Search results for "Mass gap"

showing 10 items of 20 documents

Bottom-up approach within the electroweak effective theory: Constraining heavy resonances

2020

The LHC has confirmed the existence of a mass gap between the known particles and possible new states. Effective field theory is then the appropriate tool to search for low-energy signals of physics beyond the Standard Model. We adopt the general formalism of the electroweak effective theory, with a non-linear realization of the electroweak symmetry breaking, where the Higgs is a singlet with independent couplings. At higher energies we consider a generic resonance Lagrangian which follows the above-mentioned non-linear realization and couples the light particles to bosonic heavy resonances with $J^P=0^\pm$ and $J^P=1^\pm$. Integrating out the resonances and assuming a proper short-distance…

Particle physicsPhotonPhysics beyond the Standard ModelFOS: Physical sciencesMateria - Propiedades.01 natural sciencesColisiones (Física nuclear)Computer Science::Digital LibrariesHigh Energy Physics - Phenomenology (hep-ph)Collisions (Nuclear physics)0103 physical sciencesEffective field theoryPartículas (Física nuclear)Symmetry breakingElectromagnetismo010306 general physicsParticles (Nuclear physics)PhysicsMatter - Properties.010308 nuclear & particles physicsElectroweak interactionHigh Energy Physics::PhenomenologyResonanceHigh Energy Physics - PhenomenologyHiggs bosonMass gapPhysical Review
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Perturbative BF-Yang–Mills theory on noncommutative

2000

A U(1) BF-Yang-Mills theory on noncommutative ${\mathbb{R}}^4$ is presented and in this formulation the U(1) Yang-Mills theory on noncommutative ${\mathbb{R}}^4$ is seen as a deformation of the pure BF theory. Quantization using BRST symmetry formalism is discussed and Feynman rules are given. Computations at one-loop order have been performed and their renormalization studied. It is shown that the U(1) BFYM on noncommutative ${\mathbb{R}}^4$ is asymptotically free and its UV-behaviour in the computation of the $\beta$-function is like the usual SU(N) commutative BFYM and Yang Mills theories.

PhysicsNuclear and High Energy PhysicsYang–Mills existence and mass gapYang–Mills theoryNoncommutative geometryBRST quantizationRenormalizationHigh Energy Physics::Theorysymbols.namesakeFormalism (philosophy of mathematics)Mathematics::Quantum AlgebrasymbolsFeynman diagramCommutative propertyMathematical physicsNuclear Physics B
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Low-energy signals of strongly-coupled electroweak symmetry-breaking scenarios

2015

The non-observation of new particles at the LHC suggests the existence of a mass gap above the electroweak scale. This situation is adequately described through a general electroweak effective theory with the established fields and Standard Model symmetries. Its couplings contain all information about the unknown short-distance dynamics which is accessible at low energies. We consider a generic strongly-coupled scenario of electroweak symmetry breaking, with heavy states above the gap, and analyze the imprints that its lightest bosonic excitations leave on the effective Lagrangian couplings. Different quantum numbers of the heavy states imply different patterns of low-energy couplings, with…

PhysicsParticle physics010308 nuclear & particles physicsPhysics beyond the Standard ModelHigh Energy Physics::PhenomenologyElectroweak interactionFOS: Physical sciencesTechnicolor01 natural sciencesStandard ModelHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)0103 physical sciencesEffective field theorySymmetry breakingElectroweak scale010306 general physicsMass gapPhysical Review D
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Towards N=1 Super-Yang-Mills on the Lattice

1997

We consider the lattice regularization of N=1 supersymmetric Yang--Mills theory with Wilson fermions. This formulation breaks supersymmetry at any finite lattice spacing; we discuss how Ward identities can be used to define a supersymmetric continuum limit, which coincides with the point where the gluino becomes massless. As a first step towards the understanding of the zero gluino-mass limit, we present results on the quenched low-lying spectrum of SU(2) N=1 Super-Yang--Mills, at $\beta=2.6$ on a $V=16^3 \times 32$ lattice, in the OZI approximation. Our results, in spite of the quenched and OZI approximations, are in remarkable agreement with theoretical predictions in the supersymmetric t…

High Energy Physics - TheoryPhysicsNuclear and High Energy PhysicsGluinoHigh Energy Physics::LatticeHigh Energy Physics::PhenomenologyHigh Energy Physics - Lattice (hep-lat)FísicaFOS: Physical sciencesYang–Mills existence and mass gapParticle Physics - LatticeFermionSupersymmetryMassless particleHigh Energy Physics - PhenomenologyHigh Energy Physics::TheoryHigh Energy Physics - LatticeLattice constantHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Regularization (physics)Lattice (order)Mathematical physics
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On the gluon spectrum in the glasma

2010

We study the gluon distribution in nucleus-nucleus collisions in the framework of the Color-Glass-Condensate. Approximate analytical solutions are compared to numerical solutions of the non-linear Yang-Mills equations. We find that the full numerical solution can be well approximated by taking the full initial condition of the fields in Coulomb gauge and using a linearized solution for the time evolution. We also compare kt-factorized approximations to the full solution.

