Search results for "Equality."

showing 10 items of 1308 documents

Las políticas de igualdad en el ‘welfare mix’: opiniones y percepciones sobre el papel de las ONGs

2008

This paper has been structured in three areas. In the first one, the author shows the relevance that words and conversations among individuals have on social research, both terms being very important to the well-known sociologist and writer Franco Ferrarotti. In the second part, the author explains the necessary qualitative methodology to be used when analysing a main topic. In the third one, the author analyses the reality of non-governmental organisations (NGOs) from the gender perspective to detect if they are or not a reflection of that Spanish reality regarding sex discrimination. Finally, this paper states the challenge the Spanish society needs to face to outweigh sex inequality with…

Sex discriminationSociology and Political ScienceInequalityState (polity)media_common.quotation_subjectWelfare economicsRelevance (law)Face (sociological concept)SociologySocial scienceQualitative researchmedia_commonSocial researchInternational Review of Sociology
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On the Methods for Optimal Shape Design

1990

A short survey of the numerical methods for solving optimal shape design problems is given.

Shape designComputer scienceNumerical analysisVariational inequalityApplied mathematicsShape optimization
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Hexyl aminolevulinate, 5‐aminolevulinic acid nanoemulsion and methyl aminolevulinate in photodynamic therapy of non‐aggressive basal cell carcinomas:…

2020

Background In the photodynamic therapy (PDT) of non‐aggressive basal cell carcinomas (BCCs), 5‐aminolevulinic acid nanoemulsion (BF‐200ALA) has shown non‐inferior efficacy when compared with methyl aminolevulinate (MAL), a widely used photosensitizer. Hexyl aminolevulinate (HAL) is an interesting alternative photosensitizer. To our knowledge, this is the first study using HAL‐PDT in the treatment of BCCs. Objectives To compare the histological clearance, tolerability (pain and post‐treatment reaction), and cosmetic outcome of MAL, BF‐200 ALA, and low‐concentration HAL in the PDT of non‐aggressive BCCs. Methods Ninety‐eight histologically verified non‐aggressive BCCs met the inclusion criter…

Skin Neoplasmsmedicine.medical_treatmentPhotodynamic therapyGastroenterologylaw.invention030207 dermatology & venereal diseases0302 clinical medicineMethyl aminolevulinateRandomized controlled trialnon-aggressive basal cell carcinomalawTOPICAL IMIQUIMODProspective Studies10. No inequalityProspective cohort studyPhotosensitizing AgentsSisätaudit - Internal medicinePAINkarsinoomat3. Good healthTreatment OutcomeInfectious Diseasesphotodynamic therapyTolerabilityFluorouracil030220 oncology & carcinogenesisBOWENS-DISEASEmedicine.symptommedicine.drugmedicine.medical_specialtyBiolääketieteet - Biomedicine3122 Cancersmethyl aminolevulinateEUROPEAN GUIDELINESDermatologySINGLE-BLINDLesion03 medical and health scienceshexyl aminolevulinatenon‐aggressive basal cell carcinomaSyöpätaudit - CancersInternal medicineparasitic diseasesMANAGEMENTmedicineCarcinomaHumansANESTHESIAbusiness.industryAminolevulinic Acidmedicine.disease5‐aminolevulinic acid nanoemulsionFLUOROURACILPROTOPORPHYRIN IX FORMATIONfotodynaaminen hoitoPhotochemotherapyCarcinoma Basal Cell5-aminolevulinic acid nanoemulsionbusinessSKINJournal of the European Academy of Dermatology and Venereology
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Gradient Estimate for Solutions to Poisson Equations in Metric Measure Spaces

2011

Let $(X,d)$ be a complete, pathwise connected metric measure space with locally Ahlfors $Q$-regular measure $\mu$, where $Q>1$. Suppose that $(X,d,\mu)$ supports a (local) $(1,2)$-Poincar\'e inequality and a suitable curvature lower bound. For the Poisson equation $\Delta u=f$ on $(X,d,\mu)$, Moser-Trudinger and Sobolev inequalities are established for the gradient of $u$. The local H\"older continuity with optimal exponent of solutions is obtained.

