Search results for "analisi"

showing 10 items of 1536 documents

On the admissibility of the space L_{0}(A, X) of vector-valued measurable functions

2013

We prove the admissibility of the space L_0(A,X) of vector-valued measurable functions determined by real-valued finitely additive set functions defined on algebras of sets.

Admissible space finitely additive set function measurable functionSettore MAT/05 - Analisi Matematica
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On methods of access to the structure of social representations: the example of Europe.

2012

espanolEl objetivo de este estudio es identificar la logica detras de una serie de metodos estadisticos utilizados para revelar la estructura de las representaciones sociales. Se solicito a un numero de sujetos (n = 317) responder a la pregunta siguiente: �Para cada categoria de europeo, por favor indique con que otros europeos le gustaria tener contacto�. Los resultados de los analisis de similitud nos llevan a la conclusion de que existe un sesgo etnocentrico, y revelan el factor central de la representacion. La representacion obtenida por el analisis factorial de correspondencias se parece mas a la realidad actual y nos permite entender las divisiones que han estructurado Europa y perman…

AdultLinguistics and LanguageModels PsychologicalLanguage and LinguisticsEuropeAnalisis factorialYoung AdultSocial PerceptionSimilarity analysisSurveys and QuestionnairesEthnicityHumansFactorial correspondence analysisPsychologyHumanitiesGeneral PsychologyThe Spanish journal of psychology
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Additivity of affine designs

2020

We show that any affine block design $$\mathcal{D}=(\mathcal{P},\mathcal{B})$$ is a subset of a suitable commutative group $${\mathfrak {G}}_\mathcal{D},$$ with the property that a k-subset of $$\mathcal{P}$$ is a block of $$\mathcal{D}$$ if and only if its k elements sum up to zero. As a consequence, the group of automorphisms of any affine design $$\mathcal{D}$$ is the group of automorphisms of $${\mathfrak {G}}_\mathcal{D}$$ that leave $$\mathcal P$$ invariant. Whenever k is a prime p,  $${\mathfrak {G}}_\mathcal{D}$$ is an elementary abelian p-group.

Algebra and Number Theory010102 general mathematics0102 computer and information sciencesAutomorphism01 natural sciencesCombinatoricsKeywords Affine block designs · Hadamard designs · Additive designs · Mathieu group M11010201 computation theory & mathematicsSettore MAT/05 - Analisi MatematicaAdditive functionDiscrete Mathematics and CombinatoricsAffine transformationSettore MAT/03 - Geometria0101 mathematicsInvariant (mathematics)Abelian groupMathematics
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A coincidence-point problem of Perov type on rectangular cone metric spaces

2017

We consider a coincidence-point problem in the setting of rectangular cone metric spaces. Using alpha-admissible mappings and following Perov's approach, we establish some existence and uniqueness results for two self-mappings. Under a compatibility assumption, we also solve a common fixed-point problem.

Algebra and Number Theory010102 general mathematicsMathematical analysisGeometryType (model theory)01 natural sciencesRectangular cone metric space spectral radius solid cone g-contraction of Perov type -admissible mapping -g-contraction of Perov type010101 applied mathematicsMetric spaceCone (topology)Settore MAT/05 - Analisi MatematicaSettore MAT/03 - Geometria0101 mathematicsCoincidence pointAnalysisMathematicsThe Journal of Nonlinear Sciences and Applications
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On the critical behavior for time-fractional pseudo-parabolic type equations with combined nonlinearities

2022

AbstractWe are concerned with the existence and nonexistence of global weak solutions for a certain class of time-fractional inhomogeneous pseudo-parabolic-type equations involving a nonlinearity of the form $|u|^{p}+\iota |\nabla u|^{q}$ | u | p + ι | ∇ u | q , where $p,q>1$ p , q > 1 , and $\iota \geq 0$ ι ≥ 0 is a constant. The cases $\iota =0$ ι = 0 and $\iota >0$ ι > 0 are discussed separately. For each case, the critical exponent in the Fujita sense is obtained. We point out two interesting phenomena. First, the obtained critical exponents are independent of the fractional orders of the time derivative. Secondly, in the case $\iota >0$ ι > 0 , we show that the gradie…

