Search results for "ustice"

showing 10 items of 1381 documents

Recurrence and genericity

2003

We prove a C^1-connecting lemma for pseudo-orbits of diffeomorphisms on compact manifolds. We explore some consequences for C^1-generic diffeomorphisms. For instance, C^1-generic conservative diffeomorphisms are transitive. Nous montrons un lemme de connexion C^1 pour les pseudo-orbites des diffeomorphismes des varietes compactes. Nous explorons alors les consequences pour les diffeomorphismes C^1-generiques. Par exemple, les diffeomorphismes conservatifs C^1-generiques sont transitifs.

Pure mathematicsMathematics::Dynamical SystemsRiemann manifold[ MATH.MATH-DS ] Mathematics [math]/Dynamical Systems [math.DS][MATH.MATH-DS]Mathematics [math]/Dynamical Systems [math.DS]Dynamical Systems (math.DS)01 natural sciences37C05 37C20FOS: Mathematics0101 mathematicsMathematics - Dynamical SystemsDynamical system (definition)Mathematics::Symplectic GeometryMathematicsLemma (mathematics)Transitive relationRecurrence relationgeneric properties010102 general mathematicsMathematical analysissmooth dynamical systemsGeneral Medicine16. Peace & justicechain recurrence010101 applied mathematicsconnecting lemmaDiffeomorphism
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Hyperbolicity as an obstruction to smoothability for one-dimensional actions

2017

Ghys and Sergiescu proved in the $80$s that Thompson's group $T$, and hence $F$, admits actions by $C^{\infty}$ diffeomorphisms of the circle . They proved that the standard actions of these groups are topologically conjugate to a group of $C^\infty$ diffeomorphisms. Monod defined a family of groups of piecewise projective homeomorphisms, and Lodha-Moore defined finitely presentable groups of piecewise projective homeomorphisms. These groups are of particular interest because they are nonamenable and contain no free subgroup. In contrast to the result of Ghys-Sergiescu, we prove that the groups of Monod and Lodha-Moore are not topologically conjugate to a group of $C^1$ diffeomorphisms. Fur…

Pure mathematicsMathematics::Dynamical Systems[ MATH.MATH-GR ] Mathematics [math]/Group Theory [math.GR][ MATH.MATH-DS ] Mathematics [math]/Dynamical Systems [math.DS][MATH.MATH-DS]Mathematics [math]/Dynamical Systems [math.DS]Group Theory (math.GR)Dynamical Systems (math.DS)Fixed pointPSL01 natural sciences[MATH.MATH-GR]Mathematics [math]/Group Theory [math.GR]57M60Homothetic transformationMathematics::Group Theorypiecewise-projective homeomorphisms0103 physical sciencesFOS: Mathematics0101 mathematicsMathematics - Dynamical SystemsMathematics::Symplectic GeometryMathematicsreal37C85 57M60 (Primary) 43A07 37D40 37E05 (Secondary)diffeomorphismsPrimary 37C85 57M60. Secondary 43A07 37D40 37E0543A07Group (mathematics)37C8537D40010102 general mathematicsMSC (2010) : Primary: 37C85 57M60Secondary: 37D40 37E05 43A0737E0516. Peace & justiceAction (physics)hyperbolic dynamicsrigidityc-1 actionsbaumslag-solitar groupshomeomorphismslocally indicable groupPiecewiseInterval (graph theory)010307 mathematical physicsGeometry and TopologyTopological conjugacyMathematics - Group Theoryintervalgroup actions on the interval
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Unfolding the double shuffle structure of q-multiple zeta values

2015

We exhibit the double q-shuffle structure for the qMZVs recently introduced by Y. Ohno, J. Okuda and W. Zudilin.

