taking into account several characteristics of interoperable information systems such as extensibility and composability. X-TIME defines a set of meta-types for representing meta-level semantic descriptors of data models found in the Web. The meta-types are organized in a generalization h…

Programming languageComputer sciencecomputer.internet_protocolcomputer.software_genreData modelingData modelHardware and ArchitectureComposabilitySemantic Web StackWeb serviceWS-PolicycomputerSoftwareXMLInformation SystemsData integrationJournal of Database Management
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Characterisation of upper gradients on the weighted Euclidean space and applications

2020

In the context of Euclidean spaces equipped with an arbitrary Radon measure, we prove the equivalence among several different notions of Sobolev space present in the literature and we characterise the minimal weak upper gradient of all Lipschitz functions.

Pure mathematicsEuclidean spaceApplied MathematicsMathematics::Analysis of PDEsContext (language use)Sobolev spaceLipschitz continuityFunctional Analysis (math.FA)46E35 53C23 26B05differentiaaligeometriaSobolev spaceMathematics - Functional AnalysisMathematics - Analysis of PDEsRadon measureEuclidean geometryFOS: MathematicsWeighted Euclidean spaceDecomposability bundlefunktionaalianalyysiEquivalence (measure theory)MathematicsAnalysis of PDEs (math.AP)
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Distributed construction of quantum fingerprints

2003

Quantum fingerprints are useful quantum encodings introduced by Buhrman, Cleve, Watrous, and de Wolf (Physical Review Letters, Volume 87, Number 16, Article 167902, 2001; quant-ph/0102001) in obtaining an efficient quantum communication protocol. We design a protocol for constructing the fingerprint in a distributed scenario. As an application, this protocol gives rise to a communication protocol more efficient than the best known classical protocol for a communication problem.

Quantum PhysicsNuclear and High Energy PhysicsQuantum networkSARG04Theoretical computer scienceFingerprint (computing)FOS: Physical sciencesGeneral Physics and AstronomyStatistical and Nonlinear Physics0102 computer and information sciences01 natural sciencesTheoretical Computer ScienceComputational Theory and Mathematics010201 computation theory & mathematics0103 physical sciencesUniversal composabilityQuantum Physics (quant-ph)010306 general physicsQuantum information scienceCommunications protocolQuantumAlgorithmProtocol (object-oriented programming)Mathematical PhysicsMathematicsQuantum Information and Computation
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Decomposability in the space of HKP-integrable functions

2014

In this paper we introduce the notion of decomposability in the space of Henstock-Kurzweil-Pettis integrable (for short HKP-integrable) functions. We show representations theorems for decomposable sets of HKP-integrable or Henstock integrable functions, in terms of the family of selections of suitable multifunctions.

Settore MAT/05 - Analisi MatematicaMultifunction Henstock-Kurzweil integral Henstock-Kurzweil-Pettis integral decomposability
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