Search results for "Bolt"

showing 10 items of 180 documents

Searching for the Maxwell Distribution and the Boltzmann Factor: an Inquiry-Based Approach

2010

We report the development of a Workshop involving experimental and modelling activities aimed at facing two relevant problems currently addressed by the Physics Education Research community. These involve the organization of curricula aimed at showing the unity of physics as a subject and the ways to design affective learning environments.

Maxwell Distribution Boltzmann FactorSettore FIS/08 - Didattica E Storia Della Fisica
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Aspilota-group (Hymenoptera: Braconidae: Alysiinae) diversity in Mediterranean Natural Parks of Spain

2014

This work analyses the biodiversity of the Aspilota-group (Hymenoptera: Braconidae: Alysiinae) in three Mediterranean Natural parks: Natural Park of La Font Roja, Natural Park of Las Lagunas de la Mata-Torrevieja and Natural Park of La Tinença de Benifassà. Samples were carried out from April 2004 to December 2007. In total, 822 specimens, belonging to 52 species, were collected. Alpha, beta and gamma diversities were analysed, and the Tinença Park was proven to have higher diversity than the Font Roja and Torrevieja. Also, the structure of the Aspilota-group community was analysed.

Mediterranean climateInsectaKulbastaviaBiodiversityBiodiversity: Species Ecosystems & ConservationHymenopteraCarbotripluridaBraconidaeNatural parkBilaterialcsh:QH301-705.5AlysiinaePterygotabiologyEcologyEcologyCenozoicSouthern Europe and MediterraneanCephalornisBiodiversityCircumscriptional namesEuropeIchneumonoideaBoltonocostidaeTiphiinaeCircumscriptional namecommunityValenciaBraconidaeCoelenterataArthropodanatural parksHymenopteridaNephrozoaProtostomiaBasalCircumscriptional names of the taxon underNatural (archaeology)AnimaliaEumetabolaEcology Evolution Behavior and SystematicsAlysiinaeCystomastacoides kiddoAspilotabiology.organism_classificationStrashila incredibilisHymenopteralcsh:Biology (General)NotchiaEcdysozoaTaxonomic Paper
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Two Structurally Distinct Pathways for the Voltage-Sensing S4 Helices

2010

In voltage-dependent ion channels, the movement of the voltage-sensing S4 helices produces gating currents. The charge displaced as a function of the membrane potential (Q-V) is well described by a sequential two-state Boltzmann relation, indicating that there are at least two steps of gating charge movement from their Resting state to the Active state. In addition, it has been shown that at a maintained positive potential, the S4 helices of voltage-gated Na, Ca and K channels and the voltage sensitive phosphatase Ci-VSP, undergo a slower secondary conformational transition stabilizing the sensor in a Relaxed (inactivated) state. From the Relaxed state, the Q-V relation exhibits a strong sh…

Membrane potentialBoltzmann relationBiochemistryChemistryBiophysicsBiophysicsIntermediate stateVoltage sensitive phosphataseShakerGatingIon channelPotassium channelBiophysical Journal
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Evidence of thin-film precursors formation in hydrokinetic and atomistic simulations of nano-channel capillary filling

2008

We present hydrokinetic Lattice Boltzmann and Molecular Dynamics simulations of capillary filling of high-wetting fluids in nano-channels, which provide clear evidence of the formation of thin precursor films, moving ahead of the main capillary front. The dynamics of the precursor films is found to obey the Lucas-Washburn law as the main capillary front, z2(t) proportional to t, although with a larger prefactor, which we find to take the same value for both geometries under inspection. Both hydrokinetic and Molecular Dynamics approaches indicate a precursor film thickness of the order of one tenth of the capillary diameter. The quantitative agreement between the hydrokinetic and atomistic m…

Mesoscopic physicsMaterials scienceCapillary actionLattice Boltzmann methodsFluid Dynamics (physics.flu-dyn)General Physics and AstronomyFOS: Physical sciencesPhysics - Fluid DynamicsCapillary fillingPhysics::Fluid DynamicsMolecular dynamicsChemical physicsNano-WettingThin film
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On Fourier integral operators with Hölder-continuous phase

2018

We study continuity properties in Lebesgue spaces for a class of Fourier integral operators arising in the study of the Boltzmann equation. The phase has a H\"older-type singularity at the origin. We prove boundedness in $L^1$ with a precise loss of decay depending on the H\"older exponent, and we show by counterexamples that a loss occurs even in the case of smooth phases. The results can be seen as a quantitative version of the Beurling-Helson theorem for changes of variables with a H\"older singularity at the origin. The continuity in $L^2$ is studied as well by providing sufficient conditions and relevant counterexamples. The proofs rely on techniques from Time-frequency Analysis.

