45,973 research outputs found

    Antarctic iron meteorites: An unexpectedly high proportion of falls of unusual interest

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    The inhabited and explored areas of Earth have contributed 725 iron meteorites, accounting for 28% of the 2611 authenticated meteorites known of all types. Observed fall statistics give a much different view of relative abundance. The 42 historic iron meteorite falls spanning 230 years suggests a frequency of one fall per 5.6 years and represents only 4.9% of the total 853 known falls. Antarctic iron meteorite recoveries offer promise of providing a new perspective on the influx problem. At least 42 iron meteorite specimens were found during the last 25 years by various field teams working in Antarctica. Most of these specimens were not described in detail, but the available data indicates that 21 separate falls are represented, 50% of the number of recovered specimens. Twelve of the 21 falls were both structurally classified and placed into chemical groups. They are listed in order of increasing structural complexity and/or Ni content

    Proofing rural lifelong learning

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    A Bayesian test for the appropriateness of a model in the biomagnetic inverse problem

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    This paper extends the work of Clarke [1] on the Bayesian foundations of the biomagnetic inverse problem. It derives expressions for the expectation and variance of the a posteriori source current probability distribution given a prior source current probability distribution, a source space weight function and a data set. The calculation of the variance enables the construction of a Bayesian test for the appropriateness of any source model that is chosen as the a priori infomation. The test is illustrated using both simulated (multi-dipole) data and the results of a study of early latency processing of images of human faces. [1] C.J.S. Clarke. Error estimates in the biomagnetic inverse problem. Inverse Problems, 10:77--86, 1994.Comment: 13 pages, 16 figures. Submitted to Inverse Problem

    Strong (π,0)(\pi,0) spin fluctuations in β\beta-FeSe observed by neutron spectroscopy

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    We have performed powder inelastic neutron scattering measurements on the unconventional superconductor β\beta-FeSe (Tc≃8 KT_{\rm c} \simeq 8\,\mathrm{K}). The spectra reveal highly dispersive paramagnetic fluctuations emerging from the square-lattice wave vector (π,0)(\pi,0) extending beyond 80 meV in energy. Measurements as a function of temperature at an energy of ∼13 meV\sim 13\,\mathrm{meV} did not show any variation from TcT_{\rm c} to 104 K104\,\mathrm{K}. The results show that FeSe is close to an instability towards (π,0)(\pi,0) antiferromagnetism characteristic of the parent phases of the high-TcT_{\rm c} iron arsenide superconductors, and that the iron paramagnetic moment is neither affected by the orthorhombic-to-tetragonal structural transition at Ts≃90 KT_{\rm s} \simeq 90\,\mathrm{K} nor does it undergo a change in spin state over the temperature range studied.Comment: Revised version, includes Supplementary Materia

    Inhomogeneous Dust Collapse in 5D Einstein-Gauss-Bonnet Gravity

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    We consider a Lemaitre - Tolman - Bondi type space-time in Einstein gravity with the Gauss-Bonnet combination of quadratic curvature terms, and present exact solution in closed form. It turns out that the presence of the coupling constant of the Gauss-Bonnet terms alpha > 0 completely changes the causal structure of the singularities from the analogous general relativistic case. The gravitational collapse of inhomogeneous dust in the five-dimensional Gauss-Bonnet extended Einstein equations leads to formation of a massive, but weak, timelike singularity which is forbidden in general relativity. Interestingly, this is a counterexample to three conjecture viz. cosmic censorship conjecture, hoop conjecture and Seifert's conjecture.Comment: 8 Latex Pages, 2 EPS figure

    Cauchy-characteristic Evolution of Einstein-Klein-Gordon Systems: The Black Hole Regime

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    The Cauchy+characteristic matching (CCM) problem for the scalar wave equation is investigated in the background geometry of a Schwarzschild black hole. Previously reported work developed the CCM framework for the coupled Einstein-Klein-Gordon system of equations, assuming a regular center of symmetry. Here, the time evolution after the formation of a black hole is pursued, using a CCM formulation of the governing equations perturbed around the Schwarzschild background. An extension of the matching scheme allows for arbitrary matching boundary motion across the coordinate grid. As a proof of concept, the late time behavior of the dynamics of the scalar field is explored. The power-law tails in both the time-like and null infinity limits are verified.Comment: To appear in Phys. Rev. D, 9 pages, revtex, 5 figures available at http://www.astro.psu.edu/users/nr/preprints.htm
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