Search results for "MULTIPLICITY"

showing 10 items of 296 documents

"Table 43" of "Multiplicity dependence of K*(892)$^{0}$ and $\phi$(1020) production in pp collisions at $\sqrt{s}$ = 13 TeV"

2020

K$^{*0}$/K$_{\mathrm{S}}^{0}$ transverse momentum integrated yield ratio vs multiplicity - V0M multiplicity classes, average of particle and antiparticle

Kstar13000.0Proton-Proton CollisionsP P --> Kstar+X and P P --> K0S+XSIGyieldResonanceV0M Multiplicity
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"Table 48" of "Multiplicity dependence of K*(892)$^{0}$ and $\phi$(1020) production in pp collisions at $\sqrt{s}$ = 13 TeV"

2020

K$^{*0}$/K$_{\mathrm{S}}^{0}$ yield ratio vs transverse momentum - V0M multiplicity class X, average of particle and antiparticle

Kstar13000.0Proton-Proton CollisionsP P --> Kstar+X and P P --> K0S+XSIGyieldResonanceV0M Multiplicity
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Infection of murine hepatocyte cultures by herpes simplex virus (HSV) 1 and 2

1984

A study was undertaken of the interaction between liver cells and Herpes Simplex Virus (HSV) in vitro. Hepatocytes were obtained from HSV-resistant (C57/B16) and from HSV-susceptible (BALB/c, A/J, C3H) mouse strains and cultured according to standard methods. Each culture was infected with several strains of HSV-type 1 or of HSV-type 2, respectively. The multiplicity of infection was 5. The cytopathic effect was evaluated by light- and electron-microscopy. The number of infectious particles was determined using rabbit kidney or Vero cell cultures. All evaluations were made at different time intervals after infection. No difference concerning the replication rate of HSV-1 and 2 in isolated h…

MaleSimplexvirusfood.ingredientHepatitis Viral HumanvirusesBiologymedicine.disease_causeVirusHerpesviridaeMicrobiologyMicefoodMultiplicity of infectionCytopathogenic Effect ViralSpecies SpecificitymedicineAnimalsSimplexvirusCells CulturedCytopathic effectMice Inbred BALB CMice Inbred C3HHepatologyHerpes SimplexVirologyHerpes simplex virusCell cultureVero cellFemaleLiver
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Multiplicity dependence of light (anti-)nuclei production in p–Pb collisions at sNN=5.02 TeV

2020

The measurement of the deuteron and anti- deuteron production in the rapidity range −1 < y < 0 as a function of transverse momentum and event multiplicity in p–Pb collisions at √sNN= 5.02 TeV is presented. (Anti-)deuterons are identified via their specific energy loss dE/dxand via their time-of-flight. Their production in p–Pb collisions is compared to pp and Pb–Pb collisions and is discussed within the context of thermal and coalescence models. The ratio of integrated yields of deuterons to protons (d/p) shows a significant increase as a function of the charged-particle multiplicity of the event starting from values similar to those observed in pp collisions at low multiplicities and appro…

Mass numberCoalescence (physics)PhysicsNuclear and High Energy PhysicsLarge Hadron Collider010308 nuclear & particles physicsNuclear TheoryMultiplicity (mathematics)01 natural sciencesSpectral lineNuclear physicsTime of flightDeuterium0103 physical sciencesRapidityNuclear Experiment010306 general physicsPhysics Letters B
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Types and Multiplicity of Solutions to Sturm–Liouville Boundary Value Problem

2015

We consider the second-order nonlinear boundary value problems (BVPs) with Sturm–Liouville boundary conditions. We define types of solutions and show that if there exist solutions of different types then there exist intermediate solutions also.

Mathematical analysisMultiplicity (mathematics)Sturm–Liouville theoryMixed boundary conditionMathematics::Spectral Theorymultiplicity of solutionsModeling and SimulationQA1-939Nonlinear boundary value problemBoundary value problemnonlinear boundary value problemSturm–Liouville problemMathematicsAnalysisMathematicsMathematical Modelling and Analysis
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Critical points for nondifferentiable functions in presence of splitting

2006

A classical critical point theorem in presence of splitting established by Brézis-Nirenberg is extended to functionals which are the sum of a locally Lipschitz continuous term and of a convex, proper, lower semicontinuous function. The obtained result is then exploited to prove a multiplicity theorem for a family of elliptic variational-hemivariational eigenvalue problems. © 2005 Elsevier Inc. All rights reserved.

Mathematics::Functional AnalysisPure mathematicsnon-smooth functionNonsmooth functionssplittingApplied MathematicsMathematical analysisMultiple solutionsMultiple solutionMathematics::Analysis of PDEsRegular polygoncritical point; non-smooth function; splittingcritical pointMultiplicity (mathematics)Critical pointsNonsmooth functionElliptic variational-hemivariational eigenvalue problemLipschitz continuityCritical point (mathematics)Elliptic variational–hemivariational eigenvalue problemsSplittingsEigenvalues and eigenvectorsAnalysisMathematics
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Multiplicity of ground states for the scalar curvature equation

