87,296 research outputs found
The gradient flow in a twisted box
We study the perturbative behavior of the gradient flow in a twisted box. We
apply this information to define a running coupling using the energy density of
the flow field. We study the step-scaling function and the size of cutoff
effects in SU(2) pure gauge theory. We conclude that the twisted gradient flow
running coupling scheme is a valid strategy for step-scaling purposes due to
the relatively mild cutoff effects and high precision.Comment: LaTeX. 7 pages. Proceedings of the 31st International Symposium on
Lattice Field Theory - LATTICE 2013. July 29 - August 3, 2013. Mainz, German
FK/Fpi in full QCD
We determine the ratio FK/Fpi in QCD with Nf=2+1 flavors of sea quarks, based
on a series of lattice calculations with three different couplings, large
volumes and a simulated pion mass reaching down to about 190 MeV. We obtain
FK/Fpi = 1.192 +- 0.007(stat) +- 0.006(sys) with all the sources of systematic
uncertainty under control.Comment: 8 pages, 9 figures, 1 table. Presented at the XXVII International
Symposium on Lattice Field Theory (2009
A meta-analysis of the magnetic line broadening in the solar atmosphere
A multi-line Bayesian analysis of the Zeeman broadening in the solar
atmosphere is presented. A hierarchical probabilistic model, based on the
simple but realistic Milne-Eddington approximation to the solution of the
radiative transfer equation, is used to explain the data in the optical and
near infrared. Our method makes use of the full line profiles of a more than
500 spectral lines from 4000 to 1.8 m. Although the problem suffers
from a strong degeneracy between the magnetic broadening and any other
remaining broadening mechanism, the hierarchical model allows to isolate the
magnetic contribution with reliability. We obtain the cumulative distribution
function for the field strength and use it to put reliable upper limits to the
unresolved magnetic field strength in the solar atmosphere. The field is below
160-180 G with 90% probability.Comment: 9 pages, 6 figures, accepted for publication in A&A. Fixed reference
Recent results on the nonmesonic weak decay of hypernuclei within a one-meson-exchange model
We update our previous results for the nonmesonic decay of C
and He. We pay special attention to the role played by Final State
Intreractions on the decay observables. We follow a One-Meson-Exchange model
which includes the exchange of the and
mesons. We also present recent predictions for different observables concerning
the decay of the doubly strange He hypernucleus.Comment: 4 pages. Contribution to the Mesons and Light Nuclei'01 Conference,
Prague, 2-6 July 200
The Weak Decay of Hypernuclei
The nonmesonic weak decay of hypernuclei is studied in a shell
model framework. A complete strangeness-changing weak
transition potential, based on one boson exchange, is constructed by including
the exchange of the pseudoscalar mesons , K, as well as the vector
mesons , and K, whose weak coupling constants are obtained
from soft meson theorems and SU(6). General expressions for nucleons in
arbitrary shells are obtained. The transition matrix elements include realistic
N short-range correlations and NN final state interactions based on
the Nijmegen baryon-baryon potential. The decay rates are found to be
especially sensitive to the inclusion of the strange mesons, K and K, even
though the role of kaon exchange is found to be reduced with recent couplings
obtained from next-to-leading order Chiral Perturbation Theory. With the weak
couplings used in this study the rates remain dominated by the pion-exchange
mechanism since the contributions of heavier mesons either cancel each other or
are suppressed by form factors and short-range correlations. The total decay
rate therefore remains in agreement with present measurements. However, the
partial rates which are even more sensitive to the inclusion of heavier mesons
cannot be reconciled with the data. The proton asymmetry changes by 50% once
heavier mesons are included and agrees with the available data.Comment: 70 pages, 8 figures, epsf.tex, revtex, submitted to Phys. Rev.
Image Reconstruction with Analytical Point Spread Functions
The image degradation produced by atmospheric turbulence and optical
aberrations is usually alleviated using post-facto image reconstruction
techniques, even when observing with adaptive optics systems. These techniques
rely on the development of the wavefront using Zernike functions and the
non-linear optimization of a certain metric. The resulting optimization
procedure is computationally heavy. Our aim is to alleviate this
computationally burden. To this aim, we generalize the recently developed
extended Zernike-Nijboer theory to carry out the analytical integration of the
Fresnel integral and present a natural basis set for the development of the
point spread function in case the wavefront is described using Zernike
functions. We present a linear expansion of the point spread function in terms
of analytic functions which, additionally, takes defocusing into account in a
natural way. This expansion is used to develop a very fast phase-diversity
reconstruction technique which is demonstrated through some applications. This
suggest that the linear expansion of the point spread function can be applied
to accelerate other reconstruction techniques in use presently and based on
blind deconvolution.Comment: 10 pages, 4 figures, accepted for publication in Astronomy &
Astrophysic
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