Search results for "Toy model"

showing 10 items of 17 documents

Spatially-induced nestedness in a neutral model of phage-bacteria networks

2017

[EN] Ecological networks, both displaying mutualistic or antagonistic interactions, seem to share common structural traits: the presence of nestedness and modularity. A variety of model approaches and hypothesis have been formulated concerning the significance and implications of these properties. In phage-bacteria bipartite infection networks, nestedness seems to be the rule in many different contexts. Modeling the coevolution of a diverse virus¿host ensemble is a difficult task, given the dimensionality and multi parametric nature of a standard continuous approximation. Here, we take a different approach, by using a neutral, toy model of host¿phage interactions on a spatial lattice. Each …

0106 biological sciences0301 basic medicineComputer sciencevirus–host interactionsVirus host interactionsBiologyBit array010603 evolutionary biology01 natural sciencesMicrobiology03 medical and health sciencesVirologyCoevolutionContinuous approximationMulti parametricToy modelEcologyNested networksEcological network030104 developmental biologyBipartite graphNestednessMatching allele dynamicsBiological systemNeutral modelResearch ArticleCurse of dimensionalityCoevolution
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Particle production in the interiors of acoustic black holes

2019

Phonon creation inside the horizons of acoustic black holes is investigated using two simple toy models. It is shown that, unlike what occurs in the exterior regions, the spectrum is not thermal. This non-thermality is due to the anomalous scattering that occurs in the interior regions.

High Energy Physics - TheoryPhononAstrophysics::High Energy Astrophysical Phenomenatoy modelFOS: Physical sciencesParticle production Black holesGeneral Relativity and Quantum Cosmology (gr-qc)01 natural sciencesGeneral Relativity and Quantum CosmologythermalGeneral Relativity and Quantum Cosmology0103 physical sciencesThermal010306 general physicsPhysicsSIMPLE (dark matter experiment)Condensed matter physicsAnomalous scattering010308 nuclear & particles physics[PHYS.HTHE]Physics [physics]/High Energy Physics - Theory [hep-th]scatteringhorizon: acoustic[PHYS.PHYS.PHYS-GEN-PH]Physics [physics]/Physics [physics]/General Physics [physics.gen-ph]field theory in curved spaceblack hole: acousticFormal aspects of field theoryHigh Energy Physics - Theory (hep-th)Quantum Gases (cond-mat.quant-gas)[PHYS.GRQC]Physics [physics]/General Relativity and Quantum Cosmology [gr-qc]ParticleCondensed Matter - Quantum Gasesphonon: production
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Effects of divergent ghost loops on the Green’s functions of QCD

2013

In the present work we discuss certain characteristic features encoded in some of the fundamental QCD Green's functions, whose origin can be traced back to the nonperturbative masslessness of the ghost field, in the Landau gauge. Specifically, the ghost loops that contribute to these Green's functions display infrared divergences, akin to those encountered in the perturbative treatment, in contradistinction to the gluonic loops, whose perturbative divergences are tamed by the dynamical generation of an effective gluon mass. In d=4, the aforementioned divergences are logarithmic, thus causing a relatively mild impact, whereas in d=3 they are linear, giving rise to enhanced effects. In the ca…

High Energy Physics - TheoryQuantum chromodynamicsPhysicsNuclear and High Energy PhysicsToy modelLogarithmHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyFOS: Physical sciencesFísicaPropagatorIntegral equationGluonHigh Energy Physics - PhenomenologyTheoretical physicsHigh Energy Physics - Phenomenology (hep-ph)High Energy Physics - LatticeHigh Energy Physics - Theory (hep-th)Lattice (order)Quantum electrodynamicsPhysical Review D
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Correlation patterns from massive phonons in 1+1 dimensional acoustic black holes: A toy model

2018

Transverse excitations in analogue black holes induce a mass like term in the longitudinal mode equation. With a simple toy model we show that correlation functions display a rather rich structure characterized by groups of parallel peaks. For the most part the structure is completely different from that found in the massless case.

High Energy Physics - TheorylongitudinalPhononOne-dimensional spacetoy modelFOS: Physical sciencesalternative theories of gravityGeneral Relativity and Quantum Cosmology (gr-qc)01 natural sciencesGeneral Relativity and Quantum CosmologyLongitudinal modeGeneral Relativity and Quantum CosmologyQuantum mechanics0103 physical sciencesexcited stateMassive phonons Hawking radiationcorrelation functionstructure010306 general physicsdimension: 2PhysicsToy model010308 nuclear & particles physicsMassless particleCorrelation function (statistical mechanics)Transverse planetransverseblack hole: acousticHigh Energy Physics - Theory (hep-th)General relativityQuantum Gases (cond-mat.quant-gas)correlation[PHYS.GRQC]Physics [physics]/General Relativity and Quantum Cosmology [gr-qc]phonon: massiveCondensed Matter - Quantum GasesHawking radiation
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Correlation and spin polarization in quantum dots: Local spin density functional theory revisited

