Search results for "continuity"

showing 10 items of 378 documents

Being oneself through time: Bases of self-continuity across 55 cultures

2017

Çalışmada 60 yazar bulunmaktadır. Bu yazarlardan sadece Bursa Uludağ Üniversitesi mensuplarının girişleri yapılmıştır. Self-continuity - the sense that one's past, present, and future are meaningfully connected - is considered a defining feature of personal identity. However, bases of self-continuity may depend on cultural beliefs about personhood. In multilevel analyses of data from 7287 adults from 55 cultural groups in 33 nations, we tested a new tripartite theoretical model of bases of self-continuity. As expected, perceptions of stability, sense of narrative, and associative links to one's past each contributed to predicting the extent to which people derived a sense of self-continuity…

BeliefsPersonhoodmedia_common.quotation_subjectCulture[SHS.PSY]Humanities and Social Sciences/PsychologyIdentity (social science)050109 social psychologyMindsetPsychology socialImplicit theories050105 experimental psychologyPersonhood beliefsIdentityMutabilityPerceptionPsychology0501 psychology and cognitive sciencesNarrativeFutureComputingMilieux_MISCELLANEOUSGeneral PsychologyAssociative propertymedia_commonSelf-continuityEssentialism05 social sciencesCultural group selectionIndividualismSelf-Construal; Emotion; Individualism/CollectivismMotives[SCCO.PSYC]Cognitive science/PsychologyPersonal identityMindsetPsychologySocial psychologySelf and Identity
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Atomic Decomposition of Weighted Besov Spaces

1996

We find the atomic decomposition of functions in the weighted Besov spaces under certain factorization conditions on the weight. Introduction. After achieving the atomic decomposition of Hardy spaces (see [8,22, 33]), many of the function saces have been shown to admit similar decompositions. Let us mention the decomposition of B.M.O. (see [32, 25]), Bergman spaces (see [9, 23]), the predual of Bloch space (see [ 11]), Besov spaces (see [15, 4, 10]), Lipschitz spaces (see [18]), Triebel-Lizorkin spaces (see [16, 31]),... They are obtained by quite different methods, but there is a unified and beautiful approach to get the decomposition for most of the spaces. This is the use of a formula du…

Bloch spacesymbols.namesakePure mathematicsFactorizationGeneral MathematicsSchur's lemmasymbolsBesov spacePredualDirect proofHardy spaceLipschitz continuityMathematicsJournal of the London Mathematical Society
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Uniqueness of diffusion on domains with rough boundaries

2016

Let $\Omega$ be a domain in $\mathbf R^d$ and $h(\varphi)=\sum^d_{k,l=1}(\partial_k\varphi, c_{kl}\partial_l\varphi)$ a quadratic form on $L_2(\Omega)$ with domain $C_c^\infty(\Omega)$ where the $c_{kl}$ are real symmetric $L_\infty(\Omega)$-functions with $C(x)=(c_{kl}(x))>0$ for almost all $x\in \Omega$. Further assume there are $a, \delta>0$ such that $a^{-1}d_\Gamma^{\delta}\,I\le C\le a\,d_\Gamma^{\delta}\,I$ for $d_\Gamma\le 1$ where $d_\Gamma$ is the Euclidean distance to the boundary $\Gamma$ of $\Omega$. We assume that $\Gamma$ is Ahlfors $s$-regular and if $s$, the Hausdorff dimension of $\Gamma$, is larger or equal to $d-1$ we also assume a mild uniformity property for $\Omega$ i…

Boundary (topology)01 natural sciencesAhlfors regularityCombinatoricsMarkov uniquenessMathematics - Analysis of PDEsHardy inequalityFOS: MathematicsUniqueness0101 mathematicsMathematicsDiscrete mathematicsDirichlet formApplied Mathematicsta111010102 general mathematicsNeighbourhood (graph theory)Lipschitz continuity47D07 35J70 35K65010101 applied mathematicsQuadratic formHausdorff dimensionDomain (ring theory)AnalysisAnalysis of PDEs (math.AP)
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The transition from single layer to foliation boudinage: A dynamic modelling approach

2012

Abstract Foliation boudinage is a deflection of foliation in the vicinity of a central discontinuity in foliated rocks, mostly filled with vein material. It shows evidence for brittle deformation and void-opening during ductile flow. We used a two-dimensional visco-elastic spring model based on a discrete element approach to study the dynamic development of foliation boudinage and the behaviour of anisotropic visco-elastic material deformed under pure shear conditions. The anisotropies are set by defining rheological heterogeneities in the models with (1) a single layer in a weaker matrix; (2) multi-layers with different elastic properties and (3) random-distributed “micas”, rows of horizon…

BrittlenessDiscontinuity (geotechnical engineering)Shear (geology)BoudinageFoliation (geology)GeologyGeometryPure shearAnisotropyViscoelasticityGeologyPhysics::GeophysicsJournal of Structural Geology
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The validity of the “liminf” formula and a characterization of Asplund spaces

2014

Abstract We show that for a given bornology β on a Banach space X the following “ lim inf ” formula lim inf x ′ ⟶ C x T β ( C ; x ′ ) ⊂ T c ( C ; x ) holds true for every closed set C ⊂ X and any x ∈ C , provided that the space X × X is ∂ β -trusted. Here T β ( C ; x ) and T c ( C ; x ) denote the β-tangent cone and the Clarke tangent cone to C at x. The trustworthiness includes spaces with an equivalent β-differentiable norm or more generally with a Lipschitz β-differentiable bump function. As a consequence, we show that for the Frechet bornology, this “ lim inf ” formula characterizes in fact the Asplund property of X. We use our results to obtain new characterizations of T β -pseudoconve…

