2,916 research outputs found
Stellar evolution and large extra dimensions
We discuss in detail the information on large extra dimensions which can be
derived in the framework of stellar evolution theory and observation. The main
effect of large extra dimensions arises from the production of the Kaluza-Klein
(KK) excitations of the graviton. The KK-graviton and matter interactions are
of gravitational strength, so the KK states never become thermalized and always
freely escape. In this paper we first pay attention to the sun. Production of
KK gravitons is incompatible with helioseismic constraints unless the 4+n
dimensional Planck mass M_s exceeds 300 Gev/c^2. Next we show that stellar
structures in their advanced phase of H burning evolution put much more severe
constraints, M_s > 3-4 TeV/c^2, improving on current laboratory lower limits.Comment: 13 pages RevTeX file, 8 figures ps file
Functional models for large-scale gene regulation networks: realism and fiction
High-throughput experiments are shedding light on the topology of large
regulatory networks and at the same time their functional states, namely the
states of activation of the nodes (for example transcript or protein levels) in
different conditions, times, environments. We now possess a certain amount of
information about these two levels of description, stored in libraries,
databases and ontologies. A current challenge is to bridge the gap between
topology and function, i.e. developing quantitative models aimed at
characterizing the expression patterns of large sets of genes. However,
approaches that work well for small networks become impossible to master at
large scales, mainly because parameters proliferate. In this review we discuss
the state of the art of large-scale functional network models, addressing the
issue of what can be considered as realistic and what the main limitations may
be. We also show some directions for future work, trying to set the goals that
future models should try to achieve. Finally, we will emphasize the possible
benefits in the understanding of biological mechanisms underlying complex
multifactorial diseases, and in the development of novel strategies for the
description and the treatment of such pathologies.Comment: to appear on Mol. BioSyst. 200
Thermodynamics of the one-dimensional SU(4) symmetric spin-orbital model
The ground state properties and the thermodynamics of the one-dimensional
SU(4) symmetric spin system with orbital degeneracy are investigated using the
quantum Monte Carlo loop algorithm. The spin-spin correlation functions exhibit
a 4-site periodicity, and their low temperature behavior is controlled by two
correlation lengths that diverge like the inverse temperature, while the
entropy is linear in temperature and its slope is consistent with three gapless
modes of velocity . The physical implications of these results are
discussed.Comment: 4 pages, 4 figures, RevTe
Theory for Phase Transitions in Insulating Vanadium Oxide
We show that the recently proposed S=2 bond model with orbital degrees of
freedom for insulating VO not only explains the anomalous magnetic
ordering, but also other mysteries of the magnetic phase transition. The model
contains an additional orbital degree of freedom that exhibits a zero
temperature quantum phase transtion in the Ising universality class.Comment: 5 pages, 2 figure
Mathematical diversity of parts for a continuous distribution
The current paper is part of a series exploring how to link diversity measures (e.g., Gini-Simpson index, Shannon entropy, Hill numbers) to a distribution’s original shape and to compare parts of a distribution, in terms of diversity, with the whole. This linkage is crucial to understanding the exact relationship between the density of an original probability distribution, denoted by p(x), and the diversity D in non-uniform distributions, both within parts of a distribution and the whole. Empirically, our results are an important advance since we can compare various parts of a distribution, noting that systems found in contemporary data often have unequal distributions that possess multiple diversity types and have unknown and changing frequencies at different scales (e.g. income, economic complexity ratings, rankings, etc.). To date, we have proven our results for discrete distributions. Our focus here is continuous distributions. In both instances, we do so by linking case-based entropy, a diversity approach we developed, to a probability distribution’s shape for continuous distributions. This allows us to demonstrate that the original probability distribution g 1, the case-based entropy curve g 2, and the slope of diversity g 3 (c (a, x) versus the c(a, x)*lnA(a, x) curve) are one-to-one (or injective). Put simply, a change in the probability distribution, g 1, leads to variations in the curves for g 2 and g 3. Consequently, any alteration in the permutation of the initial probability distribution, which results in a different form, will distinctly define the graphs g 2 and g3 . By demonstrating the injective property of our method for continuous distributions, we introduce a unique technique to gauge the level of uniformity as indicated by D/c. Furthermore, we present a distinct method to calculate D/c for different forms of the original continuous distribution, enabling comparison of various distributions and their components