Algebra and Number TheoryCaputo fractional derivativecritical exponentSettore MAT/05 - Analisi Matematicapseudo-parabolic type equationglobal weak solutionAnalysiscombined nonlinearitie
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Extensions of hermitian linear functionals

2022

AbstractWe study, from a quite general point of view, the family of all extensions of a positive hermitian linear functional $$\omega $$ ω , defined on a dense *-subalgebra $${\mathfrak {A}}_0$$ A 0 of a topological *-algebra $${\mathfrak {A}}[\tau ]$$ A [ τ ] , with the aim of finding extensions that behave regularly. The sole constraint the extensions we are dealing with are required to satisfy is that their domain is a subspace of $$\overline{G(\omega )}$$ G ( ω ) ¯ , the closure of the graph of $$\omega $$ ω (these are the so-called slight extensions). The main results are two. The first is having characterized those elements of $${\mathfrak {A}}$$ A for which we can find a positive her…

Algebra and Number TheorySettore MAT/05 - Analisi MatematicaPositive linear functionals Topological *-algebrasAnalysisBanach Journal of Mathematical Analysis
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Fixed point theorems for fuzzy mappings and applications to ordinary fuzzy differential equations

2014

Abstract Ran and Reurings (Proc. Am. Math. Soc. 132(5):1435-1443, 2004) proved an analog of the Banach contraction principle in metric spaces endowed with a partial order and discussed some applications to matrix equations. The main novelty in the paper of Ran and Reurings involved combining the ideas in the contraction principle with those in the monotone iterative technique. Motivated by this, we present some common fixed point results for a pair of fuzzy mappings satisfying an almost generalized contractive condition in partially ordered complete metric spaces. Also we give some examples and an application to illustrate our results. MSC:46S40, 47H10, 34A70, 54E50.

Algebra and Number Theoryfuzzy mappingApplied MathematicsFixed-point theoremFuzzy logicComplete metric spaceAlgebraMetric spaceSettore MAT/05 - Analisi Matematicacomplete metric spaceordinary fuzzy differential equationaltering distance functionContraction principleC0-semigroupDifferential algebraic equationAnalysisNumerical partial differential equationsMathematicsAdvances in Difference Equations
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Representations of Certain Banach C*-modules

2004

The possibility of extending the well known Gelfand–Naimark– Segal representation of *-algebras to certain Banach C*-modules is studied. For this aim the notion of modular biweight on a Banach C*-module is introduced. For the particular class of strict pre CQ*-algebras, two different types of representations are investigated.

AlgebraDiscrete mathematicsMathematics::Functional AnalysisClass (set theory)business.industrySettore MAT/05 - Analisi MatematicaGeneral MathematicsRepresentation (systemics)Banach manifoldModular designbusinessRepresentations Banach C*-modules.Mathematics
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An equivalent definition of the vector-valued McShane integral by means of partitions of unity

2002

An integral for vector-valued functions on a σ-finite outer regular quasi-radon measure space is defined by means of partitions of unity and it is shown that it is equivalent to the McShane integral. The multipliers for both the McShane and Pettis integrals are characterized

AlgebraDiscrete mathematicsSettore MAT/05 - Analisi MatematicaGeneral MathematicsPettisMultiplierMcShane and PoU integralMathematicsStudia Mathematica
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Perron type integral on compact zero-dimensional Abelian groups

2008

Perron and Henstock type integrals defined directly on a compact zero-dimensional Abelian group are studied. It is proved that the considered Perron type integral defined by continuous majorants and minorants is equivalent to the integral defined in the same way, but without assumption on continuity of majorants and minorants.

AlgebraPure mathematicsPerron type integral compact zero-dimensional groupSettore MAT/05 - Analisi MatematicaGeneral MathematicsAdditive functionZero (complex analysis)Elementary abelian groupType (model theory)Abelian groupMathematics
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