Search results for "Canto"

showing 10 items of 85 documents

Variétés instables d'ensembles hyperboliques

1999

Resume Les varietes instables de systemes hyperboliques admettant une partition de Markov a un rectangle sont ici caracterisees a homeomorphisme pres et a conjugaison topologique (des dynamiques sous-jacentes) pres. De telles classes seront decrites a l'aide d'objets algebriques naturellement associes aux systemes sous-jacents.

Cantor setPure mathematicsHyperbolic setMarkov partitionGeneral MedicineMathematicsComptes Rendus de l'Académie des Sciences - Series I - Mathematics
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Quasi-Stationary Distribution and Gibbs Measure of Expanding Systems

1996

Let T be an expanding transformation defined on A —(J A{, i= 1being a finite collection of connected open bounded subsets of 2Rn,such that T Acontains strictly Aand Tis Markovian. We prove the existence of a quasi-stationary distrition for T. We show that the T-invariant probability on the limit Cantor set is Gibbsian with potential Log|_DT|. Using the Hilbert projective metric we prove that both distributions are weak limits of conditional laws of probabilities, the speed of convergence being exponential. These results develop a previous work by G. Pianigiani and J.A. Yorke.

Cantor setPure mathematicssymbols.namesakeTransformation (function)Stationary distributionBounded functionMetric (mathematics)symbolsLimit (mathematics)Gibbs measureExponential functionMathematics
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Diffusion processes with ultrametric jumps

2007

Abstract In the theory of spin glasses the relaxation processes are modelled by random jumps in ultrametric spaces. One may argue that at the border of glassy and nonglassy phases the processes combining diffusion and jumps may be relevant. Using the Dirichlet form technique we construct a model of diffusion on the real line with jumps on the Cantor set. The jumps preserve the ultrametric feature of a random process on unit ball of 2-adic numbers.

Cantor setUnit sphereDirichlet formStochastic processMathematical analysisStatistical and Nonlinear PhysicsRelaxation (approximation)Diffusion (business)Condensed Matter::Disordered Systems and Neural NetworksReal lineUltrametric spaceMathematical PhysicsMathematicsReports on Mathematical Physics
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IFS attractors and Cantor sets

2006

Abstract We build a metric space which is homeomorphic to a Cantor set but cannot be realized as the attractor of an iterated function system. We give also an example of a Cantor set K in R 3 such that every homeomorphism f of R 3 which preserves K coincides with the identity on K.

Cantor's theoremDiscrete mathematicsMathematics::Dynamical SystemsAntoine's necklaceCantor set[MATH.MATH-DS]Mathematics [math]/Dynamical Systems [math.DS]010102 general mathematicsMathematics::General TopologyCantor function01 natural sciences010101 applied mathematicsCombinatoricsNull setCantor setsymbols.namesakeMetric spaceAttractorsymbolsGeometry and Topology0101 mathematicsAntoine's necklaceCantor's diagonal argumentIterated function systemMathematicsTopology and its Applications
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Composition as identity and plural Cantor's theorem

2016

In this paper, I argue that the thesis of Composition as Identity blocks the plural version of Cantor’s Theorem, and that this in turn has implications for our use of Cantor’s theorem in metaphysics. As an example, I show how this result blocks a recent argument by Hawthorne and Uzquiano, and might be turned around to become an abductive argument for Composition as Identity

Cantor's theoremPure mathematicsmedia_common.quotation_subject05 social sciencesMetaphysics06 humanities and the arts0603 philosophy ethics and religion050105 experimental psychologyEpistemologyPhilosophysymbols.namesakeArgumentIdentity (philosophy)060302 philosophysymbols0501 psychology and cognitive sciencesCantor's paradoxCantor's diagonal argumentmedia_commonMathematicsMereologyPluralLogic and Logical Philosophy
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L'esordio di Carlo Cantoni

1999

Carlo Cantoni
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L'Archivio di Carlo Cantoni. Inventario analitico

2002

Carlo Cantoni inventario archivio
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Naranjos, cazadores y pirómanos

1993

Casa de señoresAislamientoVidal-Beneyto JoséCazadoresTurismoHuertosInversiones extranjerasPublicaciones: Obra periodística: Columnas y artículos de opiniónNostalgiaDesencanto públicoPirómanosGuerra civilESPAÑASOCIEDADTierrasVALENCIANaranjosMemoriaProceso industrializadorEl EstretDmocracia
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The arithmetic decomposition of central Cantor sets

2018

Abstract Every central Cantor set of positive Lebesgue measure is the arithmetic sum of two central Cantor sets of Lebesgue measure zero. Under some mild condition this result can be strengthened by stating that the summands can be chosen to be C s regular if the initial set is of this class.

Class (set theory)Mathematics::Dynamical SystemsLebesgue measureApplied Mathematics010102 general mathematicsZero (complex analysis)Analysi02 engineering and technology01 natural sciencesCentral Cantor setCantor setCombinatoricsSet (abstract data type)Arithmetic progression0202 electrical engineering electronic engineering information engineeringDecomposition (computer science)Palis hypothesiArithmetic decomposition020201 artificial intelligence & image processing0101 mathematicsComputer Science::DatabasesAnalysisMathematicsJournal of Mathematical Analysis and Applications
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Convergencia de medios y cambio social

2002

Publicación elaborada a partir de las transcripciones de las conferencias presentadas durante el "Congreso sobre Convergencia de Medios. Oportunidades para el acercamiento de Europa y América", que tuvo lugar en Madrid los días 13 y 14 de mayo de 2002.

ConvergenciaCulturaVidal-Beneyto JoséCOMUNICACIÓNDiferenciaPluralidadNUEVAS TECNOLOGÍASMediosCambio socialPráctica socialDesencantoDecisión comunitariaLógica socialPublicaciones: Obra académico-científica: ColaboracionesPoderes socialesUso tecnológicoHiper-individualismoDiversidad culturalInstrumentalizaciónIntervenciones públicasPoderes políticosDecisión políticaIdentidadLógica tecnológicaFrustraciónIdeología
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