2005

Using quantum dot artificial atoms as a simple toy model, we reflect on the question of whether spin density functional theory (SDFT) can accurately describe correlation effects in low-dimensional fermion systems. Different expressions for the local density approximation of the exchange-correlation energy for the two-dimensional electron gas, such as the much-used functional of Tanatar and Ceperley, and the recent suggestion by Attaccalite et al., are compared with the results of a numerical diagonalization of the many-body Hamiltonian matrix in the limit of small electron numbers. For systems with degeneracies, as shown in the present work for the example of a spin triplet with S = 1, the …

PhysicsHamiltonian matrixToy modelSpin polarizationCondensed matter physicsConfiguration interactionCondensed Matter PhysicsAtomic and Molecular Physics and OpticsQuantum mechanicsPhysical and Theoretical ChemistryLocal-density approximationFermi gasMultipletSpin-½International Journal of Quantum Chemistry
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Can power corrections be reliably computed in models with extra dimensions?

2003

We critically revisit the issue of power-law running in models with extra dimensions. The analysis is carried out in the context of a higher-dimensional extension of QED, with the extra dimensions compactified on a torus. It is shown that a naive $\beta$ function, which simply counts the number of modes, depends crucially on the way the thresholds of the Kaluza-Klein modes are crossed. To solve these ambiguities we turn to the vacuum polarization, which, due to its special unitarity properties, guarantees the physical decoupling of the heavy modes. This latter quantity, calculated in the context of dimensional regularization, is used for connecting the low energy gauge coupling with the cou…

PhysicsNuclear and High Energy PhysicsToy modelFOS: Physical sciencesFísicaContext (language use)Universal extra dimensionTheoretical physicsExtra dimensionsDimensional regularizationHigh Energy Physics - PhenomenologyClassical mechanicsHigh Energy Physics - Phenomenology (hep-ph)Effective field theoryBeta function (physics)Vacuum polarization
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Infrared and extended on-mass-shell renormalization of two-loop diagrams

2003

Using a toy model Lagrangian we demonstrate the application of both infrared and extended on-mass-shell renormalization schemes to multiloop diagrams by considering as an example a two-loop self-energy diagram. We show that in both cases the renormalized diagrams satisfy a straightforward power counting.

PhysicsNuclear and High Energy PhysicsToy modelNuclear TheoryInfraredDiagramShell (structure)FOS: Physical sciencesPower (physics)Nuclear Theory (nucl-th)Loop (topology)RenormalizationTheoretical physicsHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Quantum electrodynamicsFunctional renormalization group
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Introducing the Pietarinen expansion method into the single-channel pole extraction problem

2013

We present a new approach to quantifying pole parameters of single-channel processes based on a Laurent expansion of partial-wave T matrices in the vicinity of the real axis. Instead of using the conventional power-series description of the nonsingular part of the Laurent expansion, we represent this part by a convergent series of Pietarinen functions. As the analytic structure of the nonsingular part is usually very well known (physical cuts with branch points at inelastic thresholds, and unphysical cuts in the negative energy plane), we find that one Pietarinen series per cut represents the analytic structure fairly reliably. The number of terms in each Pietarinen series is determined by …

PhysicsNuclear and High Energy PhysicsToy modelSeries (mathematics)Plane (geometry)Quantum mechanicsLaurent seriesMathematical analysisNegative energynucleon resonances; poles; new pole extraction methodComplex planeConvergent seriesBranch point
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Lepton jets from radiating dark matter

2015

Journal of High Energy Physics 2015.7 (2015): 045 reproduced by permission of Scuola Internazionale Superiore di Studi Avanzati (SISSA)

PhysicsParticle physicsGauge bosonNuclear and High Energy PhysicsToy modelPhotonElectromagnetic Processes and PropertiesDark matterHigh Energy Physics::PhenomenologyFísicaFOS: Physical sciencesFermionAstrophysics::Cosmology and Extragalactic AstrophysicsDark photonStandard ModelHigh Energy Physics - PhenomenologyHigh Energy Physics - Phenomenology (hep-ph)Parton ModelBeyond Standard ModelHigh Energy Physics::ExperimentLeptonJournal of High Energy Physics
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Total decay and transition rates from LQCD

2018

We present a new technique for extracting total transition rates into final states with any number of hadrons from lattice QCD. The method involves constructing a finite-volume Euclidean four-point function whose corresponding infinite-volume spectral function gives access to the decay and transition rates into all allowed final states. The inverse problem of calculating the spectral function is solved via the Backus-Gilbert method, which automatically includes a smoothing procedure. This smoothing is in fact required so that an infinite-volume limit of the spectral function exists. Using a numerical toy example we find that reasonable precision can be achieved with realistic lattice data. …

PhysicsQuantum chromodynamicsToy model010308 nuclear & particles physicsPhysicsQC1-999Lattice field theoryLattice QCDInverse problemDeep inelastic scattering01 natural sciencesLattice (order)0103 physical sciencesStatistical physics010306 general physicsSmoothingEPJ Web of Conferences
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