Sobolev inequalityMathematics::Analysis of PDEsHölder conditionPoincaré inequality31C25 31C45 35B33 35B65Poisson equationSpace (mathematics)01 natural sciencesMeasure (mathematics)Sobolev inequalitysymbols.namesakeMathematics - Analysis of PDEs0103 physical sciencesFOS: Mathematics0101 mathematicsMathematicsMoser–Trudinger inequalityCurvatureRegular measureta111010102 general mathematicsMathematical analysisPoincaré inequalityMetric (mathematics)Riesz potentialsymbols010307 mathematical physicsPoisson's equationAnalysisAnalysis of PDEs (math.AP)
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ENTROPY SOLUTIONS IN THE STUDY OF ANTIPLANE SHEAR DEFORMATIONS FOR ELASTIC SOLIDS

2000

The concept of entropy solution was recently introduced in the study of Dirichlet problems for elliptic equations and extended for parabolic equations with nonlinear boundary conditions. The aim of this paper is to use the method of entropy solutions in the study of a new problem which arise in the theory of elasticity. More precisely, we consider here the infinitesimal antiplane shear deformation of a cylindrical elastic body subjected to given forces and in a frictional contact with a rigid foundation. The elastic constitutive law is physically nonlinear and the friction is described by a static law. We present a variational formulation of the model and prove the existence and the uniquen…

Sobolev spaceBody forceApplied MathematicsModeling and SimulationWeak solutionMathematical analysisVariational inequalityConstitutive equationUniquenessEntropy (energy dispersal)Antiplane shearMathematicsMathematical Models and Methods in Applied Sciences
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Estimates of maximal functions measuring local smoothness

1999

Letη be a nondecreasing function on (0, 1] such thatη(t)/t decreases andη(+0)=0. Letf ∈L(I n ) (I≡[0,1]. Set $${\mathcal{N}}_\eta f(x) = \sup \frac{1}{{\left| Q \right|\eta (\left| Q \right|^{1/n} )}} \smallint _Q \left| {f(t) - f(x)} \right|dt,$$ , where the supremum is taken over all cubes containing the pointx. Forη=t α (0<α≤1) this definition was given by A.Calderon. In the paper we prove estimates of the maximal functions $${\mathcal{N}}_\eta f$$ , along with some embedding theorems. In particular, we prove the following Sobolev type inequality: if $$1 \leqslant p< q< \infty , \theta \equiv n(1/p - 1/q)< 1, and \eta (t) \leqslant t^\theta \sigma (t),$$ , then $$\parallel {\mathcal{N}}_…

Sobolev spaceDiscrete mathematicsSmoothness (probability theory)General MathematicsMaximal functionType inequalityModulus of continuityMathematicsAnalysis Mathematica
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Generalized dimension estimates for images of porous sets under monotone Sobolev mappings

2014

We give an essentially sharp estimate in terms of generalized Hausdorff measures for images of porous sets under monotone Sobolev mappings, satisfying suitable Orlicz-Sobolev conditions.

Sobolev spaceMathematics::Functional AnalysisMonotone polygonDimension (vector space)Applied MathematicsGeneral MathematicsMathematical analysisMathematics::Analysis of PDEsSobolev inequalityMathematicsProceedings of the American Mathematical Society
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Continuity of the maximal operator in Sobolev spaces

2006

We establish the continuity of the Hardy-Littlewood maximal operator on Sobolev spaces W 1,p (R n ), 1 < p < ∞. As an auxiliary tool we prove an explicit formula for the derivative of the maximal function.

Sobolev spaceMathematics::Functional AnalysisPure mathematicsApplied MathematicsGeneral MathematicsMathematical analysisMathematics::Classical Analysis and ODEsMaximal operatorMaximal functionDerivativeSobolev inequalityMathematicsProceedings of the American Mathematical Society
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Penalty Function Methods for the Numerical Solution of Nonlinear Obstacle Problems with Finite Elements

2008

A class of penalty function methods for the solution of nonlinear variational inequalities with obstacles ⩽ 0 fur alle v ⩾ ψ in the Sobolev space W1, p (ω) is studied. The (nonlinear) penalty equations are solved by finite element techniques; the order of convergence of this procedure which depends on the regularity of the solution as well as on the finite elements used is investigated. Eine Klasse von Penalty-Methoden zur Losung nichtlinearer Variationsungleichungen mit Hindernisnebenbedingungen ⩽ 0 fur alle v ⩾ ψ im Sobolev Raum W1, p (ω) wird untersucht. Die (nichtlinearen) Penalty-Gleichungen werden mit Hilfe der Finite Elemente Methode gelost; die Konvergenzordnung dieses Verfahrens, w…

Sobolev spaceNonlinear systemRate of convergenceApplied MathematicsObstacleVariational inequalityComputational MechanicsApplied mathematicsPenalty methodFinite element methodMathematicsMathematical physicsZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik
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De Giorgi–Nash–Moser Theory

2015

We consider the second-order, linear, elliptic equations with divergence structure $$\mathrm{div} (\mathbb{A}(x)\nabla u(x))\;=\;\sum\limits^n_{i,j=1}\;\partial_{x_{i}}(a_{ij}(x)\partial_{x_{j}}u(x))\;=\;0.$$

Sobolev spacePhysicsPure mathematicsWeak solutionStructure (category theory)Nabla symbolDivergence (statistics)Harnack's inequalitySobolev inequality
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