Search results for "USP"

showing 10 items of 1290 documents

L'action tendant à l'exécution d'une obligation de faire est une demande ne tendant qu'au paiement d'une somme d'argent pour une cause antérieure à l…

2002

International audience; (Com. 17 oct. 2000, pourvoi n° B 98-11.939, arrêt n° 170 F-D, M. Bonnin c/ D. Philibert, B. Sapin et Me Nanterme ès qualités ; Com. 23 janv. 2001, pourvoi n° J 98-11.072, arrêt n° 127 F-D, Me Brunet-Beaumel ès qualités c/ Regnier)

Créancier[SHS.DROIT]Humanities and Social Sciences/Law[SHS.DROIT] Humanities and Social Sciences/LawObligation de faireREDRESSEMENT ET LIQUIDATION JUDICIAIRESSuspension des poursuites individuelles
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Date de naissance de la créance de remboursement du prix d'une vente nulle. Différence entre la créance de restitution du prix née de l'annulation d'…

2009

International audience; (Com. 20 janv. 2009, pourvoi n° 08-11.098, arrêt n° 50 F-P+B+R, Banque Populaire d'Alsace c/ Masson ès-qual., D. 2009. AJ. 425, obs. A. Lienhard ; JCP 2009. I. 136, n° 6, obs. M. Cabrillac)

Créancier[SHS.DROIT]Humanities and Social Sciences/Law[SHS.DROIT] Humanities and Social Sciences/LawREDRESSEMENT ET LIQUIDATION JUDICIAIRESDéclaration des créancesPériode suspecteNullité
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Période suspecte. Annulation du paiement d'une dette non échue. Conséquences. Créance de remboursement. Obligation de déclaration (oui)

2001

International audience; (Com. 30 oct. 2000, Geniteau c/ Crédit industriel de l'Ouest)

Créancier[SHS.DROIT]Humanities and Social Sciences/Law[SHS.DROIT] Humanities and Social Sciences/LawREDRESSEMENT ET LIQUIDATION JUDICIAIRESDéclaration des créancesPériode suspectePrêt
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Poursuites individuelles contre le garant du débiteur. Suspension des poursuites contre les garants personnes physiques. Prise de mesures conservatoi…

2016

International audience; (Com., 2 juin 2015, n° 14-10.673, arrêt n° 548 FS-P+B, B. c/ Sté Lyonnaise de Banque ; D. 2015. 1270, obs. A. Lienhard ; ibid. 1970, obs. P.-M. Le Corre et F.-X. Lucas ; ibid. 2205, chron. S. Tréard, T. Gauthier et F. Arbellot ; Rev. sociétés 2015. 548, obs. P. Roussel Galle ; RJDA 8-9/2015, n° 591 ; RJ com. 2015. 521, obs. F. Macorig-Venier ; Gaz. Pal. 18 au 20 oct. 2015, p. 34, note E. Le Corre-Broly ; Banque et Droit, juill.-août 2015. 79, note N. Rontchevsky)

Créancier[SHS.DROIT]Humanities and Social Sciences/Law[SHS.DROIT] Humanities and Social Sciences/LawSAUVEGARDE DES ENTREPRISESPlan de sauvegardeSuspension contre le garantPoursuites individuelles
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Effect of saliva contamination on bracket failure with a self-etching primer: A prospective controlled clinical trial

2010

Introduction The aim of this study was to evaluate in vivo the effect of saliva contamination at different stages of the bonding procedure on the bond failure rate and the adhesive remaining on teeth after debonding brackets bonded with a hydrophilic self-etching primer (Transbond Plus self-etching primer [TSEP], 3M Unitek, Monrovia, Calif). Methods This was a prospective controlled clinical trial. The sample consisted of 46 patients with similar treatment plans and mechanotherapies. Stainless steel brackets (n = 531) were bonded with TSEP. The patients were divided into 2 groups: contamination with saliva before TSEP application and contamination with saliva after TSEP application. In both…

Curing Lights DentalCuspidSalivaOrthodontic BracketsSurface PropertiesDentistryOrthodonticsDental bondingDental Debondingstomatognathic systemIncisorOrthodontic WiresHumansMedicineProspective StudiesSaliva contaminationDental EnamelSalivaDental Debondingbusiness.industryBracketDental BondingStainless SteelResin CementsIncisorClinical trialstomatognathic diseasesSelf etchmedicine.anatomical_structureEquipment FailurebusinessDental AlloysFollow-Up StudiesAmerican Journal of Orthodontics and Dentofacial Orthopedics
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Analysis of a slow–fast system near a cusp singularity

2016

This paper studies a slow fast system whose principal characteristic is that the slow manifold is given by the critical set of the cusp catastrophe. Our analysis consists of two main parts: first, we recall a formal normal form suitable for systems as the one studied here; afterwards, taking advantage of this normal form, we investigate the transition near the cusp singularity by means of the blow up technique. Our contribution relies heavily in the usage of normal form theory, allowing us to refine previous results. (C) 2015 Elsevier Inc. All rights reserved.

