476 research outputs found

    Charm and Bottom Quark Masses from Perturbative QCD

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    Using a new result for the first moment of the hadronic production cross section at order O(αs3){\cal O}(\alpha_s^3), and new data on the J/ψJ/\psi and ψ′\psi' resonances for the charm quark, we determine the \msb masses of the charm and bottom quarks to be mˉc(mˉc)=1.295±0.015\bar{m}_c(\bar{m}_c) = 1.295 \pm 0.015 GeV and mˉb(mˉb)=4.205±0.058\bar{m}_b(\bar{m}_b) = 4.205 \pm 0.058 GeV. We assume that the continuum contribution to the sum rules is adequately described by pQCD. While we observe a large reduction of the perturbative error, the shifts induced by the theoretical input are very small. The main change in the central value of mcm_c is related to the experimental data. On the other hand, the value of mbm_b is not changed by our calculation to the assumed precision.Comment: 5 pages, 2 figures, final version as publishe

    The heavy quark's self energy from moving NRQCD on the lattice

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    We present a calculation of the heavy quark's self energy in moving NRQCD to one-loop in perturbation theory. Results for the energy shift and external momentum renormalisation are discussed and compared with non-perturbative results. We show that the momentum renormalisation is small, which is the result of a remnant of re-parameterisation invariance on the lattice.Comment: Talk given at Lattice2004(heavy), Fermilab, June 21-26, 200

    Exercise Intensity and Energy Expenditure of a Simulated-sport Exergame versus Real-world Sport

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    Despite the multitude of local and national health initiatives aimed at increasing physical activity levels in the United States, there remains a dire need to aid individuals and families in adopting regular physical activity regimens. This lack of activity necessitates the use of novel and innovative methods for encouraging regular physical activity, such as the use of simulated-sport exergames. However, it is unclear whether these games can generate comparable physiological states of exercise to those seen within the actual sports they are simulating. Using data taken from a larger study, the purpose of the current study was to objectively compare physiological measures of exercise intensity and energy expenditure for a simulated-sport exergame versus its respective real-world sport, using the sport of racquetball. Undergraduate students (n = 103) who did not regularly exercise were provided with twice weekly, 30-minute training sessions for a new sport (racquetball) and were randomized into three different conditions of introductory training (None, Exergame, and Traditional Training) over an eight week period. This introductory training took place during Weeks 1 – 4, then all groups were transitioned into playing the actual sport of racquetball. The exergame group required participants to play a racquetball exergame for introductory training, while the traditional training group played the sport of racquetball on a racquetball court. The third group served as a control and came to introductory training sessions at the university activity center, but was only required to read or study. All participants were fitted with accelerometers during participation in order to measure levels of activity (via accelerometer counts), exercise intensity, steps taken and calories burned. As expected, analyses revealed that the traditional training group showed greater levels of all outcomes than all other groups during Weeks 1-4. Contrary to expectations, the exergame group did not show greater activity levels or energy expenditure than the control group at any time. All groups showed similar levels of activity once transitioned into playing actual racquetball. These findings support previous literature suggesting that an actual sport can produce significantly greater activity levels than its exergame counterpart. These results also provide evidence that exergames produce levels of activity that fall well below those suggested by ACSM minimum exercise guidelines. Future interventions should use these results by limiting the use of exergames to the introductory phase of training

