12,631 research outputs found

    Top quark forward-backward asymmetry from the 3βˆ’3βˆ’13-3-1 model

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    The forward-backward asymmetry AFBA_{FB} in top quark pair production, measured at the Tevatron, is probably related to the contribution of new particles. The Tevatron result is more than a 2Οƒ2\sigma deviation from the standard model prediction and motivates the application of alternative models introducing new states. However, as the standard model predictions for the total cross section Οƒtt\sigma_{tt} and invariant mass distribution MttM_{tt} for this process are in good agreement with experiments, any alternative model must reproduce these predictions. These models can be placed into two categories: One introduces the s-channel exchange of new vector bosons with chiral couplings to the light quarks and to the top quark and another relies on the t-channel exchange of particles with large flavor-violating couplings in the quark sector. In this work we employ a model which introduces both s- and t-channel nonstandard contributions for the top quark pair production in proton antiproton collisions. We use the minimal version of the SU(3)CβŠ—SU(3)LβŠ—U(1)XSU(3)_C \otimes SU(3)_L \otimes U (1)_X model (3-3-1 model) that predicts the existence of a new neutral gauge boson, called Zβ€²Z^\prime. This gauge boson has both flavor-changing couplings to up and top quarks and chiral coupling to the light quarks and to the top quark. This very peculiar model coupling can correct the AFBA_{FB} for top quark pair production for two ranges of Zβ€²Z^\prime mass while leading to cross section and invariant mass distribution quite similar to the standard model ones. This result reinforces the role of the 3-3-1 model for any new physics effect.Comment: 12 pages, 4 figures, 2 table

    Multifractal Properties of Aperiodic Ising Model: role of geometric fluctuations

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    The role of the geometric fluctuations on the multifractal properties of the local magnetization of aperiodic ferromagnetic Ising models on hierachical lattices is investigated. The geometric fluctuations are introduced by generalized Fibonacci sequences. The local magnetization is evaluated via an exact recurrent procedure encompassing a real space renormalization group decimation. The symmetries of the local magnetization patterns induced by the aperiodic couplings is found to be strongly (weakly) different, with respect to the ones of the corresponding homogeneous systems, when the geometric fluctuations are relevant (irrelevant) to change the critical properties of the system. At the criticality, the measure defined by the local magnetization is found to exhibit a non-trivial F(alpha) spectra being shifted to higher values of alpha when relevant geometric fluctuations are considered. The critical exponents are found to be related with some special points of the F(alpha) function and agree with previous results obtained by the quite distinct transfer matrix approach.Comment: 10 pages, 7 figures, 3 Tables, 17 reference
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