Search results for "Firearms"

showing 10 items of 97 documents

Chiral anomalies in even and odd dimensions

1985

Odd dimensional Yang-Mills theories with an extra ‘topological mass” term, defined by the Chern-Simons secondary characteristic, are discussed. It is shown in detail how the topological mass affects the equal time charge commutation relations and how the modified commutation relations are related to non-abelian chiral anomalies in even dimensions. We also study the SU(3) chiral model (Wess-Zumino model) in four dimensions and we show how a gauge invariant interaction with an external SU(3) vector potential can be defined with the help of the Chern-Simons characteristic in five dimensions.

Chiral anomalyPhysicsHigh Energy Physics::Lattice53C80Statistical and Nonlinear PhysicsCharge (physics)Gauge (firearms)58G25Wess–Zumino modelHigh Energy Physics::TheoryChiral modelInvariant (mathematics)81E20Mathematical PhysicsGauge anomalyMathematical physicsVector potential
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A STUDY OF THE πN SCATTERING DATA WITH JP = 3/2- AND A PROOF OF THE EXISTENCE OF THE N*(1700)

2014

Using an interaction extracted from the local hidden gauge Lagrangians and the coupled channels ρN (s-wave), πN (d-wave), πΔ (s-wave) and πΔ (d-wave), we look in the region of [Formula: see text] and we find two resonances dynamically generated which are naturally associated to the N*(1520)(3/2-) and N*(1700)(3/2-). The N*(1700)(3/2-) appears neatly as a pole in the complex plane. The free parameters of the theory are chosen to fit the πN (d-wave) data. The unitary coupled channel approach followed here, in connection with the experimental data, leads automatically to a pole in the 1700 MeV region and makes this second 3/2- resonance unavoidable.

CombinatoricsAngular momentumScatteringResonanceGauge (firearms)Connection (algebraic framework)Unitary stateComplex planeMathematical physicsMathematicsFree parameterInternational Journal of Modern Physics: Conference Series
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Strict quasi-concavity and the differential barrier property of gauges in linear programming

2014

Concave gauge functions were introduced to give an analytical representation of cones. In particular, they give a simple and a practical representation of the positive orthant. There is a wide choice of concave gauge functions with interesting properties, representing the same cone. Besides the fact that a concave gauge cannot be identically zero on a cone(), it may be continuous, differentiable and even on its interior. The purpose of the present paper is to present another approach to penalizing the positivity constraints of a linear programme using an arbitrary strictly quasi-concave gauge representation. Throughout the paper, we generalize the concept of the central path and the analyti…

Control and OptimizationLinear programmingSimple (abstract algebra)Applied MathematicsMathematical analysisDifferentiable functionManagement Science and Operations ResearchDifferential (infinitesimal)Gauge (firearms)Representation (mathematics)Interior point methodOrthantMathematicsOptimization
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Kaon Photo- and Electroproduction on Nucleons

1995

We extend previous models of kaon photo- and electroproduction in order to include all six isospin channels. It is found that the inclusion of the few available data for the reactions γp → K 0 Σ − in the fit leads to drastically reduced Born coupling constants g Λ and g Σ . The result suggests the need to include hadronic form factors in a gauge invariant fashion. It is also shown that the K 0 form factor can be seen in K 0 Λ electroproduction.

Coupling constantPhysicsParticle physicsIsospinHadronForm factor (quantum field theory)Order (group theory)Invariant (mathematics)Gauge (firearms)Nucleon
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Towards gauge coupling unification in left-right symmetric SU(3)c×SU(3)L×SU(3)R×U(1)X theories

2017

We consider the possibility of gauge coupling unification within the simplest realizations of the $\mathrm{SU}(3{)}_{\mathrm{c}}\ifmmode\times\else\texttimes\fi{}\mathrm{SU}(3{)}_{\mathrm{L}}\ifmmode\times\else\texttimes\fi{}\mathrm{SU}(3{)}_{\mathrm{R}}\ifmmode\times\else\texttimes\fi{}\mathrm{U}(1{)}_{\mathrm{X}}$ gauge theory. We present a first exploration of the renormalization group equations governing the ``bottom-up'' evolution of the gauge couplings in a generic model with free normalization for the generators. Interestingly, we find that for a $\mathrm{SU}(3{)}_{\mathrm{c}}\ifmmode\times\else\texttimes\fi{}\mathrm{SU}(3{)}_{\mathrm{L}}\ifmmode\times\else\texttimes\fi{}\mathrm{SU}(…

