115,925 research outputs found

    WLC22-4: Efficient request mechanism usage in IEEE 802.16

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    IEEE 802.16 protocols for metropolitan broadband wireless access systems have been standardized recently. According to the standard, a subscriber station can deliver bandwidth request messages to a base station by numerous methods. This paper provides both the simulation and analytical models for the investigation of specified random access method, which is compared with centralized polling and station- grouping mechanisms. Based on the assumptions of Bernoulli request arrival process and ideal channel conditions, the mean delay of a request transmission is evaluated for varying number of transmission opportunities and different arrival rates

    Branching Ratio and CP Asymmetry of B_s \to K^*_0(1430)\pi Decays in the PQCD Approach

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    In the two-quark model supposition for K0(1430)K_0^{*}(1430), the branching ratios and the direct CP-violating asymmetries for decays Bˉs0K00(1430)π0,K0+(1430)π\bar B_s^0\to K^{*0}_0(1430)\pi^0, K^{*+}_0(1430)\pi^- are studied by employing the perturbative QCD factorization approach. We find that although these two decays are both tree-dominated, the ratio of their penguin to tree contributions are very different: there is only a few percent for the decay Bˉs0K0+(1430)π\bar B_s^0\to K^{*+}_0(1430)\pi^-, while about 37% in scenario I, even 51% in scenario II for the decay Bˉs0K00(1430)π0\bar B_s^0\to K^{*0}_0(1430)\pi^0. It results that these two decays have very different values in the branching ratios and the direct CP asymmetries. The branching ratio of the decay Bˉs0K0+(1430)π\bar B_s^0\to K^{*+}_0(1430)\pi^- is at the order of 10510^{-5}, and its direct CP asymmetry is about (20-30)%. While for the decay Bˉs0K00(1430)π0\bar B_s^0\to K^{*0}_0(1430)\pi^0, its direct CP-violating asymmetry is very large and about 90%, but it is difficult to measure it, because the branching ratio for this channel is small and only 10710^{-7} order.Comment: 8pages, 2figure

    Multi-boson effects and the normalization of the two-pion correlation function

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    The two-pion correlation function can be defined as a ratio of either the measured momentum distributions or the normalized momentum space probabilities. We show that the first alternative avoids certain ambiguities since then the normalization of the two-pion correlator contains important information on the multiplicity distribution of the event ensemble which is lost in the second alternative. We illustrate this explicitly for specific classes of event ensembles.Comment: 6 pages, three figures,submit to PR
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