PhysicsNuclear and High Energy PhysicsNuclear Theory010308 nuclear & particles physicsTime evolutionFOS: Physical sciencesYang–Mills existence and mass gap01 natural sciencesGluonColor-glass condensateNuclear Theory (nucl-th)High Energy Physics - PhenomenologyNonlinear systemDistribution (mathematics)High Energy Physics - Phenomenology (hep-ph)Quantum electrodynamics0103 physical sciencesInitial value problemComputer Science::Symbolic Computation010306 general physicsNuclear ExperimentGauge fixing
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Yang-Mills two-point functions in linear covariant gauges

2015

In this work we use two different but complementary approaches in order to study the ghost propagator of a pure SU(3) Yang-Mills theory quantized in the linear covariant gauges, focusing on its dependence on the gauge-fixing parameter $\xi$ in the deep infrared. In particular, we first solve the Schwinger-Dyson equation that governs the dynamics of the ghost propagator, using a set of simplifying approximations, and under the crucial assumption that the gluon propagators for $\xi>0$ are infrared finite, as is the case in the Landau gauge $(\xi=0)$. Then we appeal to the Nielsen identities, and express the derivative of the ghost propagator with respect to $\xi$ in terms of certain auxiliary…

PhysicsHigh Energy Physics - TheoryNuclear and High Energy PhysicsHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)PropagatorFOS: Physical sciencesFísicaYang–Mills existence and mass gapRotation formalisms in three dimensionsGluonHigh Energy Physics - PhenomenologyHigh Energy Physics::TheoryHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Quantum mechanicsCovariant transformationMathematical physicsGauge fixingAnsatz
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Path integral quantization for massive vector bosons

2010

A parity-conserving and Lorentz-invariant effective field theory of self-interacting massive vector fields is considered. For the interaction terms with dimensionless coupling constants the canonical quantization is performed. It is shown that the self-consistency condition of this system with the second-class constraints in combination with the perturbative renormalizability leads to an SU(2) Yang-Mills theory with an additional mass term.

Coupling constantPhysicsHigh Energy Physics - TheoryNuclear and High Energy PhysicsCanonical quantizationFOS: Physical sciencesAstronomy and AstrophysicsYang–Mills existence and mass gapAtomic and Molecular Physics and OpticsRenormalizationQuantization (physics)High Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Path integral formulationEffective field theoryVector fieldMathematical physics
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Infra-Red Asymptotic Dynamics of Gauge Invariant Charged Fields: QED versus QCD

1999

The freedom one has in constructing locally gauge invariant charged fields in gauge theories is analyzed in full detail and exploited to construct, in QED, an electron field whose two-point function W(p), up to the fourth order in the coupling constant, is normalized with on-shell normalization conditions and is, nonetheless, infra-red finite; as a consequence the radiative corrections vanish on the mass shell $p^2=\mu^2$ and the free field singularity is dominant, although, in contrast to quantum field theories with mass gap, the eigenvalue $\mu^2$ of the mass operator is not isolated. The same construction, carried out for the quark in QCD, is not sufficient for cancellation of infra-red …

PhysicsQuarkCoupling constantQuantum chromodynamicsHigh Energy Physics - TheoryNuclear and High Energy PhysicsPropagatorFOS: Physical sciencesgauge theories QED QCD non local fieldsFactorizationHigh Energy Physics - Theory (hep-th)Quantum mechanicsGauge theoryQuantum field theoryMass gapMathematical physics
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Massless bound-state excitations and the Schwinger mechanism in QCD

2011

The gauge invariant generation of an effective gluon mass proceeds through the well-known Schwinger mechanism, whose key dynamical ingredient is the nonperturbative formation of longitudinally coupled massless bound-state excitations. These excitations introduce poles in the vertices of the theory, in such a way as to maintain the Slavnov-Taylor identities intact in the presence of massive gluon propagators. In the present work we first focus on the modifications induced to the nonperturbative three-gluon vertex by the inclusion of massless two-gluon bound-states into the kernels appearing in its skeleton-expansion. Certain general relations between the basic building blocks of these bound-…

Quantum chromodynamicsPhysicsHigh Energy Physics - TheoryNuclear and High Energy PhysicsHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyPropagatorFOS: Physical sciencesFísicaYang–Mills existence and mass gapVertex (geometry)GluonMassless particleHigh Energy Physics - PhenomenologyHigh Energy Physics::TheoryHigh Energy Physics - LatticeHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Quantum mechanicsBound stateWave functionMathematical physics
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Interpolating between low and high energy QCD via a 5D Yang-Mills model

2005

We describe the Goldstone bosons of massless QCD together with an infinite number of spin-1 mesons. The field content of the model is SU(Nf)xSU(Nf) Yang-Mills in a compact extra-dimension. Electroweak interactions reside on one brane. Breaking of chiral symmetry occurs due to the boundary conditions on the other brane, away from our world, and is therefore spontaneous. Our implementation of the holographic recipe maintains chiral symmetry explicit throughout. For intermediate energies, we extract resonance couplings. These satisfy sum rules due to the 5D nature of the model. These sum rules imply, when taking the high energy limit, that perturbative QCD constraints are satisfied. We also il…

PhysicsQuantum chromodynamicsHigh Energy Physics - TheoryNuclear and High Energy PhysicsParticle physicsMesonHigh Energy Physics::LatticeElectroweak interactionHigh Energy Physics::PhenomenologyPerturbative QCDFOS: Physical sciencesYang–Mills existence and mass gapMassless particleHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - Theory (hep-th)Goldstone bosonBraneMathematical physics
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