CouplingPhysics010308 nuclear & particles physicsHigh Energy Physics::PhenomenologyRenormalization groupGauge (firearms)01 natural sciences0103 physical sciencesGrand Unified TheoryGauge theorySymmetry breaking010306 general physicsU-1Mathematical physicsPhysical Review D
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Small neutrino masses and gauge coupling unification

2014

The physics responsible for gauge coupling unification may also induce small neutrino masses. We propose a novel gauge mediated radiative seesaw mechanism for calculable neutrino masses. These arise from quantum corrections mediated by new $SU(3)_c \times SU(2)_L \times U(1)_X$ (3-3-1) gauge bosons and the physics driving gauge coupling unification. Gauge couplings unify for a 3-3-1 scale in the TeV range, making the model directly testable at the LHC.

CouplingPhysicsNuclear and High Energy PhysicsGauge bosonParticle physicsHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyFOS: Physical sciencesFísicaYang–Mills theoryGauge (firearms)High Energy Physics::TheoryHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Seesaw mechanismSupersymmetric gauge theoryNeutrinoGauge anomaly
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An Application of the Fixed Point Theory to the Study of Monotonic Solutions for Systems of Differential Equations

2020

In this paper, we establish some conditions for the existence and uniqueness of the monotonic solutions for nonhomogeneous systems of first-order linear differential equations, by using a result of the fixed points theory for sequentially complete gauge spaces.

Differential equationfixed point theorylcsh:MathematicsGeneral Mathematics010102 general mathematicsMathematical analysisFixed-point theoremMonotonic functionGauge (firearms)Fixed pointlcsh:QA1-939sequentially complete gauge spaces.01 natural sciences010101 applied mathematicsLinear differential equationComputer Science (miscellaneous)systems of differential equationsexistence and uniqueness theoremsUniqueness0101 mathematicsEngineering (miscellaneous)monotonic solutionsMathematicsMathematics
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Fixed-Point Theorems in Complete Gauge Spaces and Applications to Second-Order Nonlinear Initial-Value Problems

2013

We establish fixed-point results for mappings and cyclic mappings satisfying a generalized contractive condition in a complete gauge space. Our theorems generalize and extend some fixed-point results in the literature. We apply our obtained results to the study of existence and uniqueness of solution to a second-order nonlinear initial-value problem.

Discrete mathematicsPure mathematicsArticle Subjectlcsh:MathematicsFixed-point theoremGauge (firearms)Space (mathematics)lcsh:QA1-939Nonlinear systemSettore MAT/05 - Analisi MatematicaInitial value problemOrder (group theory)UniquenessCoincidence pointfixed point gauge spaces initial-value problemAnalysisMathematics
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A family of weakest link models for fiber strength distribution

2007

It is well known that the most widely used distribution function for fiber tensile strength, the two-parameter Weibull distribution, does not always adequately describe the experimentally observed fiber strength scatter and the strength dependence on fiber length. To remedy this discrepancy, modifications of the Weibull distribution have been proposed that, while providing a good empirical fit to the strength data, sometimes lack the theoretical appeal of the weakest link models. We derive a family of weakest link models based on the assumption of a two-stage failure process incorporating explicitly the probabilities of flaw initiation and the fiber fracture due to the largest flaw (i.e. th…

Distribution functionMaterials scienceMechanics of MaterialsFiber (mathematics)Ultimate tensile strengthGlass fiberCeramics and CompositesFracture (geology)Composite materialGauge (firearms)Link (knot theory)Weibull distributionComposites Part A: Applied Science and Manufacturing
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On the Stiffness and the Reinforcement Effect of Electrical Resistance Strain Gauges

2006

The reinforcement effect of a strain gauge installed on low modulus materials can be significant. The increasing use of low modulus materials requires therefore the evaluation of such effect. This paper concerns the relationship between the local reinforcement effect and the strain gauge stiffness. The conclusion is that the gauge stiffness alone does not allow the user a thorough evaluation of the reinforcement effect.

Experimental mechanicsLow modulusMaterials sciencebusiness.industryStiffnessGeneral MedicineStructural engineeringGauge (firearms)Electrical resistance and conductancemedicinemedicine.symptomReinforcementbusinessStrain gaugeApplied Mechanics and Materials
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