Modulation spaceApplied Mathematics010102 general mathematicsMathematical analysisShort-time Fourier transformPhase (waves)Hölder conditionFourier integral operators; modulation spaces; short-time Fourier transform; Analysis; Applied Mathematics01 natural sciencesBoltzmann equationFourier integral operatorMathematics - Functional Analysis010101 applied mathematicsSingularityshort-time Fourier transformFourier integral operators0101 mathematicsLp spacemodulation spacesMathematical PhysicsAnalysisMathematics
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Energy-Stable Numerical Schemes for Multiscale Simulations of Polymer–Solvent Mixtures

2017

We present a new second-order energy dissipative numerical scheme to treat macroscopic equations aiming at the modeling of the dynamics of complex polymer–solvent mixtures. These partial differential equations are the Cahn-Hilliard equation for diffuse interface phase fields and the Oldroyd-B equations for the hydrodynamics of the polymeric mixture. A second-order combined finite volume/finite difference method is applied for the spatial discretization. A complementary approach to study the same physical system is realized by simulations of a microscopic model based on a hybrid Lattice Boltzmann/Molecular Dynamics scheme. These latter simulations provide initial conditions for the numerical…

Molecular dynamicsPartial differential equationMaterials scienceFinite volume methodDiscretizationPhysical systemDissipative systemFinite difference methodLattice Boltzmann methodsStatistical physics
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High-precision measurements of the hyperfine structure of cobalt ions in the deep ultraviolet range

2023

Scientific reports 13(1), 4783 (2023). doi:10.1038/s41598-023-31378-1

MultidisciplinaryPhysics in Generalcollinear laser spectroscopyhyperfine structurespektroskopiadeep ultraviolet600IGISOLkobolttiydinfysiikkaddc:600cobalt[PHYS.PHYS.PHYS-GEN-PH]Physics [physics]/Physics [physics]/General Physics [physics.gen-ph]Scientific Reports
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Nonlocal boundary conditions for the Navier-Stokes equations

2006

Navier-Stokes equations Fluid dynamic limit Boltzmann equation.
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Multitasking associative networks.

2012

We introduce a bipartite, diluted and frustrated, network as a sparse restricted Boltzman machine and we show its thermodynamical equivalence to an associative working memory able to retrieve multiple patterns in parallel without falling into spurious states typical of classical neural networks. We focus on systems processing in parallel a finite (up to logarithmic growth in the volume) amount of patterns, mirroring the low-level storage of standard Amit-Gutfreund-Sompolinsky theory. Results obtained trough statistical mechanics, signal-to-noise technique and Monte Carlo simulations are overall in perfect agreement and carry interesting biological insights. Indeed, these associative network…

NeuronsRestricted Boltzmann machineTheoretical computer scienceArtificial neural networkComputer scienceMonte Carlo methodComplex systemGeneral Physics and AstronomyFOS: Physical sciencesStatistical mechanicsDisordered Systems and Neural Networks (cond-mat.dis-nn)Condensed Matter - Disordered Systems and Neural NetworksPhysics and Astronomy (all)Human multitaskingNeural Networks ComputerNerve NetEquivalence (measure theory)Associative propertyPhysical review letters
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Asymptotic Analysis of a Slightly Rarefied Gas with Nonlocal Boundary Conditions

2011

In this paper nonlocal boundary conditions for the Navier–Stokes equations are derived, starting from the Boltzmann equation in the limit for the Knudsen number being vanishingly small. In the same spirit of (Lombardo et al. in J. Stat. Phys. 130:69–82, 2008) where a nonlocal Poisson scattering kernel was introduced, a gaussian scattering kernel which models nonlocal interactions between the gas molecules and the wall boundary is proposed. It is proved to satisfy the global mass conservation and a generalized reciprocity relation. The asymptotic expansion of the boundary-value problem for the Boltzmann equation, provides, in the continuum limit, the Navier–Stokes equations associated with a…

Nonlocal boundary conditionGaussianMathematical analysisTurbulence modelingStatistical and Nonlinear PhysicsMixed boundary conditionPoisson distributionBoltzmann equationPhysics::Fluid DynamicsBoltzmann equationFluid dynamic limitsymbols.namesakesymbolsKnudsen numberAsymptotic expansionConservation of massSettore MAT/07 - Fisica MatematicaMathematical PhysicsMathematics
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