Bump functionCombinatoricsClosed setApplied MathematicsPseudoconvexityMathematical analysisTangent coneBanach spaceSubderivativeLipschitz continuityAnalysisMathematicsAsplund spaceJournal of Mathematical Analysis and Applications
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A characterization of Hajłasz–Sobolev and Triebel–Lizorkin spaces via grand Littlewood–Paley functions

2010

Abstract In this paper, we establish the equivalence between the Hajlasz–Sobolev spaces or classical Triebel–Lizorkin spaces and a class of grand Triebel–Lizorkin spaces on Euclidean spaces and also on metric spaces that are both doubling and reverse doubling. In particular, when p ∈ ( n / ( n + 1 ) , ∞ ) , we give a new characterization of the Hajlasz–Sobolev spaces M ˙ 1 , p ( R n ) via a grand Littlewood–Paley function.

Calderón reproducing formulaMathematics::Functional AnalysisPure mathematicsTopological tensor product010102 general mathematicsMathematical analysisMathematics::Classical Analysis and ODEsTriebel–Lizorkin spaceTriebel–Lizorkin space01 natural sciences010101 applied mathematicsUniform continuityFréchet spaceSobolev spacesInterpolation spaceBesov spaceBirnbaum–Orlicz space0101 mathematicsLp spaceAnalysisMathematicsJournal of Functional Analysis
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Guidelines for Long-Term Follow-Up after Childhood Cancer: Practical Implications for the Daily Work

2019

<b><i>Background:</i></b> Many childhood cancer survivors develop treatment-associated late effects emerging years or even decades after the end of treatment. Evidence-based guidelines recommend risk-adapted screening, facilitating early diagnosis and management of these sequelae. Long-term follow-up (LTFU) in specialized late effects clinics is devised to implement screening recommendations in the care of childhood cancer survivors. <b><i>Objectives:</i></b> To create a practical LTFU tool for the daily practice. <b><i>Methods:</i></b> Current guidelines and screening recommendations concerning LTFU in adult survivors …

Cancer Researchmedicine.medical_specialtyLong term follow upChildhood cancerMultidisciplinary team03 medical and health sciences0302 clinical medicineRisk groupsCancer SurvivorsPatient Education as TopicNeoplasmsDaily practicemedicineHumans030212 general & internal medicineChildIntensive care medicinePractical implicationsbusiness.industryHematologyContinuity of Patient CareOncologyWork (electrical)030220 oncology & carcinogenesisRisk stratificationDisease ProgressionGuideline AdherencebusinessDelivery of Health CareFollow-Up StudiesOncology Research and Treatment
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Boundary elements analysis of adhesively bonded piezoelectric active repair

2009

Abstract This paper presents the analysis of active piezoelectric patches for cracked structures by the boundary element method. A two-dimensional boundary integral formulation based on the multidomain technique is used to model cracks and to assemble the multi-layered piezoelectric patches to the host damaged structures. The fracture mechanics behavior of the repaired structures is analyzed for both perfect and imperfect interface between patches and host beams. The imperfect interface, representing the adhesive between two different layers, is modeled by using a “spring model” that involves linear relationships between the interface tractions, in normal and tangential directions, and the …

CantileverMaterials scienceFissurePiezoelectric sensorbusiness.industryMechanical EngineeringDomain decomposition methodsFracture mechanicsStructural engineeringPiezoelectric materialPiezoelectricityImperfect bondingmedicine.anatomical_structureDiscontinuity (geotechnical engineering)Mechanics of MaterialsActive repairmedicineGeneral Materials ScienceBoundary Element analysiSettore ING-IND/04 - Costruzioni E Strutture AerospazialibusinessBoundary element methodEngineering Fracture Mechanics
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Mimicking shear zones: An example from Wadi Filk, Jordan

2017

Abstract Ductile shear zones can develop in at least two ways: (1) a nucleus can grow laterally by free propagation into undeformed host rock, like most faults or joints; (2) the zone may nucleate and grow on or in a planar discontinuity and mimick its orientation. Most small-scale ductile shear zones are mimicking zones, but large-scale ductile shear zones could be free-propagating. The Wadi Filk mylonite zone in Jordan is a two km long, ten meter wide mylonite zone flanked by ultramylonite zones, developed in undeformed Neoproterozoic porphyritic monzogranite. Since mineral and major element composition of mylonite and monzogranite are identical, the structure seems to have formed by free…

Chilled margingeographygeography.geographical_feature_category010504 meteorology & atmospheric sciencesGeochemistryTrace elementGeology010502 geochemistry & geophysics01 natural sciencesPorphyriticDiscontinuity (geotechnical engineering)RhyoliteShear zoneGeologyWadi0105 earth and related environmental sciencesMyloniteJournal of Structural Geology
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Some approximation properties by a class of bivariate operators

2019

WOS: 000503431300041

Class (set theory)Pure mathematicsGeneral MathematicsGBS-type operatorsmodulus of continuityGeneral EngineeringBernstein operatorsBivariate analysisModulus of continuityMathematics
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