9,427 research outputs found
A note on shell models for MHD Turbulence
We investigate the time evolution of two different (GOY-like) shell models
which have been recently proposed to describe the gross features of MHD
turbulence. We see that, even if they are formally of the same type sharing
with MHD equations quadratic couplings and similar conserved quantities,
fundamental differences exist which are related to the ideal invariants.Comment: 6 pages, 5 figures.eps, to appear in Europhysics Letter
Characterization of disturbance sources for LISA: torsion pendulum results
A torsion pendulum allows ground-based investigation of the purity of
free-fall for the LISA test masses inside their capacitive position sensor.
This paper presents recent improvements in our torsion pendulum facility that
have both increased the pendulum sensitivity and allowed detailed
characterization of several important sources of acceleration noise for the
LISA test masses. We discuss here an improved upper limit on random force noise
originating in the sensor. Additionally, we present new measurement techniques
and preliminary results for characterizing the forces caused by the sensor's
residual electrostatic fields, dielectric losses, residual spring-like
coupling, and temperature gradients.Comment: 11 pages, 8 figures, accepted for publication Classical and Quantum
Gravit
Position and velocity space diffusion of test particles in stochastic electromagnetic fields
The two--dimensional diffusive dynamics of test particles in a random
electromagnetic field is studied. The synthetic electromagnetic fluctuations
are generated through randomly placed magnetised ``clouds'' oscillating with a
frequency . We investigate the mean square displacements of particles
in both position and velocity spaces. As increases the particles
undergo standard (Brownian--like) motion, anomalous diffusion and ballistic
motion in position space. Although in general the diffusion properties in
velocity space are not trivially related to those in position space, we find
that energization is present only when particles display anomalous diffusion in
position space. The anomalous character of the diffusion is only in the
non--standard values of the scaling exponents while the process is Gaussian.Comment: 10 pages, 4 figure
Model-Independent Sum Rule Analysis Based on Limited-Range Spectral Data
Partial sum rules are widely used in physics to separate low- and high-energy
degrees of freedom of complex dynamical systems. Their application, though, is
challenged in practice by the always finite spectrometer bandwidth and is often
performed using risky model-dependent extrapolations. We show that, given
spectra of the real and imaginary parts of any causal frequency-dependent
response function (for example, optical conductivity, magnetic susceptibility,
acoustical impedance etc.) in a limited range, the sum-rule integral from zero
to a certain cutoff frequency inside this range can be safely derived using
only the Kramers-Kronig dispersion relations without any extra model
assumptions. This implies that experimental techniques providing both active
and reactive response components independently, such as spectroscopic
ellipsometry in optics, allow an extrapolation-independent determination of
spectral weight 'hidden' below the lowest accessible frequency.Comment: 5 pages, 3 figure
Choreographies with Secure Boxes and Compromised Principals
We equip choreography-level session descriptions with a simple abstraction of
a security infrastructure. Message components may be enclosed within (possibly
nested) "boxes" annotated with the intended source and destination of those
components. The boxes are to be implemented with cryptography. Strand spaces
provide a semantics for these choreographies, in which some roles may be played
by compromised principals. A skeleton is a partially ordered structure
containing local behaviors (strands) executed by regular (non-compromised)
principals. A skeleton is realized if it contains enough regular strands so
that it could actually occur, in combination with any possible activity of
compromised principals. It is delivery guaranteed (DG) realized if, in
addition, every message transmitted to a regular participant is also delivered.
We define a novel transition system on skeletons, in which the steps add
regular strands. These steps solve tests, i.e. parts of the skeleton that could
not occur without additional regular behavior. We prove three main results
about the transition system. First, each minimal DG realized skeleton is
reachable, using the transition system, from any skeleton it embeds. Second, if
no step is possible from a skeleton A, then A is DG realized. Finally, if a DG
realized B is accessible from A, then B is minimal. Thus, the transition system
provides a systematic way to construct the possible behaviors of the
choreography, in the presence of compromised principals
Intra-guild competition and its implications for one of the biggest terrestrial predators: tyrannosaurus rex
Hungarian International Development Cooperation: Context, Stakeholders and Performance
This paper explores the domestic and international context of Hungary's emerging international development policy. Specifically, it looks at three factors that may influence how this policy operates: membership in the European Union (EU) and potential ‘Europeanization’, Hungary's wider foreign policy strategy, and the influence of domestic stakeholders. In order to uncover how these factors affect the country's international development policy, semi-structured interviews were carried out with the main stakeholders. The main conclusions are: (1) While accession to the EU did play a crucial role in restarting Hungary's international development policy, the integration has had little effect since then; (2) international development policy seems to serve mainly Hungary's regional strategic foreign policy and economic interests, and not its global development goals; and (3) although all the domestic development stakeholders are rather weak, the Ministry of Foreign Affairs (MFA) still seems to play a dominating role. Convergence with European requirements and best practices is, therefore, clearly hindered by foreign policy interests and also by the weakness of non- governmental stakeholders
Exact Periodic Solutions of Shells Models of Turbulence
We derive exact analytical solutions of the GOY shell model of turbulence. In
the absence of forcing and viscosity we obtain closed form solutions in terms
of Jacobi elliptic functions. With three shells the model is integrable. In the
case of many shells, we derive exact recursion relations for the amplitudes of
the Jacobi functions relating the different shells and we obtain a Kolmogorov
solution in the limit of infinitely many shells. For the special case of six
and nine shells, these recursions relations are solved giving specific analytic
solutions. Some of these solutions are stable whereas others are unstable. All
our predictions are substantiated by numerical simulations of the GOY shell
model. From these simulations we also identify cases where the models exhibits
transitions to chaotic states lying on strange attractors or ergodic energy
surfaces.Comment: 25 pages, 7 figure
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