2019

We study existence and multiplicity of radial ground states for the scalar curvature equation $$\begin{aligned} \Delta u+ K(|x|)\, u^{\frac{n+2}{n-2}}=0, \quad x\in {{\mathbb {R}}}^n, \quad n>2, \end{aligned}$$when the function $$K:{{\mathbb {R}}}^+\rightarrow {{\mathbb {R}}}^+$$ is bounded above and below by two positive constants, i.e. $$0 0$$, it is decreasing in (0, 1) and increasing in $$(1,+\infty )$$. Chen and Lin (Commun Partial Differ Equ 24:785–799, 1999) had shown the existence of a large number of bubble tower solutions if K is a sufficiently small perturbation of a positive constant. Our main purpose is to improve such a result by considering a non-perturbative situation: we ar…

Multiplicity resultsBubble tower solutions; Fowler transformation; Ground states; Invariant manifold; Multiplicity results; Phase plane analysis; Scalar curvature equation; Shooting methodGround stateMultiplicity resultsInvariant manifoldScalar curvature equation01 natural sciencesBubble tower solutionsCombinatoricsSettore MAT/05 - Analisi Matematica0103 physical sciencesinvariant manifoldground stateScalar curvature equation Ground states Fowler transformation Invariant manifold Shooting method Bubble tower solutions Phase plane analysis Multiplicity resultsFowler transformationMultiplicity result0101 mathematicsphase plane analysiPhase plane analysisPhysicsApplied Mathematics010102 general mathematicsscalar curvature equationShooting methodMultiplicity (mathematics)shooting methodPhase plane analysiGround statesBubble tower solutionbubble tower solutionmultiplicity results.Phase plane analysis010307 mathematical physicsInvariant manifoldScalar curvature
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Multiplicity of Radial Ground States for the Scalar Curvature Equation Without Reciprocal Symmetry

2022

AbstractWe study existence and multiplicity of positive ground states for the scalar curvature equation $$\begin{aligned} \varDelta u+ K(|x|)\, u^{\frac{n+2}{n-2}}=0, \quad x\in {{\mathbb {R}}}^n\,, \quad n&gt;2, \end{aligned}$$ Δ u + K ( | x | ) u n + 2 n - 2 = 0 , x ∈ R n , n &gt; 2 , when the function $$K:{{\mathbb {R}}}^+\rightarrow {{\mathbb {R}}}^+$$ K : R + → R + is bounded above and below by two positive constants, i.e. $$0&lt;\underline{K} \le K(r) \le \overline{K}$$ 0 &lt; K ̲ ≤ K ( r ) ≤ K ¯ for every $$r &gt; 0$$ r &gt; 0 , it is decreasing in $$(0,{{{\mathcal {R}}}})$$ ( 0 , R ) and increasing in $$({{{\mathcal {R}}}},+\infty )$$ ( R , + ∞ ) for a certain $${{{\mathcal {R}}}}&g…

Multiplicity resultsGround state010102 general mathematicsMultiplicity (mathematics)Scalar curvature equation01 natural sciencesPhase plane analysiGround statesBubble tower solutions010101 applied mathematicsCombinatoricsSettore MAT/05 - Analisi MatematicaBubble tower solutionFowler transformationScalar curvature equation; Ground states; Fowler transformation; Invariant manifold; Bubble tower solutions; Phase plane analysis; Multiplicity resultsMultiplicity result0101 mathematicsNon-perturbativeInvariant manifoldGround stateAnalysisReciprocalPhase plane analysisScalar curvatureMathematicsJournal of Dynamics and Differential Equations
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Infinitely many periodic solutions for a second-order nonautonomous system

2003

The existence of infinitely many solutions for a second-order nonautonoumous system was investigated. Some multiplicity results for problem (P) under very different assumptions on the potential G were established. It was shown that infinitely many solutions follow from a variational principle by B. Ricceri.

Multiplicity resultsSecond-order nonautonomous systemApplied MathematicsMathematical analysisSecond order equationVariational methodAnalysiCritical point (mathematics)Non-autonomous systemCritical pointVariational principleApplied mathematicsInfinitely many solutionAnalysisMathematics
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Multiplicity and history have a detrimental effect on survival in patients with T1G3 bladder tumors selected for conservative treatment.

2008

Purpose: In the absence of Tis tumor we assessed whether history and multiplicity have a detrimental effect on conservative treatment in carefully selected patients with T1G3 bladder carcinoma. Materials and Methods: Between January 1976 and December 1999, 165 select patients with T1G3 bladder tumors were conservatively treated with transurethral resection plus adjuvant intravesical therapy. Patients with concomitant or previous Tis, previous T1G3, tumor size greater than 3 cm and more than 3 lesions were excluded from analysis. Repeat transurethral resection was not routinely performed. However, cytology had to be negative for atypia before the start of adjuvant intravesical therapy. Resul…

NephrologyAdultMalemedicine.medical_specialtyUrologymedicine.medical_treatmentDisease-Free SurvivalPredictive Value of TestsRisk FactorsCytologyInternal medicineCarcinomaAtypiaMedicineHumansSurvival rateAgedNeoplasm StagingAged 80 and overChemotherapyChi-Square Distributionbusiness.industryPatient Selectionbladder tumors T1G3 survival multiplicity historyMiddle Agedmedicine.diseaseSurgerySurvival RateLogistic ModelsUrinary Bladder NeoplasmsChemotherapy AdjuvantConcomitantPredictive value of testsDisease ProgressionUrologic Surgical ProceduresFemaleNeoplasm Recurrence Localbusiness
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