Search results for " Spa"

showing 10 items of 6738 documents

Common fixed points in cone metric spaces for $MK$-pairs and $L$-pairs

2011

In this paper we introduce some contractive conditions of Meir-Keeler type for a pair of mappings, called $MK$-$pair$ and $L\textrm{-}pair$, in the framework of cone metric spaces and we prove theorems which assure existence and uniqueness of common fixed points for $MK$-$pairs$ and $L \textrm{-}pairs$. As an application we obtain a result of common fixed point of a $p$-$MK$-pair, a mapping and a multifunction, in complete cone metric spaces. These results extend and generalize well-known comparable results in the literature.

$MK$-pairCommon fixed points.Settore MAT/05 - Analisi Matematica$L$-pairCone metric space
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Los ‘disparates espaciales’ como mecanismos de la comicidad en la comedia burlesca del Siglo de Oro.

2011

Il lavoro analizza la dimensione dello ‘spazio drammatico’ nel genere della commedia burlesca del Siglo de Oro, fornendo numerosi esempi di quelli che vengono qui denominati ‘disparates espaciales’: non si tratta di costruzioni complesse, ma di piccoli ed incoerenti frammenti che arrivano a mescolare riferimenti a luoghi reali e conosciuti allo spettatore dell’epoca e allusioni a luoghi lontani, esotici o inesistenti. In questo modo, i ‘disparates espaciales’ contribuiscono alla ‘provocación de la risa’ e, insieme agli altri elementi caratteristici della commedia burlesca, collaborano alla costruzione del ‘mundo al revés’ tipico del genere.

'Disparates'Spazio Commedia burlesca 'Disparates' Comicità.Settore L-LIN/05 - Letteratura SpagnolaSpazio; Commedia burlesca; 'Disparates'; Comicità.SpazioCommedia burlescaComicità
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Dual attachment pairs in categorically-algebraic topology

2011

[EN] The paper is a continuation of our study on developing a new approach to (lattice-valued) topological structures, which relies on category theory and universal algebra, and which is called categorically-algebraic (catalg) topology. The new framework is used to build a topological setting, based in a catalg extension of the set-theoretic membership relation "e" called dual attachment, thereby dualizing the notion of attachment introduced by the authors earlier. Following the recent interest of the fuzzy community in topological systems of S. Vickers, we clarify completely relationships between these structures and (dual) attachment, showing that unlike the former, the latter have no inh…

(pre)image operatorWeak topologyTopological algebralcsh:Mathematicslcsh:QA299.6-433Quasi-framelcsh:AnalysisTopological spacelcsh:QA1-939Topological vector spaceHomeomorphismAlgebraDual attachment pair(LM)-fuzzy topologyTrivial topologyCategory of topological spacesVarietyGeometry and TopologyGeneral topology(lattice-valued) categorically-algebraic topologyTopological systemQuasi-coincidence relationSpatialization(localic) algebraMathematics
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La DaD nell’emergenza Covid19: restrizione spaziale e sfida per una nuova temporalizzazione

2020

L’introduzione della DaD nell’università, come risposta di emergenza alla pandemia del Covid19, ha comportato inevitabilmente il sacrificio della dimensione spaziale nel percorso formativo degli studenti e nella loro socialità. Questa restrizione, tuttavia, può creare il presupposto per riguadagnare in intensità ciò che si perde in estensione e ripensare, in termini filosofici, il rapporto tra temporalizzazione e spazializzazione nel processo di costruzione della personalità nella sua coscienza storica. The introduction of the DDA in the university, as an emergency response to the Covid19 pandemic, inevitably entailed the sacrifice of the spatial dimension in the training of students and in…

- Philosophical implications of distance learning - Temporalization and spatialization in the educational path - The crisis of historical consciousness and the urgency of its recovery- Implicazioni filosofiche della Didattica a distanza - Temporalizzazione e spazializzazione nel percorso educativo - La crisi della coscienza storica e l’urgenza della sua ripresaSettore M-FIL/03 - Filosofia Morale
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Work fluctuations in bosonic Josephson junctions

2016

We calculate the first two moments and full probability distribution of the work performed on a system of bosonic particles in a two-mode Bose-Hubbard Hamiltonian when the self-interaction term is varied instantaneously or with a finite-time ramp. In the instantaneous case, we show how the irreversible work scales differently depending on whether the system is driven to the Josephson or Fock regime of the bosonic Josephson junction. In the finite-time case, we use optimal control techniques to substantially decrease the irreversible work to negligible values. Our analysis can be implemented in present-day experiments with ultracold atoms and we show how to relate the work statistics to that…

---Josephson effectPopulationFOS: Physical sciences01 natural sciencesSettore FIS/03 - Fisica Della Materia010305 fluids & plasmasFock spacesymbols.namesakequant-phUltracold atomQuantum mechanics0103 physical sciences010306 general physicseducationPhysicsCondensed Matter::Quantum GasesQuantum Physicseducation.field_of_studyOptimal controlAtomic and Molecular Physics and OpticsQuantum Gases (cond-mat.quant-gas)symbolsProbability distributionCondensed Matter - Quantum GasesHamiltonian (quantum mechanics)Quantum Physics (quant-ph)cond-mat.quant-gas
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Two-dimensional Banach spaces with polynomial numerical index zero

2009

We study two-dimensional Banach spaces with polynomial numerical indices equal to zero.

