314,733 research outputs found
A Possible Periodicity in the Radio Lightcurves of 3C454.3
During the period 1966.5 - 2006.2 the 15GHz and 8GHz lightcurves of 3C454.3
(z=0.859) show a qsasi-periodicity of ~12.8 yr (~6.9 yr in the rest frame of
the source) with a double-bump structure. This periodic behaviour is
interpreted in terms of a rotating double-jet model in which the two jets are
created from the black holes in a binary system and rotate with the period of
the orbital motion. The periodic variations in the radio fluxes of 3C454.3 are
suggested to be mainly due to the lighthouse effects (or the variation in
Doppler boosting) of the precessing jets which are caused by the orbital
motion. In addition, variations in the mass-flow rates accreting onto the black
holes may be also involved.Comment: 15 pages, 11 figure
Recognition of Human Periodic Movements From Unstructured Information Using A Motion-based Frequency Domain Approach
Feature-based motion cues play an important role in biological visual perception. We present a motion-based frequency-domain scheme for human periodic motion recognition. As a baseline study of feature based recognition we use unstructured feature-point kinematic data obtained directly from a marker-based optical motion capture (MoCap) system, rather than accommodate bootstrapping from the low-level image processing of feature detection. Motion power spectral analysis is applied to a set of unidentified trajectories of feature points representing whole body kinematics. Feature power vectors are extracted from motion power spectra and mapped to a low dimensionality of feature space as motion templates that offer frequency domain signatures to characterise different periodic motions. Recognition of a new instance of periodic motion against pre-stored motion templates is carried out by seeking best motion power spectral similarity. We test this method through nine examples of human periodic motion using MoCap data. The recognition results demonstrate that feature-based spectral analysis allows classification of periodic motions from low-level, un-structured interpretation without recovering underlying kinematics. Contrasting with common structure-based spatio-temporal approaches, this motion-based frequency-domain method avoids a time-consuming recovery of underlying kinematic structures in visual analysis and largely reduces the parameter domain in the presence of human motion irregularities
Anisotropic Transport Properties of Ferromagnetic-Superconducting Bilayers
We study the transport properties of vortex matter in a superconducting thin
film separated by a thin insulator layer from a ferromagnetic layer. We assume
an alternating stripe structure for both FM and SC layers as found in [7]. We
calculate the periodic pinning force in the stripe structure resulting from a
highly inhomogeneous distribution of the vortices and antivortices. We show
that the transport properties in FM-SC bilayer are highly anisotropic. In the
absence of random pinning it displays a finite resistance for the current
perpendicular to stripes and is superconducting for the current parallel to
stripes. The average vortex velocity, electric field due to the vortex motion,
Josephson frequency and higher harmonics of the vortex oscillatory motion are
calculated.Comment: 4 pages, 2figures, Submitted to PR
The angular momentum of a relative equilibrium
There are two main reasons why relative equilibria of N point masses under
the influence of Newton attraction are mathematically more interesting to study
when space dimension is at least 4: On the one hand, in a higher dimensional
space, a relative equilibrium is determined not only by the initial
configuration but also by the choice of a complex structure on the space where
the motion takes place; in particular, its angular momentum depends on this
choice; On the other hand, relative equilibria are not necessarily periodic: if
the configuration is "balanced" but not central, the motion is in general
quasi-periodic. In this exploratory paper we address the following question,
which touches both aspects: what are the possible frequencies of the angular
momentum of a given central (or balanced) configuration and at what values of
these frequencies bifurcations from periodic to quasi-periodic relative
equilibria do occur ? We give a full answer for relative equilibrium motions in
dimension 4 and conjecture that an analogous situation holds true for higher
dimensions. A refinement of Horn's problem given by Fomin, Fulton, Li and Poon
plays an important role.
P.S. The conjecture is now proved (see Alain Chenciner and Hugo Jimenez
Perez, Angular momentum and Horn's problem, arXiv:1110.5030v1 [math.DS]).Comment: 17 pages, 3 figure
Time crystal platform: from quasi-crystal structures in time to systems with exotic interactions
Time crystals are quantum many-body systems which, due to interactions
between particles, are able to spontaneously self-organize their motion in a
periodic way in time by analogy with the formation of crystalline structures in
space in condensed matter physics. In solid state physics properties of space
crystals are often investigated with the help of external potentials that are
spatially periodic and reflect various crystalline structures. A similar
approach can be applied for time crystals, as periodically driven systems
constitute counterparts of spatially periodic systems, but in the time domain.
Here we show that condensed matter problems ranging from single particles in
potentials of quasi-crystal structure to many-body systems with exotic
long-range interactions can be realized in the time domain with an appropriate
periodic driving. Moreover, it is possible to create molecules where atoms are
bound together due to destructive interference if the atomic scattering length
is modulated in time.Comment: misprints correcte
Profile driven interfaces in 1 + 1 dimensions : periodic steady states, dynamical melting and detachment
We study the steady state structure and dynamics of a 2-d Ising interface
placed in an inhomogeneous external field with a sigmoidal profile which moves
with velocity . In the strong coupling limit the problem maps onto an
assymmetric exclusion process involving motion of particles in 1-d with
position dependent right and left jump probabilities. For small , the
interface is stuck to the field profile. As increases the profile
detaches from the interface. At the transition point(and beyond), the
interfacial structure and dynamics is characterized by KPZ exponents. For small
, on the other hand, the interface is macroscopically smooth with a
vanishing roughness exponent . The interfacial structure is periodic
with a periodicity which depends on the orientation of the interface. For a
fixed orientation this periodic structure ``melts'' as is increased. We
determine the dynamical ``phase - diagram'' of this system in the -
orientation plane.Comment: 11 pages, 6 figures, To appear in Physica A as conference proceedings
of Statphys - Kolkata I
Nature of electron Zitterbewegung in crystalline solids
We demonstrate both classically and quantum mechanically that the
Zitterbewegung (ZB, the trembling motion) of electrons in crystalline solids is
nothing else, but oscillations of velocity assuring the energy conservation
when the electron moves in a periodic potential. This means that the nature of
electron ZB in a solid is completely different from that of relativistic
electrons in a vacuum, as proposed by Schrodinger. Still, we show that the
two-band {\bf k.p} model of electronic band structure, formally similar to the
Dirac equation for electrons in a vacuum, gives a very good description of ZB
in solids. Our results indicate unambiguously that the trembling motion of
electrons in solids should be observable.Comment: 5 pages, 3 figure
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