Cusp (singularity)0209 industrial biotechnologyDifferential equationApplied Mathematics010102 general mathematicsMathematical analysis[MATH.MATH-DS]Mathematics [math]/Dynamical Systems [math.DS][ MATH.MATH-DS ] Mathematics [math]/Dynamical Systems [math.DS]02 engineering and technologyDynamical Systems (math.DS)01 natural sciencesPerturbation-theory020901 industrial engineering & automationSlow manifoldNormal form theoryFOS: MathematicsDifferential-equationsPerturbation theory (quantum mechanics)0101 mathematicsMathematics - Dynamical SystemsAnalysisCritical setMathematics
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Bifurcations of cuspidal loops

1997

A cuspidal loop for a planar vector field X consists of a homoclinic orbit through a singular point p, at which X has a nilpotent cusp. This is the simplest non-elementary singular cycle (or graphic) in the sense that its singularities are not elementary (i.e. hyperbolic or semihyperbolic). Cuspidal loops appear persistently in three-parameter families of planar vector fields. The bifurcation diagrams of unfoldings of cuspidal loops are studied here under mild genericity hypotheses: the singular point p is of Bogdanov - Takens type and the derivative of the first return map along the orbit is different from 1. An analytic and geometric method based on the blowing up for unfoldings is propos…

Cusp (singularity)Applied MathematicsMathematical analysisHausdorff spaceGeneral Physics and AstronomyStatistical and Nonlinear PhysicsSingular point of a curveBlowing upLoop (topology)Homoclinic bifurcationHomoclinic orbitOrbit (control theory)SINGULARIDADESMathematical PhysicsMathematicsNonlinearity
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Response properties with explicitly correlated coupled-cluster methods using a Slater-type correlation factor and cusp conditions

2009

The recently proposed extension of the explicitly correlated coupled-cluster ansatz using cusp conditions [A. Kohn, J. Chem. Phys. 130, 104104 (2009)] is tested for suitability in the calculation of response properties. For this purpose, static and dynamic electrical properties up to ESHG hyperpolarizabilities as well as optical rotations have been computed within the CCSD(F12) model. It is shown that effectively converged correlation contributions can reliably be obtained using augmented quadruple zeta basis sets already. The ansatz is optionally equipped with an extension capable of reducing the one-electron basis set error. A further simplification of the method specific Lagrangian aimed…

Cusp (singularity)Coupled clusterBasis (linear algebra)ChemistryQuantum mechanicsGeneral Physics and AstronomyStatistical physicsExtension (predicate logic)Physical and Theoretical ChemistryOptical rotationType (model theory)Basis setAnsatzThe Journal of Chemical Physics
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Mappings of finite distortion: Formation of cusps II

2007

For s > 0 s>0 given, we consider a planar domain  Ω s \Omega _s with a rectifiable boundary but containing a cusp of degree  s s , and show that there is no homeomorphism f : R 2 → R 2 f\colon \mathbb {R}^2\to \mathbb {R}^2 of finite distortion with exp ⁡ ( λ K ) ∈ L l o c 1 ( R 2 ) \exp (\lambda K)\in L^1_{\mathrm {loc}}(\mathbb {R}^2) so that f ( B ) = Ω s f(B)=\Omega _s when λ > 4 / s \lambda >4/s and  B B is the unit disc. On the other hand, for λ > 2 / s \lambda >2/s such an  f f exists. The critical value for λ \lambda remains open.

Cusp (singularity)Distortion (mathematics)Mathematical analysisGeometry and TopologyHomeomorphismMathematicsConformal Geometry and Dynamics of the American Mathematical Society
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A note to “Mappings of finite distortion: formation of cusps II”

2010

We consider planar homeomorphisms f : R 2 → R 2 f\colon \mathbb {R}^2\to \mathbb {R}^2 that are of finite distortion and map the unit disk onto a specific cusp domain  Ω s \Omega _s . We study the relation between the degree  s s of the cusp and the integrability of the distortion function  K f K_f by sharpening a previous result where  K f K_f is assumed to be locally exponentially integrable.

Cusp (singularity)Distortion (mathematics)Mathematical analysisGeometryGeometry and TopologyHomeomorphismMathematicsConformal Geometry and Dynamics of the American Mathematical Society
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