Search results for "interval"

showing 10 items of 1703 documents

Immediate dental implants placed into infected sites present a higher risk of failure than immediate dental implants placed into non-infected sites: …

2019

Background Alveolar infection is known as a risk factor for implant failure. Current meta-analysis on the theme could not prove statistically that immediate dental implants placed into infected sites have a higher risk of failure than immediate dental implants placed into non-infected sites. The purpose of this meta-analysis was to determine the effectiveness of immediate dental implants placed into infected versus non-infected sites. Material and Methods Seven databases were sought by two reviewers. Randomized or non-randomized clinical trials that compared the placement of dental implants into infected versus non-infected sites were eligible for the study. Exclusion criteria were: papers …

Dental Restoration FailureImmediate Dental Implant LoadingDentistryReview03 medical and health sciences0302 clinical medicineHumansMedicineDental Restoration FailureRisk factorGeneral DentistrySurvival rateDental Implantsbusiness.industryDental Implantation EndosseousImplant failure030206 dentistry:CIENCIAS MÉDICAS [UNESCO]Confidence intervalClinical trialTreatment OutcomeOtorhinolaryngologyMeta-analysisRelative riskUNESCO::CIENCIAS MÉDICASSurgeryOral SurgerybusinessMedicina Oral Patología Oral y Cirugia Bucal
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Factors associated with early recurrence at the first evaluation of patients with transient ischemic attack.

2014

Abstract We aimed to identify factors easily collected at admission in patients with transient ischemic attack (TIA) that were associated with early recurrence, so as to guide clinicians’ decision-making about hospitalization in routine practice. From September 2011 to January 2013, all TIA patients who were referred to the University Hospital of Dijon, France, were identified. Vascular risk factors and clinical information were collected. The etiology of the TIA was defined according to the results of complementary examinations performed at admission as follows: large artery atherosclerosis (LAA-TIA) TIA, TIA due to atrial fibrillation (AF-TIA), other causes, and undetermined TIA. Logistic…

Diagnostic ImagingMalemedicine.medical_specialtyEarly RecurrenceHypercholesterolemiaCoronary DiseaseLogistic regressionPatient AdmissionRecurrenceRisk FactorsPhysiology (medical)Internal medicineparasitic diseasesEpidemiologyAtrial FibrillationmedicineDiabetes MellitusHumanscardiovascular diseasesStrokeAgedAged 80 and overbusiness.industrySmokingAtrial fibrillationCardiovascular AgentsGeneral MedicineOdds ratioLength of StayMiddle Agedmedicine.diseaseAtherosclerosisConfidence intervalnervous system diseasesSurgeryNeurologyIschemic Attack TransientHypertensionEtiologySurgeryFemaleNeurology (clinical)FranceEmergenciesbusinessJournal of clinical neuroscience : official journal of the Neurosurgical Society of Australasia
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Global Non-monotonicity of Solutions to Nonlinear Second-Order Differential Equations

2018

We study behavior of solutions to two classes of nonlinear second-order differential equations with a damping term. Sufficient conditions for the first derivative of a solution x(t) to change sign at least once in a given interval (in a given infinite sequence of intervals) are provided. These conditions imply global non-monotone behavior of solutions.

Differential equationGeneral Mathematics010102 general mathematicsMonotonic functionInterval (mathematics)01 natural sciencesNonlinear differential equationsTerm (time)010101 applied mathematicsSecond order differential equationsNonlinear systemApplied mathematics0101 mathematicsNonlinear differential equations ; non-monotone behaviour ; second order ; damping term ; reciprocal equationSign (mathematics)MathematicsMediterranean Journal of Mathematics
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The existence of an a.c.i.p.m. for an expanding map of the interval; the study of a counterexample

1989

Discrete mathematicsGeneral Earth and Planetary SciencesInterval (graph theory)General Environmental ScienceMathematicsCounterexampleBanach Center Publications
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Convergence of GBS Operators

2018

In [59, 60], Bogel introduced a new concept of Bogel-continuous and Bogel-differentiable functions and also established some important theorems using these concepts. Dobrescu and Matei [80] showed the convergence of the Boolean sum of bivariate generalization of Bernstein polynomials to the B-continuous function on a bounded interval. Subsequently, Badea and Cottin [46] obtained Korovkin theorems for GBS operators.