Screening of Nuclear Reactions in the Sun and Solar Neutrinos
We quantitatively determine the effect and the uncertainty on solar neutrino
production arising from the screening process. We present predictions for the
solar neutrino fluxes and signals obtained with different screening models
available in the literature and by using our stellar evolution code. We explain
these numerical results in terms of simple laws relating the screening factors
with the neutrino fluxes. Futhermore we explore a wider range of models for
screening, obtained from the Mitler model by introducing and varying two
phenomenological parameters, taking into account effects not included in the
Mitler prescription. Screening implies, with respect to a no-screening case, a
central temperat reduction of 0.5%, a 2% (8%) increase of Beryllium
(Boron)-neutrino flux and a 2% (12%) increase of the Gallium (Chlorine) signal.
We also find that uncertainties due to the screening effect ar at the level of
1% for the predicted Beryllium-neutrino flux and Gallium signal, not exceeding
3% for the Boron-neutrino flux and the Chlorine signal.Comment: postscript file 11 pages + 4 figures compressed and uuencoded we have
replaced the previous paper with a uuencoded file (the text is the same) for
any problem please write to [email protected]
Helioseismic determination of Beryllium neutrinos produced in the Sun
We provide a determination of the Beryllium neutrino luminosity directly by
means of helioseismology, without using additional assumptions. We have
constructed solar models where Beryllium neutrino, () production is
artificially changed by varying in an arbitrary way the zero energy
astrophysical S-factor for the reaction .
Next we have compared the properties of such models with helioseismic
determinations of photospheric helium abundance, depth of the convective zone
and sound speed profile. We find that helioseismology directly confirms the
production rate of as predicted by SSMs to within
( error). This constraint is somehow weaker than that estimated from
uncertainties of the SSM (), however it relies on direct observational
data.Comment: 5 pages + 3 ps figures, LaTeX file with revtex.sty, submitted to
Phys. Lett.
Non-linear effects and dephasing in disordered electron systems
The calculation of the dephasing time in electron systems is presented. By
means of the Keldysh formalism we discuss in a unifying way both weak
localization and interaction effects in disordered systems. This allows us to
show how dephasing arises both in the particle-particle channel (weak
localization) and in the particle-hole channel (interaction effect). First we
discuss dephasing by an external field. Besides reviewing previous work on how
an external oscillating field suppresses the weak localization correction, we
derive a new expression for the effect of a field on the interaction
correction. We find that the latter may be suppressed by a static electric
field, in contrast to weak localization. We then consider dephasing due to
inelastic scattering. The ambiguities involved in the definition of the
dephasing time are clarified by directly comparing the diagrammatic approach
with the path-integral approach. We show that different dephasing times appear
in the particle-particle and particle-hole channels. Finally we comment on
recent experiments.Comment: 28 pages, 6 figures (14ps-files
Helioseismology and solar neutrinos: an update
We review recent advances concerning helioseismology, solar models and solar
neutrinos. Particularly we address the following points: i) helioseismic tests
of recent SSMs; ii) predictions of the Beryllium neutrino flux based on
helioseismology; iii) helioseismic tests regarding the screening of nuclear
reactions in the Sun.Comment: 7 pages with 6 eps figure included, LaTeX file with espcrc2.sty, to
appear on the Proceedings of "EuroConference on Frontiers in Particle
Astrophysics and Cosmology", San Feliu de Guixols, Spain, 30 September -5
October 200
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