350,334 research outputs found

    Radiation Properties of GeV Narrow Line Seyfert 1 Galaxies

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    The broadband SEDs of four gamma-ray NLS1s are compiled and explained with the leptonic model. It is found that their characteristics and fitting parameters of the observed SEDs are more like FSRQs than BL Lacs.Comment: 2 pages; 1 figure; to appear in the proceedings of the IAU Symposium 290, "Feeding compact objects: accretion on all scales", Beijing, 20-24 Aug 201

    TeV Scale Universal Seesaw, Vacuum Stability and Heavy Higgs

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    We discuss the issue of vacuum stability of standard model by embedding it within the TeV scale left-right universal seesaw model (called SLRM in the text). This model has only two coupling parameters (λ1,λ2)(\lambda_1, \lambda_2) in the Higgs potential and only two physical neutral Higgs bosons (h,H)(h, H). We explore the range of values for (λ1,λ2)(\lambda_1, \lambda_2) for which the light Higgs boson mass Mh=126M_h=126 GeV and the vacuum is stable for all values of the Higgs fields. Combining with the further requirement that the scalar self couplings remain perturbative till typical GUT scales of order 101610^{16} GeV, we find (i) an upper and lower limit on the second Higgs (H)(H) mass to be within the range: 0.4MHvR0.70.4 \leq \frac{M_H}{v_R}\leq 0.7, where the vRv_R is the parity breaking scale and (ii) that the heavy vector-like top, bottom and τ\tau partner fermions (P3,N3,E3P_3, N_3, E_3) mass have an upper bound MP3,N3,E3vRM_{P_3, N_3, E_3} \leq v_R. We discuss some phenomenological aspects of the model pertaining to LHC.Comment: 21 pages, 7 figures, some typos corrected and references updated, accepted for publication in JHE

    Determination of a set of constitutive equations for an al-li alloy at SPF conditions

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    © 2015 The Authors.Uniaxial tensile tests of aluminium-lithium alloy AA1420wereconducted at superplastic forming conditions. The mechanical properties of this Al-Li alloy were then modelled by a set of physicallybased constitutive equations. The constitutive equations describe the isotropic work hardening,recovery and damage by dislocation density changes and grain size evolution. Based on a recent upgraded optimisation technique, the material constants for these constitutive equations were determined

    Noncontextuality with Marginal Selectivity in Reconstructing Mental Architectures

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    We present a general theory of series-parallel mental architectures with selectively influenced stochastically non-independent components. A mental architecture is a hypothetical network of processes aimed at performing a task, of which we only observe the overall time it takes under variable parameters of the task. It is usually assumed that the network contains several processes selectively influenced by different experimental factors, and then the question is asked as to how these processes are arranged within the network, e.g., whether they are concurrent or sequential. One way of doing this is to consider the distribution functions for the overall processing time and compute certain linear combinations thereof (interaction contrasts). The theory of selective influences in psychology can be viewed as a special application of the interdisciplinary theory of (non)contextuality having its origins and main applications in quantum theory. In particular, lack of contextuality is equivalent to the existence of a "hidden" random entity of which all the random variables in play are functions. Consequently, for any given value of this common random entity, the processing times and their compositions (minima, maxima, or sums) become deterministic quantities. These quantities, in turn, can be treated as random variables with (shifted) Heaviside distribution functions, for which one can easily compute various linear combinations across different treatments, including interaction contrasts. This mathematical fact leads to a simple method, more general than the previously used ones, to investigate and characterize the interaction contrast for different types of series-parallel architectures.Comment: published in Frontiers in Psychology: Cognition 1:12 doi: 10.3389/fpsyg.2015.00735 (special issue "Quantum Structures in Cognitive and Social Science"
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