Pure mathematicsNumber theory11M32 39A13Mathematics - Number TheoryGeneral MathematicsRegularization (physics)Jackson integralFOS: MathematicsNumber Theory (math.NT)[MATH]Mathematics [math]16. Peace & justice[MATH.MATH-NT]Mathematics [math]/Number Theory [math.NT]Mathematics
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Lipschitz classes and the Hardy-Littlewood property

1993

We study the geometry of plane domains and the uniform Holder continuity properties of analytic functions.

Pure mathematicsPlane (geometry)General Mathematics010102 general mathematicsGlobal analytic functionMathematical analysis020206 networking & telecommunications02 engineering and technology16. Peace & justiceLipschitz continuity01 natural sciencesQuasi-analytic function0202 electrical engineering electronic engineering information engineeringAnalytic capacityNon-analytic smooth function0101 mathematicsAlgebraic geometry and analytic geometryMathematicsAnalytic functionMonatshefte für Mathematik
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Remarks about the Besicovitch Covering Property in Carnot groups of step 3 and higher

2016

International audience

Pure mathematicsProperty (philosophy)Applied MathematicsGeneral Mathematicsta111010102 general mathematics[MATH.MATH-CA]Mathematics [math]/Classical Analysis and ODEs [math.CA]16. Peace & justiceHomogeneous quasi-distances01 natural sciencesCarnot groups; Covering theorems; Homogeneous quasi-distances; Mathematics (all); Applied Mathematics010305 fluids & plasmasCombinatoricssymbols.namesakeCarnot groupsCovering theorems0103 physical sciencessymbolsMathematics (all)[MATH]Mathematics [math]0101 mathematicsCarnot cycle[MATH.MATH-MG]Mathematics [math]/Metric Geometry [math.MG]ComputingMilieux_MISCELLANEOUSMathematicsProceedings of the American Mathematical Society
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Nowhere differentiable intrinsic Lipschitz graphs

2021

We construct intrinsic Lipschitz graphs in Carnot groups with the property that, at every point, there exist infinitely many different blow-up limits, none of which is a homogeneous subgroup. This provides counterexamples to a Rademacher theorem for intrinsic Lipschitz graphs.

Pure mathematicsProperty (philosophy)General MathematicsMathematics::Analysis of PDEs01 natural sciencesdifferentiaaligeometriasymbols.namesakeMathematics - Metric Geometry0103 physical sciencesClassical Analysis and ODEs (math.CA)FOS: MathematicsMathematics::Metric GeometryPoint (geometry)Differentiable function0101 mathematicsMathematics010102 general mathematicsryhmäteoriaMetric Geometry (math.MG)16. Peace & justiceLipschitz continuity53C17 58C20 22E25Mathematics - Classical Analysis and ODEsHomogeneoussymbols010307 mathematical physicsCarnot cycleCounterexample
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Selective versions of chain condition-type properties

2015

We study selective and game-theoretic versions of properties like the ccc, weak Lindel\"ofness and separability, giving various characterizations of them and exploring connections between these properties and some classical cardinal invariants of the continuum.

Pure mathematicsRothberger spaceGeneral MathematicsMathematics::General TopologyType (model theory)01 natural sciencesChain (algebraic topology)FOS: Mathematicstopological games0101 mathematicsMathematics - General TopologyMathematicsDiscrete mathematicsContinuum (topology)010102 general mathematicsGeneral Topology (math.GN)TEORIA DOS JOGOSMathematics - Logic16. Peace & justice010101 applied mathematicsMathematics::LogicPrimary: 54A25 03E17 91A44 Secondary: 54D35 54D10selection principlescardinal inequalitiesLogic (math.LO)Chain conditionsActa Mathematica Hungarica
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Analytic Bergman operators in the semiclassical limit

2018

Transposing the Berezin quantization into the setting of analytic microlocal analysis, we construct approximate semiclassical Bergman projections on weighted $L^2$ spaces with analytic weights, and show that their kernel functions admit an asymptotic expansion in the class of analytic symbols. As a corollary, we obtain new estimates for asymptotic expansions of the Bergman kernel on $\mathbb{C}^n$ and for high powers of ample holomorphic line bundles over compact complex manifolds.