/dk/atira/pure/subjectarea/asjc/2600/2608/dk/atira/pure/subjectarea/asjc/2600/2607Eberlein–Šmulian theoremBanach manifoldFinite-rank operatorPolynomialMatrix polynomialFOS: MathematicsDiscrete Mathematics and Combinatorics/dk/atira/pure/subjectarea/asjc/2600/2602C0-semigroupLp spaceMathematicsMathematics::Functional AnalysisNumerical AnalysisBanach spaceAlgebra and Number TheoryMathematical analysisFunctional Analysis (math.FA)Mathematics - Functional Analysis46B04 (Primary) 46B20 46G25 47A12 (Secondary)Polynomial numerical indexInterpolation space/dk/atira/pure/subjectarea/asjc/2600/2612Geometry and TopologyNumerical rangeMonic polynomialLinear Algebra and its Applications
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Common fixed points of g-quasicontractions and related mappings in 0-complete partial metric spaces

2012

Abstract Common fixed point results are obtained in 0-complete partial metric spaces under various contractive conditions, including g-quasicontractions and mappings with a contractive iterate. In this way, several results obtained recently are generalized. Examples are provided when these results can be applied and neither corresponding metric results nor the results with the standard completeness assumption of the underlying partial metric space can. MSC:47H10, 54H25.

0-complete spaceDiscrete mathematicsInjective metric spaceApplied Mathematicspartial metric space010102 general mathematicsquasicontraction.common fixed pointEquivalence of metrics01 natural sciencesIntrinsic metricConvex metric space010101 applied mathematicsMetric spacefixed pointSettore MAT/05 - Analisi MatematicaMetric (mathematics)Geometry and Topology0101 mathematicsMetric differentialFisher information metricMathematicsFixed Point Theory and Applications
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Discrete spectral incoherent solitons in nonlinear media with noninstantaneous response

2011

International audience; We show theoretically that nonlinear optical media characterized by a finite response time may support the existence of discrete spectral incoherent solitons. The structure of the soliton consists of three incoherent spectral bands that propagate in frequency space toward the low-frequency components in a discrete fashion and with a constant velocity. Discrete spectral incoherent solitons do not exhibit a confinement in the space-time domain, but exclusively in the frequency domain. The kinetic theory describes in detail all the essential properties of discrete spectral incoherent solitons: A quantitative agreement has been obtained between simulations of the kinetic…

01 natural sciencesoptical instabilitiesSchrödinger equation010309 opticssymbols.namesakeand lossesQuantum mechanics0103 physical sciencesDispersion (optics)Dynamics of nonlinear optical systemsOptical solitonssolitons010306 general physicsPropagationNonlinear Schrödinger equationNonlinear Sciences::Pattern Formation and SolitonsPhysics[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics][ PHYS.PHYS.PHYS-OPTICS ] Physics [physics]/Physics [physics]/Optics [physics.optics]and optical spatio-temporal dynamicsscatteringWave equationAtomic and Molecular Physics and OpticsSupercontinuumNonlinear systemFrequency domainsymbolsoptical chaos and complexitySolitonnonlinear guided waves
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Existence of fixed point for GP(Λ;Θ)-contractive mappings in GP-metric spaces

2017

We combine some classes of functions with a notion of hybrid $GP_{(\Lambda,\Theta )}$ - $H$ - $F$ - contractive mapping for establishing some  fixed point results in the setting of $GP$-metric spaces. An illustrative example  supports the new theory.

010101 applied mathematicsDiscrete mathematicsMetric space021103 operations researchGeneral Mathematics0211 other engineering and technologies02 engineering and technology0101 mathematicsFixed pointLambda01 natural sciencesMathematicsFilomat
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Vertical versus horizontal Sobolev spaces

2020

Let $\alpha \geq 0$, $1 < p < \infty$, and let $\mathbb{H}^{n}$ be the Heisenberg group. Folland in 1975 showed that if $f \colon \mathbb{H}^{n} \to \mathbb{R}$ is a function in the horizontal Sobolev space $S^{p}_{2\alpha}(\mathbb{H}^{n})$, then $\varphi f$ belongs to the Euclidean Sobolev space $S^{p}_{\alpha}(\mathbb{R}^{2n + 1})$ for any test function $\varphi$. In short, $S^{p}_{2\alpha}(\mathbb{H}^{n}) \subset S^{p}_{\alpha,\mathrm{loc}}(\mathbb{R}^{2n + 1})$. We show that the localisation can be omitted if one only cares for Sobolev regularity in the vertical direction: the horizontal Sobolev space $S_{2\alpha}^{p}(\mathbb{H}^{n})$ is continuously contained in the vertical Sobolev sp…

010102 general mathematicsMetric Geometry (math.MG)Function (mathematics)Lipschitz continuity01 natural sciencesFunctional Analysis (math.FA)Fractional calculusSobolev spaceCombinatoricsMathematics - Functional AnalysisMathematics - Metric GeometryMathematics - Classical Analysis and ODEsBounded function0103 physical sciencesVertical directionClassical Analysis and ODEs (math.CA)FOS: MathematicsHeisenberg groupOrder (group theory)010307 mathematical physics0101 mathematics46E35 (Primary) 26A33 35R03 43A15 (Secondary)AnalysisMathematics
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