Discrete mathematicsGeneralizationBounded functionConvergence (routing)Interval (graph theory)Function (mathematics)Bivariate analysisBernstein polynomialMathematics
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The computational complexity of the criticality problems in a network with interval activity times

2002

Abstract The paper analyzes the criticality in a network with interval activities duration times. A natural generalization of the criticality notion (for a path, an activity and an event) for the case of network with interval activity duration times is given. The computation complexity of five problems linked to the introduced criticality notion is presented.

Discrete mathematicsInformation Systems and ManagementTheoretical computer scienceGeneral Computer ScienceComputational complexity theoryGeneralizationEvent (relativity)Interval (mathematics)Management Science and Operations ResearchIndustrial and Manufacturing EngineeringCriticalityModeling and SimulationPath (graph theory)Computation complexityDuration (project management)MathematicsEuropean Journal of Operational Research
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An integral representation for decomposable measures of measurable functions

1994

We start with a measurem on a measurable space (Ω,A), decomposable with respect to an Archimedeant-conorm ⊥ on a real interval [0,M], which generalizes an additive measure. Using the integral introduced by the second author, a Radon-Nikodym type theorem, needed in what follows, is given.

Discrete mathematicsIntegral representationMarkov kernelMeasurable functionApplied MathematicsGeneral MathematicsDiscrete Mathematics and CombinatoricsInterval (graph theory)Type (model theory)Space (mathematics)Measure (mathematics)MathematicsAequationes Mathematicae
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Conditioning for Boolean Subsets, Indicator Functions and Fuzzy Subsets

2016

This chapter deals with measure-free conditioning. It starts with the mean value based definition of conditional fuzzy subsets which again gives a fuzzy subset. Applying this general construction to indicator functions, it is proved that these conditionals form an MV-algebra and that this is isomorphic to the already known MV-algebra of the interval based conditional Boolean subsets. In the following, the problem of iteration is completely solved with the result that there are exactly two types of iteration, called the blurred resp. the sharper one, which remain in the corresponding MV-algebras. Moreover, the general concept of conditional operators plays a significant role. Finally, the pr…

Discrete mathematicsMean valueFuzzy subsetConditioningInterval (mathematics)Measure (mathematics)Fuzzy logicMathematics
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Nonlinear systems solver in floating-point arithmetic using LP reduction

2009

This paper presents a new solver for systems of nonlinear equations. Such systems occur in Geometric Constraint Solving, e.g., when dimensioning parts in CAD-CAM, or when computing the topology of sets defined by nonlinear inequalities. The paper does not consider the problem of decomposing the system and assembling solutions of subsystems. It focuses on the numerical resolution of well-constrained systems. Instead of computing an exponential number of coefficients in the tensorial Bernstein basis, we resort to linear programming for computing range bounds of system equations or domain reductions of system variables. Linear programming is performed on a so called Bernstein polytope: though,…

Discrete mathematicsNonlinear systemPolynomialFloating pointSimplexLinear programmingApplied mathematicsSolverBernstein polynomialMathematicsInterval arithmetic2009 SIAM/ACM Joint Conference on Geometric and Physical Modeling
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Specification on the interval

1997

We study the consequences of discontinuities on the specification property for interval maps. After giving a necessary and sufficient condition for a piecewise monotonic, piecewise continuous map to have this property, we show that for a large and natural class of families of such maps (including the β \beta -transformations), the set of parameters for which the specification property holds, though dense, has zero Lebesgue measure. Thus, regarding the specification property, the general case is at the opposite of the continuous case solved by A.M. Blokh (Russian Math. Surveys 38 (1983), 133–134) (for which we give a proof).

Discrete mathematicsProperty (philosophy)Lebesgue measureApplied MathematicsGeneral MathematicsSymbolic dynamicsPiecewiseMonotonic functionInterval (mathematics)Classification of discontinuitiesNatural classMathematicsTransactions of the American Mathematical Society
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