62 research outputs found

    From/To: E. Daniel Spam (Chalk\u27s reply filed first)

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    Searches for B(s)0 J/ψpp B_{(s)}^0\ \to {J \left/ {{\psi p}} \right.}\overline{p} and B + → J/ψ p p \overline{p} π + decays

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    The results of searches for B0(s)→J/ψ pp¯ and B + → J/ψ p p¯ π+ decays are reported. The analysis is based on a data sample, corresponding to an integrated luminosity of 1.0 fb−1 of pp collisions, collected with the LHCb detector. An excess with 2.8 σ significance is seen for the decay B0s→J/ψ pp¯ and an upper limit on the branching fraction is set at the 90 % confidence level: B(B0s→J/ψ pp¯) < 4.8 × 10−6, which is the first such limit. No significant signals are seen for B 0 → J/ψ p p¯ and B + → J/ψ p p¯ π + decays, for which the corresponding limits are set: B(B0→J/ψ pp¯) < 5.2 × 10−7, which significantly improves the existing limit; and B(B+→J/ψ pp¯π+) < 5.0 × 10−7, which is the first limit on this branching fraction

    Feststellung Des Todes

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    Quarantine Summary 6/22/2013

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    CHAPTER 8 Impact of SPAM Game on Coding and Multi-User Interference

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    R E{#(n)#(n) + (8.1) and this last is one of the outcomes (known at the receiver side because also the receiver can perform the allocation) of the SPAM game. The other outcome of the SPAM game, that is, the throughput, gives to the transmitter the constellation cardinality for the number of symbols to be employed. So, the codes to be employed are a "set of codes" depending on the cardinality, linked to the capacity. For example, if a users achieve 1 bit/slot obviously the cardinality of possible symbols is 2, so only two symbols (BPSK-like) can be employed. On the other hand, if a user achieve a rate of 16 bit/slot, it can employ a constellation with 2 16 points (32K) with approximatively the same performance of the previous case. The system model is the above mentioned where learning, training, payload phase coexist. While about learning and training a lot of space is spent, here the focus is on the payload that can be summarized as #H -# # + -# d , (8.2) 276 wher
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