Pure mathematicsadjoint operatorsMicrolocal analysis32A2501 natural sciences[MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph]Limit (mathematics)Bergman projectionComplex Variables (math.CV)[MATH]Mathematics [math]Mathematics::Symplectic GeometryMathematical PhysicsBergman kernelMathematicsasymptotic expansionweighted L2-estimates58J40[MATH.MATH-CV]Mathematics [math]/Complex Variables [math.CV]Mathematical Physics (math-ph)16. Peace & justiceFunctional Analysis (math.FA)Mathematics - Functional Analysisasymptoticstheoremkernelanalytic pseudodifferential operator010307 mathematical physicsAsymptotic expansion47B35classical limitAnalysis of PDEs (math.AP)Toeplitz operatorGeneral Mathematics70H15Holomorphic functionFOS: Physical sciencesSemiclassical physicsKähler manifold[MATH.MATH-FA]Mathematics [math]/Functional Analysis [math.FA]analytic symbolsMathematics - Analysis of PDEskahler-metrics0103 physical sciencesFOS: Mathematics[MATH.MATH-AP]Mathematics [math]/Analysis of PDEs [math.AP]0101 mathematicsMathematics - Complex VariablesMathematics::Complex Variables010102 general mathematics32W25space35A27Kähler manifoldmicrolocal analysisToeplitz operatorquantizationsemiclassical analysis
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Assouad dimension, Nagata dimension, and uniformly close metric tangents

2013

We study the Assouad dimension and the Nagata dimension of metric spaces. As a general result, we prove that the Nagata dimension of a metric space is always bounded from above by the Assouad dimension. Most of the paper is devoted to the study of when these metric dimensions of a metric space are locally given by the dimensions of its metric tangents. Having uniformly close tangents is not sufficient. What is needed in addition is either that the tangents have dimension with uniform constants independent from the point and the tangent, or that the tangents are unique. We will apply our results to equiregular subRiemannian manifolds and show that locally their Nagata dimension equals the to…

Pure mathematicssub-Riemannian manifoldsGeneral Mathematics54F45 (Primary) 53C23 54E35 53C17 (Secondary)01 natural sciencessymbols.namesakeMathematics - Geometric TopologyDimension (vector space)Mathematics - Metric Geometry0103 physical sciencesFOS: MathematicsMathematics (all)assouad dimensionMathematics::Metric GeometryPoint (geometry)0101 mathematicsMathematics010102 general mathematicsta111TangentMetric Geometry (math.MG)Geometric Topology (math.GT)16. Peace & justiceMetric dimensionAssouad dimension; Metric tangents; Nagata dimension; Sub-Riemannian manifolds; Mathematics (all)Metric spaceBounded functionNagata dimensionMetric (mathematics)symbols010307 mathematical physicsMathematics::Differential Geometrymetric tangentsLebesgue covering dimension
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Drunkenness in Early Modern France (XVI - XVIIIth century)

2010

From the 16th to the 18th century, a deeply rooted tradition of open and celebrative inebriation existed in the kingdom of France. Society permitted collective, festive and social drinking. But many opposed drunkenness. In France at that time, absolute monarchy from divine right was developing, and the fundamental opposition came from religious and civic powers. Drunkenness was seen either as a sin or as a vice of variable severity that drove others to commit it as well. From 1536, a connection was made between sin and crime: inebriation became an auxiliary crime. However, in face of the culture of inebriation, religious and political authorities acted pragmatically and did not really attem…

PéchéEconomie politique[ SHS.HIST ] Humanities and Social Sciences/HistoryJusticeCulture de l'enivrementIvrognerieSociété[SHS.HIST] Humanities and Social Sciences/HistoryIvresseNo english keywordsMédecine[SHS.HIST]Humanities and Social Sciences/HistoryArtMorale
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