475 research outputs found
Dependence of Maximum Trappable Field on Superconducting Nb3Sn Cylinder Wall Thickness
Uniform dipole magnetic fields from 1.9 to 22.4 kOe were permanently trapped,
with high fidelity to the original field, transversely to the axes of hollow
Nb3Sn superconducting cylinders. These cylinders were constructed by helically
wrapping multiple layers of superconducting ribbon around a mandrel. This is
the highest field yet trapped, the first time trapping has been reported in
such helically wound taped cylinders, and the first time the maximum trappable
field has been experimentally determined as a function of cylinder wall
thickness.Comment: 8 pages, 4 figures, 1 table. PACS numbers: 74.60.Ge, 74.70.Ps,
41.10.Fs, 85.25.+
Surface critical behavior of bcc binary alloys
The surface critical behavior of bcc binary alloys undergoing a continuous
B2-A2 order-disorder transition is investigated in the mean-field (MF)
approximation. Our main aim is to provide clear evidence for the fact that
surfaces which break the two-sublattice symmetry generically display the
critical behavior of the NORMAL transition, whereas symmetry-preserving
surfaces exhibit ORDINARY surface critical behavior. To this end we analyze the
lattice MF equations for both types of surfaces in terms of nonlinear
symplectic maps and derive a Ginzburg-Landau model for the symmetry-breaking
(100) surface. The crucial feature of the continuum model is the emergence of
an EFFECTIVE ORDERING (``staggered'') SURFACE FIELD, which depends on
temperature and the other lattice model parameters, and which explains the
appearance of NORMAL critical behavior for symmetry-breaking surfaces.Comment: 16 pages, REVTeX 3.0, 13 EPSF figures, submitted to Phys. Rev.
Low-density series expansions for directed percolation IV. Temporal disorder
We introduce a model for temporally disordered directed percolation in which
the probability of spreading from a vertex , where is the time and
is the spatial coordinate, is independent of but depends on . Using
a very efficient algorithm we calculate low-density series for bond percolation
on the directed square lattice. Analysis of the series yields estimates for the
critical point and various critical exponents which are consistent with a
continuous change of the critical parameters as the strength of the disorder is
increased.Comment: 11 pages, 3 figure
Devil's Staircase in Magnetoresistance of a Periodic Array of Scatterers
The nonlinear response to an external electric field is studied for classical
non-interacting charged particles under the influence of a uniform magnetic
field, a periodic potential, and an effective friction force. We find numerical
and analytical evidence that the ratio of transversal to longitudinal
resistance forms a Devil's staircase. The staircase is attributed to the
dynamical phenomenon of mode-locking.Comment: two-column 4 pages, 5 figure
Symplectically Covariant Schr\"{o}dinger Equation in Phase Space
A classical theorem of Stone and von Neumann says that the Schr\"{o}dinger
representation is, up to unitary equivalences, the only irreducible
representation of the Heisenberg group on the Hilbert space of
square-integrable functions on configuration space. Using the Wigner-Moyal
transform we construct an irreducible representation of the Heisenberg group on
a certain Hilbert space of square-integrable functions defined on phase space.
This allows us to extend the usual Weyl calculus into a phase-space calculus
and leads us to a quantum mechanics in phase space, equivalent to standard
quantum mechanics. We also briefly discuss the extension of metaplectic
operators to phase space and the probabilistic interpretation of the solutions
of the phase space Schr\"{o}dinger equationComment: To appear in J Phys
Ergodicity criteria for non-expanding transformations of 2-adic spheres
In the paper, we obtain necessary and sufficient conditions for ergodicity
(with respect to the normalized Haar measure) of discrete dynamical systems
on 2-adic spheres of radius
, , centered at some point from the ultrametric space of
2-adic integers . The map is
assumed to be non-expanding and measure-preserving; that is, satisfies a
Lipschitz condition with a constant 1 with respect to the 2-adic metric, and
preserves a natural probability measure on , the Haar measure
on which is normalized so that
What factors influence training opportunities for older workers? Three factorial surveys exploring the attitudes of HR professionals
The core research questions addressed in this paper are: what factors influence HR professionals in deciding whether to approve training proposals for older workers? What kind of training are they more likely to recommend for older employees and in which organizational contexts? We administered three factorial surveys to 66 HR professionals in Italy. Participants made specific training decisions based on profiles of hypothetical older workers. Multilevel analyses indicated that access to training decreases strongly with age, while highly-skilled older employees with low absenteeism rates are more likely to enjoy training opportunities. In addition, older workers displaying positive performance are more likely to receive training than older workers who perform poorly, suggesting that training late in working life may serve as a reward for good performance rather than as a means of enhancing productivity. The older the HR professional evaluating training proposals, the higher the probability that older workers will be recommended for training.
keywords: training; older workers; HR professionals; factorial survey; multilevel model
Scaling limit of vicious walks and two-matrix model
We consider the diffusion scaling limit of the one-dimensional vicious walker
model of Fisher and derive a system of nonintersecting Brownian motions. The
spatial distribution of particles is studied and it is described by use of
the probability density function of eigenvalues of Gaussian random
matrices. The particle distribution depends on the ratio of the observation
time and the time interval in which the nonintersecting condition is
imposed. As is going on from 0 to 1, there occurs a transition of
distribution, which is identified with the transition observed in the
two-matrix model of Pandey and Mehta. Despite of the absence of matrix
structure in the original vicious walker model, in the diffusion scaling limit,
accumulation of contact repulsive interactions realizes the correlated
distribution of eigenvalues in the multimatrix model as the particle
distribution.Comment: REVTeX4, 12 pages, no figure, minor corrections made for publicatio
A Study Of A New Class Of Discrete Nonlinear Schroedinger Equations
A new class of 1D discrete nonlinear Schrdinger Hamiltonians
with tunable nonlinerities is introduced, which includes the integrable
Ablowitz-Ladik system as a limit. A new subset of equations, which are derived
from these Hamiltonians using a generalized definition of Poisson brackets, and
collectively refered to as the N-AL equation, is studied. The symmetry
properties of the equation are discussed. These equations are shown to possess
propagating localized solutions, having the continuous translational symmetry
of the one-soliton solution of the Ablowitz-Ladik nonlinear
Schrdinger equation. The N-AL systems are shown to be suitable
to study the combined effect of the dynamical imbalance of nonlinearity and
dispersion and the Peierls-Nabarro potential, arising from the lattice
discreteness, on the propagating solitary wave like profiles. A perturbative
analysis shows that the N-AL systems can have discrete breather solutions, due
to the presence of saddle center bifurcations in phase portraits. The
unstaggered localized states are shown to have positive effective mass. On the
other hand, large width but small amplitude staggered localized states have
negative effective mass. The collison dynamics of two colliding solitary wave
profiles are studied numerically. Notwithstanding colliding solitary wave
profiles are seen to exhibit nontrivial nonsolitonic interactions, certain
universal features are observed in the collison dynamics. Future scopes of this
work and possible applications of the N-AL systems are discussed.Comment: 17 pages, 15 figures, revtex4, xmgr, gn
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