Search results for "matematica"

showing 10 items of 1637 documents

A stochastic dynamical social model involving a human happiness index

2018

[EN] This paper presents a new human happiness index built through five dimensions: development, freedom, solidarity, justice and peace. These five dimensions are evaluated through quantitative variables obtained from the Human Development Reports, World Data Bank and Eurostat. The new happiness index has been built following the guidelines set by the Human Development Reports of the UN for the construction of quality indices, and it has been compared on a set of 13 EU countries with the Overall Life Satisfaction Index, which is used by the UN. Moreover, the new index has been included in a dynamic mathematical model through the demographic rates to study the evolution of the population. Th…

050402 sociologyPopulation dynamicsmedia_common.quotation_subjectPopulationEu countriesHappiness index0504 sociology0502 economics and businessEconometrics050207 economicseducationmedia_commonMathematicseducation.field_of_studyLife satisfaction indexApplied Mathematics05 social sciencesStochastic dynamical modelHuman development (humanity)SolidarityComputational MathematicsSociologiaHappinessMATEMATICA APLICADAForecasting
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Maximal subgroups and PST-groups

2013

A subgroup H of a group G is said r to permute with a subgroup K of G if HK is a subgroup of G. H is said to be permutable (resp. S-permutable) if it permutes with all the subgroups (resp. Sylow subgroups) of G. Finite groups in which permutability (resp. S-permutability) is a transitive relation are called PT-groups (resp. PST-groups). PT-, PST- and T-groups, or groups in which normality is transitive, have been extensively studied and characterised. Kaplan [Kaplan G., On T-groups, supersolvable groups, and maxmial subgroups, Arch. Math. (Basel), 2011, 96(1), 19-25)] presented some new characterisations of soluble T-groups. The main goal of this paper is to establish PT- and PST-versions o…

20e2820d05General MathematicsCombinatoricsLocally finite groupPermutabilityQA1-939Permutable prime20d10Algebra over a fieldMathematicsDiscrete mathematicsTransitive relation20f16Group (mathematics)20e15Sylow theoremsGrups Teoria deSylow-permutabilitySupersolubilityFinite groupsNumber theoryMaximal subgroupsÀlgebraMATEMATICA APLICADAMathematics
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On the Almost Everywhere Convergence of Multiple Fourier-Haar Series

2019

The paper deals with the question of convergence of multiple Fourier-Haar series with partial sums taken over homothetic copies of a given convex bounded set $$W\subset\mathbb{R}_+^n$$ containing the intersection of some neighborhood of the origin with $$\mathbb{R}_+^n$$ . It is proved that for this type sets W with symmetric structure it is guaranteed almost everywhere convergence of Fourier-Haar series of any function from the class L(ln+L)n−1.

40A05Control and OptimizationBounded set (topological vector space)Type (model theory)01 natural sciencesmultiple Fourier-Haar seriesHomothetic transformationCombinatoricssymbols.namesakeSettore MAT/05 - Analisi Matematica0103 physical sciences42C10Almost everywhere0101 mathematicsMathematicsSeries (mathematics)Applied Mathematics010102 general mathematicsRegular polygonAlmost everywhere convergenceFunction (mathematics)Fourier transformsymbols010307 mathematical physicslacunar serieAnalysisJournal of Contemporary Mathematical Analysis (Armenian Academy of Sciences)
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Frame-related Sequences in Chains and Scales of Hilbert Spaces

2022

Frames for Hilbert spaces are interesting for mathematicians but also important for applications in, e.g., signal analysis and physics. In both mathematics and physics, it is natural to consider a full scale of spaces, and not only a single one. In this paper, we study how certain frame-related properties of a certain sequence in one of the spaces, such as completeness or the property of being a (semi-) frame, propagate to the other ones in a scale of Hilbert spaces. We link that to the properties of the respective frame-related operators, such as analysis or synthesis. We start with a detailed survey of the theory of Hilbert chains. Using a canonical isomorphism, the properties of frame se…

42C15 46C99 47A70Algebra and Number TheoryHilbert chainsLogicFunctional Analysis (math.FA)Mathematics - Functional AnalysisSettore MAT/05 - Analisi Matematicaframes; scales of Hilbert spaces; Hilbert chains; Bessel sequences; semi-framesframesFOS: Mathematicsscales of Hilbert spacessemi-framesGeometry and TopologyBessel sequencesMathematical PhysicsAnalysis
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Frames and weak frames for unbounded operators

2020

In 2012 G\u{a}vru\c{t}a introduced the notions of $K$-frame and of atomic system for a linear bounded operator $K$ in a Hilbert space $\mathcal{H}$, in order to decompose its range $\mathcal{R}(K)$ with a frame-like expansion. In this article we revisit these concepts for an unbounded and densely defined operator $A:\mathcal{D}(A)\to\mathcal{H}$ in two different ways. In one case we consider a non-Bessel sequence where the coefficient sequence depends continuously on $f\in\mathcal{D}(A)$ with respect to the norm of $\mathcal{H}$. In the other case we consider a Bessel sequence and the coefficient sequence depends continuously on $f\in\mathcal{D}(A)$ with respect to the graph norm of $A$.

