11,156 research outputs found

    An approach to distributed execution of Ada programs

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    Intelligent control of the Space Station will require the coordinated execution of computer programs across a substantial number of computing elements. It will be important to develop large subsets of these programs in the form of a single program which executes in a distributed fashion across a number of processors. A translation strategy for distributed execution of Ada programs in which library packages and subprograms may be distributed is described. A preliminary version of the translator is operational. Simple data objects (no records or arrays as yet), subprograms, and static tasks may be referenced remotely

    Deviations from Tribimaximal Neutrino Mixing using a Model with Δ(27)\Delta(27) Symmetry

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    We present a model of neutrino mixing based on the flavour group Δ(27)\Delta(27) in order to account for the observation of a non-zero reactor mixing angle (θ13\theta_{13}). The model provides a common flavour structure for the charged-lepton and the neutrino sectors, giving their mass matrices a `circulant-plus-diagonal' form. Mass matrices of this form readily lead to mixing patterns with realistic deviations from tribimaximal mixing, including non-zero θ13\theta_{13}. With the parameters constrained by existing measurements, our model predicts an inverted neutrino mass hierarchy. We obtain two distinct sets of solutions in which the atmospheric mixing angle lies in the first and the second octants. The first (second) octant solution predicts the lightest neutrino mass, m329 meVm_3 \sim 29~\text{meV} (m365 meVm_3 \sim 65~\text{meV}) and the CPCP phase, δCPπ4\delta_{CP} \sim -\frac{\pi}{4} (δCPπ2\delta_{CP} \sim \frac{\pi}{2}), offering the possibility of large observable CPCP violating effects in future experiments.Comment: 9 pages, 3 figure

    Fully Constrained Majorana Neutrino Mass Matrices Using Σ(72×3)\Sigma(72\times 3)

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    In 2002, two neutrino mixing ansatze having trimaximally-mixed middle (ν2\nu_2) columns, namely tri-chi-maximal mixing (TχM\text{T}\chi\text{M}) and tri-phi-maximal mixing (TϕM\text{T}\phi\text{M}), were proposed. In 2012, it was shown that TχM\text{T}\chi\text{M} with χ=±π16\chi=\pm \frac{\pi}{16} as well as TϕM\text{T}\phi\text{M} with ϕ=±π16\phi = \pm \frac{\pi}{16} leads to the solution, sin2θ13=23sin2π16\sin^2 \theta_{13} = \frac{2}{3} \sin^2 \frac{\pi}{16}, consistent with the latest measurements of the reactor mixing angle, θ13\theta_{13}. To obtain TχM(χ=±π16)\text{T}\chi\text{M}_{(\chi=\pm \frac{\pi}{16})} and TϕM(ϕ=±π16)\text{T}\phi\text{M}_{(\phi=\pm \frac{\pi}{16})}, the type~I see-saw framework with fully constrained Majorana neutrino mass matrices was utilised. These mass matrices also resulted in the neutrino mass ratios, m1:m2:m3=(2+2)1+2(2+2):1:(2+2)1+2(2+2)m_1:m_2:m_3=\frac{\left(2+\sqrt{2}\right)}{1+\sqrt{2(2+\sqrt{2})}}:1:\frac{\left(2+\sqrt{2}\right)}{-1+\sqrt{2(2+\sqrt{2})}}. In this paper we construct a flavour model based on the discrete group Σ(72×3)\Sigma(72\times 3) and obtain the aforementioned results. A Majorana neutrino mass matrix (a symmetric 3×33\times 3 matrix with 6 complex degrees of freedom) is conveniently mapped into a flavon field transforming as the complex 6 dimensional representation of Σ(72×3)\Sigma(72\times 3). Specific vacuum alignments of the flavons are used to arrive at the desired mass matrices.Comment: 20 pages, 1 figure. arXiv admin note: substantial text overlap with arXiv:1402.085

    Fluidized bed combustor modeling

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    A general mathematical model for the prediction of performance of a fluidized bed coal combustor (FBC) is developed. The basic elements of the model consist of: (1) hydrodynamics of gas and solids in the combustor; (2) description of gas and solids contacting pattern; (3) kinetics of combustion; and (4) absorption of SO2 by limestone in the bed. The model is capable of calculating the combustion efficiency, axial bed temperature profile, carbon hold-up in the bed, oxygen and SO2 concentrations in the bubble and emulsion phases, sulfur retention efficiency and particulate carry over by elutriation. The effects of bed geometry, excess air, location of heat transfer coils in the bed, calcium to sulfur ratio in the feeds, etc. are examined. The calculated results are compared with experimental data. Agreement between the calculated results and the observed data are satisfactory in most cases. Recommendations to enhance the accuracy of prediction of the model are suggested

    Non-symmetric trapped surfaces in the Schwarzschild and Vaidya spacetimes

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    Marginally trapped surfaces (MTSs) are commonly used in numerical relativity to locate black holes. For dynamical black holes, it is not known generally if this procedure is sufficiently reliable. Even for Schwarzschild black holes, Wald and Iyer constructed foliations which come arbitrarily close to the singularity but do not contain any MTSs. In this paper, we review the Wald-Iyer construction, discuss some implications for numerical relativity, and generalize to the well known Vaidya spacetime describing spherically symmetric collapse of null dust. In the Vaidya spacetime, we numerically locate non-spherically symmetric trapped surfaces which extend outside the standard spherically symmetric trapping horizon. This shows that MTSs are common in this spacetime and that the event horizon is the most likely candidate for the boundary of the trapped region.Comment: 4 pages, 3 figures; v2: minor modifications; v3: clarified conclusion

    Reliability of fluctuation-induced transport in a Maxwell-demon-type engine

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    We study the transport properties of an overdamped Brownian particle which is simultaneously in contact with two thermal baths. The first bath is modeled by an additive thermal noise at temperature TAT_A. The second bath is associated with a multiplicative thermal noise at temperature TBT_B. The analytical expressions for the particle velocity and diffusion constant are derived for this system, and the reliability or coherence of transport is analyzed by means of their ratio in terms of a dimensionless P\'{e}clet number. We find that the transport is not very coherent, though one can get significantly higher currents.Comment: 14 pages, 5 figure
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