Search results for " inequality."

showing 10 items of 809 documents

Selective attention to facial identity and emotion in children

2008

Three age groups of participants (6–8 years, 9–11 years, adults) performed two tasks: A face recognition task and a Garner task. In the face recognition task, the participants were presented with 20 faces and then had to recognize them among 20 new faces. In the Garner tasks, the participants had to sort, as fast as possible, the photographs of two persons expressing two emotions by taking into account only one of the two dimensions (identity or emotion). When the sorting task was on one dimension, the other dimension was varied either in a correlated, a constant or an orthogonal way in distinct subsessions. The results indicated an increase in face recognition abilities. They also showed a…

Cognitive Neurosciencemedia_common.quotation_subjectIdentity (social science)Face (sociological concept)Experimental and Cognitive PsychologyFacial recognition system050105 experimental psychologyDevelopmental psychologyTask (project management)03 medical and health sciences0302 clinical medicineArts and Humanities (miscellaneous)Perceptionsort0501 psychology and cognitive sciences10. No inequalityComputingMilieux_MISCELLANEOUSmedia_commonFacial expression[SCCO.NEUR]Cognitive science/Neuroscience05 social sciencesCognition[ SCCO.NEUR ] Cognitive science/Neuroscience[SCCO.PSYC]Cognitive science/PsychologyPsychology030217 neurology & neurosurgery
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Musical training facilitates the neural discrimination of major versus minor chords in 13-year-old children

2012

Music practice since childhood affects the development of hearing skills. An important classification in Western music is the chords’ major-minor dichotomy. Its preattentive auditory discrimination was studied here using a mismatch negativity (MMN) paradigm in 13-year-olds with active hobbies, music-related (music group) or other (control group). In a context of root major chords, root minor chords and inverted major chords were presented infrequently. The interval structure of inverted majors differs more from root majors than the interval structure of root minors. However, the identity of the chords is the same in inverted and root majors (major), but different in root minors. The deviant…

Cognitive Neurosciencemedia_common.quotation_subjectMismatch negativityExperimental and Cognitive PsychologyMusicalAuditory cortexbehavioral disciplines and activities050105 experimental psychologyLateralization of brain function03 medical and health sciences0302 clinical medicineDevelopmental NeurosciencePerception0501 psychology and cognitive sciencesWestern music10. No inequalityBiological Psychiatrymedia_commonEndocrine and Autonomic Systems4. EducationGeneral Neuroscience05 social scienceshumanitiesNeuropsychology and Physiological PsychologyNeurologyPsychology030217 neurology & neurosurgeryCognitive psychologyPsychophysiology
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Le collège au coeur des inégalités

2006

06009

Collège[SHS.SOCIO]Humanities and Social Sciences/Sociology[SHS.SOCIO] Humanities and Social Sciences/SociologyJunior Secondary School[SHS.EDU]Humanities and Social Sciences/Education[SHS.EDU] Humanities and Social Sciences/EducationSocial inequality[ SHS.EDU ] Humanities and Social Sciences/Education[ SHS.SOCIO ] Humanities and Social Sciences/SociologyFranceInégalité sociale
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Hölder inequality for functions that are integrable with respect to bilinear maps

2008

Let $(\Omega, \Sigma, \mu)$ be a finite measure space, $1\le p<\infty$, $X$ be a Banach space $X$ and $B:X\times Y \to Z$ be a bounded bilinear map. We say that an $X$-valued function $f$ is $p$-integrable with respect to $B$ whenever $\sup_{\|y\|=1} \int_\Omega \|B(f(w),y)\|^p\,d\mu<\infty$. We get an analogue to Hölder's inequality in this setting.

