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showing 6 items of 6 documents

Invariant approximation results in cone metric spaces

2011

‎Some sufficient conditions for the existence of fixed point of mappings‎ ‎satisfying generalized weak contractive conditions is obtained‎. ‎A fixed‎ ‎point theorem for nonexpansive mappings is also obtained‎. ‎As an application‎, ‎some invariant approximation results are derived in cone metric spaces‎.

Control and OptimizationAlgebra and Number TheoryInjective metric spaceTangent coneMathematical analysis‎non normal cone‎54C60‎54H25‎‎orbitally continuous‎cone metric spacesIntrinsic metricConvex metric spaceFixed pointsMetric space‎46B40Dual cone and polar coneSettore MAT/05 - Analisi MatematicaMetric map‎invariant‎ ‎approximationInvariant (mathematics)Fixed points orbitally continuous invariant approximation cone metric spaces non normal cone.47H10AnalysisMathematics
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Coupled fixed point, F-invariant set and fixed point of N-order

2010

‎In this paper‎, ‎we establish some new coupled fixed point theorems in complete metric spaces‎, ‎using a new concept of $F$-invariant set‎. ‎We introduce the notion of fixed point of $N$-order as natural extension of that of coupled fixed point‎. ‎As applications‎, ‎we discuss and adapt the presented results to the setting of partially ordered cone metric spaces‎. ‎The presented results extend and complement some known existence results from the literature‎.

Discrete mathematicsCoupled fixed point F-invariant set fixed point of N-order partially ordered set cone metric spaceControl and OptimizationAlgebra and Number Theory47H10‎Fixed-point theoremFixed pointFixed-point propertyCoupled fixed point‎partially ordered setLeast fixed point‎$F$-invariant set54H25Schauder fixed point theoremFixed-point iterationSettore MAT/05 - Analisi Matematica‎34B15‎cone metric space‎fixed point of $N$-orderKakutani fixed-point theoremAnalysisHyperbolic equilibrium pointMathematics
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Projections and isolated points of parts of the spectrum

2018

‎‎In this paper‎, ‎we relate the existence of certain projections‎, ‎commuting with a bounded linear operator $T\in L(X)$ acting on Banach space $X$‎, ‎with the generalized Kato decomposition of $T$‎. ‎We also relate the existence of these projections with some properties of the quasi-nilpotent part $H_0(T)$ and the analytic core $K(T)$‎. ‎Further results are given for the isolated points of some parts of the spectrum‎.

PhysicsPure mathematics47A11‎Algebra and Number Theory‎localized SVEP‎‎spectrum‎47A53‎Spectrum (functional analysis)Banach spaceLocalized SVEPKato decompositionBounded operator47A10SpectrumCore (graph theory)Decomposition (computer science)‎47A55Analysis
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Crowdfunding et numérique : la culture par les foules ?

2017

Chap. 22; National audience

[ SHS.ECO ] Humanities and Social Sciences/Economies and finances[SHS.GESTION]Humanities and Social Sciences/Business administrationGestion d'entreprise‎ -- Innovations technologiques[ SHS.GESTION ] Humanities and Social Sciences/Business administration[SHS.GESTION] Humanities and Social Sciences/Business administration[SHS.ECO] Humanities and Social Sciences/Economics and Finance[SHS.ECO]Humanities and Social Sciences/Economics and Finance
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Lacoste, un village artisanal et commercial

2012

International audience

antiquités gauloises − France‎ − Aquitaine (France)Gaule − Jusqu'à 58 av. J.-C.[SHS.ARCHEO] Humanities and Social Sciences/Archaeology and PrehistoryAge du Fer[SHS.ARCHEO]Humanities and Social Sciences/Archaeology and Prehistory[ SHS.ARCHEO ] Humanities and Social Sciences/Archaeology and Prehistorygaulois − France‎ − Aquitaine (France)[SHS.ART]Humanities and Social Sciences/Art and art history[SHS.HIST]Humanities and Social Sciences/HistoryComputingMilieux_MISCELLANEOUSArtisanat
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Some characterisations of groups in which normality is a transitive relation by means of subgroup embedding properties

2018

[EN] In this survey we highlight the relations between some subgroup embedding properties that characterise groups in which normality is a transitive relation in certain universes of groups with some finiteness properties.

‎group without infinite‎ ‎simple sectionsSubgroup&#8206FC&#8727lcsh:Mathematics-Group&#8206‎T-group‎Group Without Infinite&#8206Grups Teoria desubgroup embedding propertieslcsh:QA1-939t-property&#8206‎subgroup‎ ‎embedding property‎‎FC$^*$-group‎Group&#8206Simple Sectionst-property subgroup embedding properties‎group‎Embedding Property&#8206MATEMATICA APLICADAT-Group&#8206
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