1,912 research outputs found
The Mixing Angle Revisited
The value of the mixing angle is phenomenologically
deduced from a rather exhaustive and up-to-date analysis of data including
strong decays of tensor and higher-spin mesons, electromagnetic decays of
vector and pseudoscalar mesons, decays into a vector and a
pseudoscalar meson, and other transitions. A value of between
and is consistent with all the present experimental
evidence and the average seems to be
favoured.Comment: 17 pages, LaTeX. 2 references added, some comments on Chiral
Perturbation Theor
Mixing of eta-eta' Mesons in J/psi Decays into a Vector and a Pseudoscalar Meson
The octet-singlet mixing angle in the pseudoscalar meson nonet is
deduced from the rich set of accurate data on decays into a vector and
a pseudoscalar meson. Corrections due to non-ideal - mixing have
been included for the first time and turn out to be crucial to find degrees, which is appreciably less negative than previous
results coming from similar analyses.Comment: 9 pages, LaTeX, full postscript file available via anonymous ftp at
ftp://ftp.ifae.es/preprint/ft/uabft412.p
Asymmetric and time-varying error-correction: an application to labour demand in the UK
In this paper we compare the asymmetric and time-varying error-correction models that have recently been proposed, and apply these to the case of UK aggregate labour demand. The aim of the paper is to investigate the possible co-existence of time-varying adjustment on the one hand, and constant asymmetric error-correction on the other hand. We find that without allowing for time-varying adjustment variables, the asymmetric error-correction models of Granger and Lee (1989) and Escribano (1986) work well. But once the time-varying adjustment variables are included, the evidence for time-invariant asymmetric adjustment is marginal
Scalar and vector meson exchange in V->P0P0gamma decays
The scalar contributions to the radiative decays of light vector mesons into
a pair of neutral pseudoscalars, , are studied within the
framework of the Linear Sigma Model. This model has the advantage of
incorporating not only the scalar resonances in an explicit way but also the
constraints required by chiral symmetry. The experimental data on
, ,
and are satisfactorily accommodated in our
framework. Theoretical predictions for ,
, and the ratio are also given.Comment: 42 pages, 11 figures. A new paragraph explaining the seminal
contribution of Ref. [19] is adde
Bell's inequality tests: from photons to B-mesons
We analyse the recent claim that a violation of a Bell's inequality has been
observed in the --meson system [A. Go, {\em Journal of Modern Optics} {\bf
51} (2004) 991]. The results of this experiment are a convincing proof of
quantum entanglement in --meson pairs similar to that shown by polarization
entangled photon pairs. However, we conclude that the tested inequality is not
a genuine Bell's inequality and thus cannot discriminate between quantum
mechanics and local realistic approaches.Comment: 5 page
Boron abundance and solar neutrino spectrum distortion
The presence of neutrinos from Boron decay in the flux observed on Earth is
attested by the observation of their energy spectrum. Possible distortions of
the spectrum investigated in current detectors are often interpreted in terms
of evidence in favour or against various schemes of neutrino oscillations. We
stress here that a distortion of the spectrum at high energies could also
result from an increase in the ratio of neutrinos originating from (He+p)
and B reactions. While a B neutrino depletion would contribute to this
effect, an increase in the Hep contribution seems also needed to reproduce the
preliminary data.Comment: 8 pages, 2 figures; abstract and introduction rewritten to match the
conclusions bette
Using a free open source software to teach mathematics
We present the experience of the authors teaching mathematics to freshmen engineering students with the help of the open source computer algebra system Sage. We describe some teaching resources and present an ad hoc distribution of Sage used by the authors
A model free cointegration approach for pairs of I(d) variables
In this paper we propose several model free (non parametric) statistics to measure serial dependence that are useful to characterize the short and the long memory properties of series in the time and the frequency domain. Conditions on the joint memory properties of the series such as cointegration are introduced by means of these statistics. We show that the relationship between the non parametric concept of cointegration and the cross-covariance functions of the series, has a natural interpretation as an instrumental variable estimator. We show that its small sample behavior is better than the usual least squares estimator. Finally, from our characterization it is posibble to discriminate between fractional and integer cointegratio
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