42C15 47A05 47A63 41A65Atomic systemDensely defined operatorAtomic system010103 numerical & computational mathematics01 natural sciencesBounded operatorCombinatoricssymbols.namesakeReconstruction formulaSettore MAT/05 - Analisi MatematicaFOS: MathematicsComputational Science and EngineeringUnbounded operatorA-frame0101 mathematicsMathematicsApplied MathematicsHilbert spaceGraphFunctional Analysis (math.FA)Mathematics - Functional Analysis010101 applied mathematicsComputational MathematicssymbolsWeak A-framesBessel functionAdvances in Computational Mathematics
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Structure of locally convex quasi C * -algebras

2008

There are examples of C*-algebras A that accept a locally convex *-topology τ coarser than the given one, such that Ã[τ] (the completion of A with respect to τ) is a GB*-algebra. The multiplication of A[τ] may be or not be jointly continuous. In the second case, Ã[*] may fail being a locally convex *-algebra, but it is a partial *-algebra. In both cases the structure and the representation theory of Ã[τ] are investigated. If Ã+ τ denotes the τ-closure of the positive cone A+ of the given C*-algebra A, then the property Ā+ τ ∩ (-Ā+ τ) = {0} is decisive for the existence of certain faithful *-representations of the corresponding *-algebra Ã[τ]

46L05quasi *-algebrasGeneral Mathematicslocally convex quasi $C^*$-algebrasRegular polygonStructure (category theory)FOS: Physical sciencesContext (language use)Mathematical Physics (math-ph)quasi-positivityCombinatoricsunbounded *-representationsMultiplicationquasi ∗-algebras quasi-positivity locally convex quasi C ∗ -algebras unbounded ∗-representations.46K10Algebra over a field46K70Settore MAT/07 - Fisica MatematicaMathematical PhysicsTopology (chemistry)47L60MathematicsJournal of the Mathematical Society of Japan
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On the existence of at least a solution for functional integral equations via measure of noncompactness

2017

In this article, we use fixed-point methods and measure of noncompactness theory to focus on the problem of establishing the existence of at least a solution for the following functional integral equation ¶ \[u(t)=g(t,u(t))+\int_{0}^{t}G(t,s,u(s))\,ds,\quad t\in{[0,+\infty[},\] in the space of all bounded and continuous real functions on $\mathbb{R}_{+}$ , under suitable assumptions on $g$ and $G$ . Also, we establish an extension of Darbo’s fixed-point theorem and discuss some consequences.

47H08Pure mathematicsBanach spaceAlgebra and Number Theory010102 general mathematicsMathematical analysisExtension (predicate logic)Space (mathematics)45N0501 natural sciencesMeasure (mathematics)Integral equation010101 applied mathematics54H25Settore MAT/05 - Analisi MatematicaBounded functionfunctional integral equationmeasure of noncompactnessSettore MAT/03 - Geometria0101 mathematicsAnalysisMathematicsBanach Journal of Mathematical Analysis
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Formulations and exact algorithms for the distance-constrained generalized directed rural postman problem

2017

[EN] The generalized directed rural postman problem is an arc routing problem with many interesting real-life applications, such as routing for meter reading. In this application, a vehicle with a receiver travels through a series of neighborhoods. If the vehicle gets closer than a certain distance to a meter, the receiver is able to record the gas, water, or electricity consumption. Therefore, the vehicle does not need to traverse every street, but only a few, to get close enough to each meter. We study an extension of this problem in which a fleet of vehicles is available. Given the characteristics of the mentioned application, the vehicles have no capacities but there is a maximum distan…

90C27Mathematical optimizationControl and OptimizationTraverseManagement Science and Operations ResearchMathematicsT57-57.97Applied mathematics. Quantitative methodsSeries (mathematics)Extension (predicate logic)90C1090B99QA75.5-76.9590C57Constraint (information theory)Computational MathematicsClose-enough arc routing problemBranch-and-cutModeling and SimulationElectronic computers. Computer scienceRouting (electronic design automation)Distance constrainedMATEMATICA APLICADABranch and cutArc routingAlgorithmAutomatic meter readingMultivehicleGeneralized directed rural postman problem
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A tribute to Massimo Lanza de Cristoforis

2020

It is with great pleasure that we dedicate the special issue Functional Analytic Methods in Partial Differential Equations of Complex Variables and Elliptic Equations to the 60th birthday of Massim...

A tribute to Lanza de CristoforisNumerical AnalysisPartial differential equationApplied Mathematicsmedia_common.quotation_subject010102 general mathematicsSettore MAT/04 - Matematiche Complementari01 natural sciencesPhysics::History of PhysicsPleasure010101 applied mathematicsAlgebraComputational MathematicsH. BegehrSettore MAT/05 - Analisi MatematicaComplex variables0101 mathematicsAnalysisMathematicsmedia_common
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Esquema de derivación consistente de prioridades en un marco de consenso

2019

La toma de decisiones impregna la actividad humana. Con frecuencia, la decisión no es simple porque involucra elementos cualitativos, subjetivos, intangibles. En diversos métodos de decisión multi-criterio, los elementos protagonistas de tales procesos son comparados por pares, y tales comparaciones se utilizan para construir una matriz de comparaciones, de cuyo estudio emerge la decisión. En AHP (Analytic Hierarchy Process), por ejemplo, las prioridades se obtienen vía el vector propio de Perron de tales matrices. Para que la decisión sea adecuada, no obstante, las comparaciones deben ser aceptablemente consistentes. Pero cuando se comparan muchos elementos, la consistencia puede flaquear,…

AHPÁlgebra matricialSettore ING-IND/17 - Impianti Industriali MeccaniciMATEMATICA APLICADA1299 - Otras especialidades matemáticasToma de decisionesMétodos multi-criterio
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