Search results for "Temperature Effects"

showing 4 items of 4 documents

Current‐voltage curves of bipolar membranes

1992

Bipolar membranes consist of a layered ion‐exchange structure composed of a cation selective membrane joined to an anion selective membrane. They are analogous to semiconductor p‐n devices as both of them present current‐voltage curves exhibiting similar rectification properties. In this article, we present some current‐voltage curves obtained for different bipolar membranes at several temperatures. The results can be interpreted in terms of a simple model for ion transport and field‐enhanced water dissociation previously developed. The mechanism responsible for water splitting is assumed to be a catalytic proton transfer reaction between the charged groups and the water at the membrane int…

Arrhenius equationIv CharacteristicProton TransportTransfer ReactionsMembranesChemistryMembranes ; Iv Characteristic ; Temperature Effects ; Arrhenius Equation ; Water ; Dissociation ; Transfer Reactions ; Proton TransportUNESCO::FÍSICAGeneral Physics and AstronomyWaterChemical reactionDissociation (chemistry)Ionsymbols.namesakeTemperature EffectsMembraneChemical physics:FÍSICA [UNESCO]Proton transportsymbolsWater splittingTransport phenomenaArrhenius EquationDissociationNuclear chemistry
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Temperature effects on quantum non-Markovianity via collision models

2018

Quantum non-Markovianity represents memory during the system dynamics, which is typically weakened by the temperature. We here study the effects of environmental temperature on the non-Markovianity of an open quantum system by virtue of collision models. The environment is simulated by a chain of ancillary qubits that are prepared in thermal states with a finite temperature $T$. Two distinct non-Markovian mechanisms are considered via two types of collision models, one where the system $S$ consecutively interacts with the ancillas and a second where $S$ collides only with an intermediate system $S'$ which in turn interacts with the ancillas. We show that in both models the relation between …

PhysicsQuantum PhysicsFOS: Physical sciencesCollision modelMemory effectnon-MarkovianityCollision01 natural sciencesTemperature effectsSettore FIS/03 - Fisica Della Materia010305 fluids & plasmasSystem dynamicsOpen quantum systemOpen quantum systemQubitQuantum mechanics0103 physical sciencesThermalQuantum Physics (quant-ph)010306 general physicsQuantumCoherence (physics)BackflowPhysical Review A
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Casimir-Polder interatomic potential between two atoms at finite temperature and in the presence of boundary conditions

2007

We evaluate the Casimir-Polder potential between two atoms in the presence of an infinite perfectly conducting plate and at nonzero temperature. In order to calculate the potential, we use a method based on equal-time spatial correlations of the electric field, already used to evaluate the effect of boundary conditions on interatomic potentials. This method gives also a transparent physical picture of the role of a finite temperature and boundary conditions on the Casimir-Polder potential. We obtain an analytical expression of the potential both in the near and far zones, and consider several limiting cases of interest, according to the values of the parameters involved, such as atom-atom d…

PhysicsQuantum Physicsdispersion interactionFOS: Physical sciencesInteratomic potentialLimitingAtomic and Molecular Physics and OpticsCasimir effectCavity quantum electrodynamictemperature effects.Lennard-Jones potentialQuantum mechanicsElectric fieldPhysics::Atomic and Molecular ClustersBoundary value problemPhysics::Atomic PhysicsQuantum field theoryQuantum Physics (quant-ph)
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Analyzing Temperature Effects on Mortality Within theREnvironment: The Constrained Segmented Distributed Lag Parameterization

2010

Here we present and discuss the R package modTempEff including a set of functions aimed at modelling temperature effects on mortality with time series data. The functions fit a particular log linear model which allows to capture the two main features of mortality- temperature relationships: nonlinearity and distributed lag effect. Penalized splines and segmented regression constitute the core of the modelling framework. We briefly review the model and illustrate the functions throughout a simulated dataset.

Statistics and ProbabilityDistributed lagtemperature effects segmented relationship break point P-splines RMathematical optimizationComputer scienceP-splinesRsegmented relationshipSet (abstract data type)R packageNonlinear systemBreak pointApplied mathematicsLog-linear modelbreak pointStatistics Probability and UncertaintySegmented regressionTime seriesSettore SECS-S/01 - Statisticatemperature effectslcsh:Statisticslcsh:HA1-4737SoftwareJournal of Statistical Software
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