Search results for "paces"

showing 10 items of 496 documents

The household location in multicenter urban spaces

1991

In multicenter urban spaces, the household location problem is to find an optimal location taking into account the locations of several economic centers.In this article, we show that the usual model, maximizing a residential utility under a budget spatial constraint, can’t give a satisfactory solution.So, we construct a fuzzy spatial model, including imprecision in consumer’s behavior. This model allows us to find an optimal location in a multicenter urban setting. Then, an empirical study illustrates the performances of the fuzzy model.

Génie civilEspaces urbains multicentriquesProperty[ SPI.GCIV ] Engineering Sciences [physics]/Civil Engineering[SPI.GCIV] Engineering Sciences [physics]/Civil EngineeringCivil engineeringHousing provisionEquilibre spatial
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The probability that $x$ and $y$ commute in a compact group

2010

We show that a compact group $G$ has finite conjugacy classes, i.e., is an FC-group if and only if its center $Z(G)$ is open if and only if its commutator subgroup $G'$ is finite. Let $d(G)$ denote the Haar measure of the set of all pairs $(x,y)$ in $G \times G$ for which $[x,y] = 1$; this, formally, is the probability that two randomly picked elements commute. We prove that $d(G)$ is always rational and that it is positive if and only if $G$ is an extension of an FC-group by a finite group. This entails that $G$ is abelian by finite. The proofs involve measure theory, transformation groups, Lie theory of arbitrary compact groups, and representation theory of compact groups. Examples and re…

Haar measureGroup (mathematics)General MathematicsCommutator subgroupactions on Hausdorff spaces20C05 20P05 43A05Center (group theory)Group Theory (math.GR)Functional Analysis (math.FA)CombinatoricsMathematics - Functional AnalysisProbability of commuting pairConjugacy classCompact groupFOS: MathematicsComponent (group theory)compact groupCharacteristic subgroupAbelian groupMathematics - Group TheoryMathematics
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Vector-valued sequences and multipliers

2015

El texto que se presenta trata de establecer un marco teórico en el que poder manejar dos nuevos conceptos (extensión de conceptos ya conocidos): los multiplicadores por coeficientes a través de una aplicación bilineal y el producto proyectivo tensorial de Hadamard. Ambos espacios se ven siempre como espacios de sucesiones a valores vectoriales, esto es, en un espacio de Banach cualquiera. Posteriormente, se estudia la relación entre ellos y se aportan algunos ejemplos. El punto de partida del proyecto son las clases de espacios introducidas por O.Blasco y M. Pavlovic en el trabajo "Coefficient multipliers on spaces of analytic functions" (Revista Mat. Iberoamericana, 2011) donde se formali…

Hadamard productUNESCO::MATEMÁTICAS::Análisis y análisis funcional::Otrasmultiplier spaces:MATEMÁTICAS::Análisis y análisis funcional::Otras [UNESCO]Vector-valued sequences
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Norm estimates for operators from Hp to ℓq

AbstractWe give upper and lower estimates of the norm of a bounded linear operator from the Hardy space Hp to ℓq in terms of the norm of the rows and the columns of its associated matrix in certain vector-valued sequence spaces.

Hardy spacesAbsolutely summing operatorsVector-valued BMOVector-valued sequence spacesJournal of Mathematical Analysis and Applications
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Hardy spaces and quasiconformal maps in the Heisenberg group

2023

We define Hardy spaces $H^p$, $00$ such that every $K$-quasiconformal map $f:B \to f(B) \subset \mathbb{H}^1$ belongs to $H^p$ for all $0<p<p_0(K)$. Second, we give two equivalent conditions for the $H^p$ membership of a quasiconformal map $f$, one in terms of the radial limits of $f$, and one using a nontangential maximal function of $f$. As an application, we characterize Carleson measures on $B$ via integral inequalities for quasiconformal mappings on $B$ and their radial limits. Our paper thus extends results by Astala and Koskela, Jerison and Weitsman, Nolder, and Zinsmeister, from $\mathbb{R}^n$ to $\mathbb{H}^1$. A crucial difference between the proofs in $\mathbb{R}^n$ and $\mathbb{…