CombinatoricsHölder's inequalityGeneral MathematicsBounded functionMathematical analysisBanach spaceFunction (mathematics)Bilinear mapSpace (mathematics)OmegaMeasure (mathematics)MathematicsMATHEMATICA SCANDINAVICA
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A Note on Symmetry in Job Contact Networks

2007

Since the seminal work of Granovetter (1995), the sociological literature highlighted the importance of social relationships, like friends, relatives and acquaintances, as sources of information on jobs in labor markets. Such importance is also confirmed by a number of empirical studies.3 More recently, economists have devoted considerable attention to this topic,4 so that the study of individual and aggregate economic outcomes produced by the presence of social relationships in labor markets is becoming a fruitful research area in economics.

CombinatoricsWage inequalityWork (electrical)Aggregate (data warehouse)Social relationshipPositive economicsSymmetry (geometry)Mathematics
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The Poincaré inequality is an open ended condition

2008

Let p > 1 and let (X,d,µ) be a complete metric measure space with µ Borel and doubling that admits a (1,p)-Poincare inequality. Then there exists e > 0 such that (X,d,µ) admits a (1,q)-Poincare inequality for every q > p - e, quantitatively.

Combinatoricssymbols.namesakeMathematics (miscellaneous)Mathematical analysisMetric (mathematics)symbolsPoincaré inequalityStatistics Probability and UncertaintyMinkowski inequalitySpace (mathematics)Measure (mathematics)MathematicsAnnals of Mathematics
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Asymptotic behaviors of solutions to quasilinear elliptic equations with Hardy potential

2016

Optimal estimates on asymptotic behaviors of weak solutions both at the origin and at the infinity are obtained to the following quasilinear elliptic equations

Comparison principleApplied Mathematicsmedia_common.quotation_subjectta111010102 general mathematicsMathematical analysisMathematics::Analysis of PDEsHardy's inequalityInfinity01 natural sciences010101 applied mathematicsQuasilinear elliptic equations0101 mathematicsAsymptotic behaviorsHardy's inequalityAnalysisMathematicsmedia_commonJournal of Mathematical Analysis and Applications
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Asymptotic behaviors of solutions to quasilinear elliptic equations with Hardy potential

2016

Optimal estimates on asymptotic behaviors of weak solutions both at the origin and at the infinity are obtained to the following quasilinear elliptic equations −Δpu − μ |x| p |u| p−2 u + m|u| p−2 u = f(u), x ∈ RN , where 1 0 and f is a continuous function. peerReviewed

Comparison principleQuasilinear elliptic equationsHardy's inequalityAsymptotic behaviors
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Variational differential inclusions without ellipticity condition

2020

The paper sets forth a new type of variational problem without any ellipticity or monotonicity condition. A prototype is a differential inclusion whose driving operator is the competing weighted $(p,q)$-Laplacian $-\Delta_p u+\mu\Delta_q u$ with $\mu\in \mathbb{R}$. Local and nonlocal boundary value problems fitting into this nonstandard setting are examined.

Competing (PQ)-LaplacianApplied Mathematics010102 general mathematicsMathematical analysishemivariational inequalitylocal and nonlocal operatorsq)$-laplacian01 natural sciencesvariational problem010101 applied mathematicsDifferential inclusionSettore MAT/05 - Analisi MatematicaQA1-939lack of ellipticity0101 mathematicsMathematicsMathematicscompeting $(pElectronic Journal of Qualitative Theory of Differential Equations
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European Integration and Inequality among Countries: A Lifecycle Income Analysis

2012

We analyze the effects of the expansions of the European Union on inequality using an approach based on individuals' lifecycle incomes. This allows us to consider the effect of different rates of growth and survival rates. This differs form the usual analyses of inequality that focus on the evolution of current per capita income for the period. Our results show that inequality in terms of permanent income was substantially less than in current per capita income at the time of all the expansions except those of the last ten years. The results point to the key role of policies that stimulate growth in the less developed countries. With an annual β-convergence of 2% in current income, inequali…

Comprehensive incomeTotal personal incomebusiness.industryGeography Planning and DevelopmentDistribution (economics)International economicsDevelopmentPer capita incomeIncome inequality metricsPermanent income hypothesisIncome distributionEconomicsmedia_common.cataloged_instanceDemographic economicsEuropean unionbusinessmedia_commonReview of International Economics
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