    Charm as a domain wall fermion in quenched lattice QCD

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    We report a study describing the charm quark by a domain-wall fermion (DWF) in lattice quantum chromodynamics (QCD). Our study uses a quenched gauge ensemble with the DBW2 rectangle-improved gauge action at a lattice cutoff of a−1∼3a^{-1} \sim 3 GeV. We calculate masses of heavy-light (charmed) and heavy-heavy (charmonium) mesons with spin-parity JP=0∓J^P = 0^\mp and 1∓1^\mp, leptonic decay constants of the charmed pseudoscalar mesons (DD and DsD_s), and the D0D^0-D0ˉ\bar{D^0} mixing parameter. The charm quark mass is found to be mcMSˉ(mc)=1.24(1)(18)m^{\bar{\rm MS}}_{c}(m_{c})=1.24(1)(18) GeV. The mass splittings in charmed-meson parity partners Δq,J=0\Delta_{q,J=0} and Δq,J=1\Delta_{q, J=1} are degenerate within statistical errors, in accord with experiment, and they satisfy a relation Δq=ud,J>Δq=s,J\Delta_{q=ud, J} > \Delta_{q=s, J}, also consistent with experiment. A C-odd axial vector charmonium state, hc),lies22(11)MeVabovetheh_c), lies 22(11) MeV above the \chi_{c1}meson,or meson, or m_{h_{c}} = 3533(11)_{\rm stat.}MeVusingtheexperimental MeV using the experimental \chi_{c1}) mass. However, in this regard, we emphasize significant discrepancies in the calculation of hyperfine splittings on the lattice. The leptonic decay constants of DD and DsD_s mesons are found to be fD=232(7)stat.(−0+6)chiral(11)syst.f_D=232(7)_{\rm stat.}(^{+6}_{-0})_{\rm chiral}(11)_{\rm syst.} MeV and fDs/fD=1.05(2)stat.(−2+0)chiral(2)syst.f_{D_s}/f_{D} = 1.05(2)_{\rm stat.}(^{+0}_{-2})_{\rm chiral}(2)_{\rm syst.}, where the first error is statistical, the second a systematic due to chiral extrapolation and the third error combination of other known systematics. The D0D^0-D0ˉ\bar{D^0} mixing bag parameter, which enters the ΔC=2\Delta C = 2 transition amplitude, is found to be BD(2GeV)=0.845(24)stat.(−6+24)chiral(105)syst.B_D(2{GeV})=0.845(24)_{\rm stat.}(^{+24}_{-6})_{\rm chiral}(105)_{\rm syst.}.Comment: 49 pages, 15 figure

    Ds0(2317)D_{s0}(2317) as a tetraquark state with QCD sum rules in heavy quark limit

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    In this article, we take the point of view that the charmed scalar meson Ds0(2317)D_{s0}(2317) be a tetraquark state and devote to calculate its mass within the framework of the QCD sum rules approach in the heavy quark limit. The numerical values for the mass of the Ds0(2317)D_{s0}(2317) are consistent with the experimental data, there must be some tetraquark component in the scalar meson Ds0(2317)D_{s0}(2317). Detailed discussions about the threshold parameter and Borel parameter for the multiquark states are also presented.Comment: 9 pages, 1 figure, third versio

    Excited B mesons from the lattice

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    We determine the energies of the excited states of a heavy-light meson QqˉQ\bar{q}, with a static heavy quark and light quark with mass approximately that of the strange quark from both quenched lattices and with dynamical fermions. We are able to explore the energies of orbital excitations up to L=3, the spin-orbit splitting up to L=2 and the first radial excitation. These bsˉb \bar{s} mesons will be very narrow if their mass is less than 5775 MeV -- the BKBK threshold. We investigate this in detail and present evidence that the scalar meson (L=1) will be very narrow and that as many as 6 bsˉb \bar{s} excited states will have energies close to the BKBK threshold and should also be relatively narrow.Comment: 17 pages, 6 ps figure

    Heavy-Quark Symmetry and the Electromagnetic Decays of Excited Charmed Strange Mesons

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    Heavy-hadron chiral perturbation theory (HHχ\chiPT) is applied to the decays of the even-parity charmed strange mesons, D_{s0}(2317) and D_{s1}(2460). Heavy-quark spin symmetry predicts the branching fractions for the three electromagnetic decays of these states to the ground states D_s and D_s^* in terms of a single parameter. The resulting predictions for two of the branching fractions are significantly higher than current upper limits from the CLEO experiment. Leading corrections to the branching ratios from chiral loop diagrams and spin-symmetry violating operators in the HHχ\chiPT Lagrangian can naturally account for this discrepancy. Finally the proposal that the D_{s0}(2317) (D_{s1}(2460)) is a hadronic bound state of a D (D^*) meson and a kaon is considered. Leading order predictions for electromagnetic branching ratios in this molecular scenario are in very poor agreement with existing data.Comment: 25 pages, 3 figure
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