Hardy spacesMathematics - Complex VariablesMetric Geometry (math.MG)quasiconformal mapsHeisenberg groupPrimary: 30L10 Secondary: 30C65 30H10Functional Analysis (math.FA)Mathematics - Functional AnalysiskvasikonformikuvauksetMathematics - Metric GeometryFOS: MathematicsHardyn avaruudetComplex Variables (math.CV)Carleson measuresAnalysis
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Milà bidentat cuixa-roig, Milano muslirrufo (VER0000140)

1857

Altres noms vulgars: Rufous-thighed Kite (Anglès), Harpage diodon (Francès), Braunschenkelweih (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 4-1 Brasil 24/08/1857 Macho

Harpagus diodon (Temminck 1823)AccipitridaeRapaces diurnas: águilas buitres y halcones
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Falcó rialler, Halcón reidor (VER0000173)

Altres noms vulgars: Laughing Falcon (Anglès), Macagua rieur (Francès), Lachfalke (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 1-1 Nueva Granada Macho Adulto

Herpetoptheres cachinans (Linnaeus 1758)FalconidaeRapaces diurnas: águilas buitres y halcones
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Àguila cuabarrada, Águila perdicera (VER0000157)

1871

Altres noms vulgars: Bonelli's Eagle (Anglès), Aigle de Bonelli (Francès), Habichtsadler (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 4-2 Viver 15/10/1871 Juvenil

Hieraaetus fasciatus (Vieillot 1822)AccipitridaeRapaces diurnas: águilas buitres y halcones
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Wilson Loop Form Factors: A New Duality

2017

We find a new duality for form factors of lightlike Wilson loops in planar $\mathcal N=4$ super-Yang-Mills theory. The duality maps a form factor involving an $n$-sided lightlike polygonal super-Wilson loop together with $m$ external on-shell states, to the same type of object but with the edges of the Wilson loop and the external states swapping roles. This relation can essentially be seen graphically in Lorentz harmonic chiral (LHC) superspace where it is equivalent to planar graph duality. However there are some crucial subtleties with the cancellation of spurious poles due to the gauge fixing. They are resolved by finding the correct formulation of the Wilson loop and by careful analyti…

High Energy Physics - TheoryNuclear and High Energy PhysicsWilson loopgauge fixingHigh Energy Physics::LatticeFOS: Physical sciencesDuality (optimization)Type (model theory)Superspace01 natural sciencesSuperspacesspace: EuclideanGeneral Relativity and Quantum CosmologyWilson loopQuantum mechanics0103 physical sciencesMinkowski spacelcsh:Nuclear and particle physics. Atomic energy. RadioactivityMinkowskiScattering Amplitudes010306 general physicssuperspaceMathematical physicsGauge fixingPhysicsform factor010308 nuclear & particles physicsEuclidean space[PHYS.HTHE]Physics [physics]/High Energy Physics - Theory [hep-th]hep-thAnalytic continuationWilsonLoop (topology)chiralCERN LHC CollHigh Energy Physics - Theory (hep-th)’t Hooft and Polyakov loopslcsh:QC770-798dualitysupersymmetryParticle Physics - TheoryDuality in Gauge Field TheoriesLorentz
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Rolle's Theorem for Polynomials of Degree Four in a Hilbert Space

2002

AbstractIn an infinite-dimensional real Hilbert space, we introduce a class of fourth-degree polynomials which do not satisfy Rolle's Theorem in the unit ball. Extending what happens in the finite-dimensional case, we show that every fourth-degree polynomial defined by a compact operator satisfies Rolle's Theorem.

Hilbert spacesDiscrete mathematicsHilbert manifoldRolle's theorempolynomialsApplied MathematicsHilbert spaceHilbert's basis theoremCompact operator on Hilbert spacesymbols.namesakeVon Neumann's theoremHilbert schemeRolle's TheoremsymbolsBrouwer fixed-point theoremAnalysisMathematicsJournal of Mathematical Analysis and Applications
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