3,661 research outputs found
3D simulations of rising magnetic flux tubes in a compressible rotating interior: The effect of magnetic tension
Context: Long-term variability in solar cycles represents a challenging
constraint for theoretical models. Mean-field Babcock-Leighton dynamos that
consider non-instantaneous rising flux tubes have been shown to exhibit
long-term variability in their magnetic cycle. However a relation that
parameterizes the rise-time of non-axisymmetric magnetic flux tubes in terms of
stellar parameters is still missing. Aims: We aim to find a general
parameterization of the rise-time of magnetic flux tubes for solar-like stars.
Methods: By considering the influence of magnetic tension on the rise of
non-axisymmetric flux tubes, we predict the existence of a control parameter
referred as . This parameter is a measure of the
balance between rotational effects and magnetic effects (buoyancy and tension)
acting on the magnetic flux tube. We carry out two series of numerical
experiments (one for axisymmetric rise and one for non-axisymmetric rise) and
demonstrate that indeed controls the rise-time
of magnetic flux tubes. Results: We find that the rise-time follows a power law
of with an exponent that depends on the
azimuthal wavenumber of the magnetic flux loop. Conclusions: Compressibility
does not impact the rise of magnetic flux tubes, while non-axisymmetry does. In
the case of non-axisymmetric rise, the tension force modifies the force balance
acting on the magnetic flux tube. We identified the three independent
parameters required to predict the rise-time of magnetic flux tubes, that is,
the stellar rotation rate, the magnetic flux density of the flux tube, and its
azimuthal wavenumber. We combined these into one single relation that is valid
for any solar-like star. We suggest using this generalized relation to
constrain the rise-time of magnetic flux tubes in Babcock-Leighton dynamo
models.Comment: 18 pages, 15 figures, 6 tabula
Efficient pathway for early detection of prostate cancer concluded from a 5-year prospective study
Strong coupling of a qubit to shot noise
We perform a nonperturbative analysis of a charge qubit in a double quantum
dot structure coupled to its detector. We show that strong detector-dot
interaction tends to slow down and halt coherent oscillations. The transitions
to a classical and a low-temperature quantum overdamping (Zeno) regime are
studied. In the latter, the physics of the dissipative phase transition
competes with the effective shot noise.Comment: 5 pages, 4 figure
A cointegration model for search equilibrium wage formation
In flow models of the labor market, wages are determined by negotiations between workers and employers on the surplus value of a realized match. From this perspective, this paper presents an econometric analysis of the influence of labor market flows on wage formation as an alternative to the traditional specification of wage equations in which unemployment represents Phillips-curve or wage-curve effects. The paper estimates a dynamic wage equation for the Netherlands using a cointegration approach. It finds that labor flows, and notably flows from outside the labor market, are important determinants of both short-run and long-run wage setting.wage curve, labor market flows, cointegration model
Stochastic thermodynamics of chemical reaction networks
For chemical reaction networks described by a master equation, we define
energy and entropy on a stochastic trajectory and develop a consistent
nonequilibrium thermodynamic description along a single stochastic trajectory
of reaction events. A first-law like energy balance relates internal energy,
applied (chemical) work and dissipated heat for every single reaction. Entropy
production along a single trajectory involves a sum over changes in the entropy
of the network itself and the entropy of the medium. The latter is given by the
exchanged heat identified through the first law. Total entropy production is
constrained by an integral fluctuation theorem for networks arbitrarily driven
by time-dependent rates and a detailed fluctuation theorem for networks in the
steady state. Further exact relations like a generalized Jarzynski relation and
a generalized Clausius inequality are discussed. We illustrate these results
for a three-species cyclic reaction network which exhibits nonequilibrium
steady states as well as transitions between different steady states.Comment: 14 pages, 2 figures, accepted for publication in J. Chem. Phy
Characterization of cyclic nucleotide phosphodiesterase isoenzymes in the human ureter and their functional role in vitro
Effective Confinement as Origin of the Equivalence of Kinetic Temperature and Fluctuation-Dissipation Ratio in a Dense Shear Driven Suspension
We study response and velocity autocorrelation functions for a tagged
particle in a shear driven suspension governed by underdamped stochastic
dynamics. We follow the idea of an effective confinement in dense suspensions
and exploit a time-scale separation between particle reorganization and
vibrational motion. This allows us to approximately derive the
fluctuation-dissipation theorem in a "hybrid" form involving the kinetic
temperature as an effective temperature and an additive correction term. We
show numerically that even in a moderately dense suspension the latter is
negligible. We discuss similarities and differences with a simple toy model, a
single trapped particle in shear flow
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