1,737,119 research outputs found

    Non-binary error correcting codes with noiseless feedback, localized errors, or both

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    Ahlswede R, Deppe C, Lebedev V. Non-binary error correcting codes with noiseless feedback, localized errors, or both. Annals of the European Academy of Sciences. 2005;1:285-309

    On the Lebedev transformation in Hardy's spaces

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    We establish the inverse Lebedev expansion with respect to parameters and arguments of the modified Bessel functions for an arbitrary function from Hardy's space H2,A, A>0. This gives another version of the Fourier-integral-type theorem for the Lebedev transform. The result is generalized for a weighted Hardy space H⌢2,A≡H⌢2((−A,A);|Γ(1+Rez+iτ)|2dτ), 0<A<1, of analytic functions f(z),z=Rez+iτ, in the strip |Rez|≤A. Boundedness and inversion properties of the Lebedev transformation from this space into the space L2(ℝ+;x−1dx) are considered. When Rez=0, we derive the familiar Plancherel theorem for the Kontorovich-Lebedev transform

    I. N. Lebedev, Grečeskie rukopisi

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    Darrouzès Jean. I. N. Lebedev, Grečeskie rukopisi . In: Revue des études byzantines, tome 32, 1974. pp. 398-399

    Lebedev, A.

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    Dynamic Path Planning for a 7-DOF Robot Arm

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    Klanke S, Lebedev DV, Haschke R, Steil JJ, Ritter H. Dynamic Path Planning for a 7-DOF Robot Arm. In: Int. Conf. Intelligent Robots and Systems. IEEE; 2006: 3879-3884

    Lebedev, P

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    Measurement of the time-dependent CP asymmetry in B0 -> J/ψ KS0 decays

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    This Letter reports a measurement of the CP violation observables SJ/ψK0S and CJ/ψK0S in the decay channel B0→J/ψK0S performed with 1.0 fb−1 of pp collisions at s√=7 TeV collected by the LHCb experiment. The fit to the data yields SJ/ψK0S=0.73±0.07(stat)±0.04(syst) and CJ/ψK0S=0.03±0.09(stat)±0.01(syst). Both values are consistent with the current world averages and within expectations from the Standard Model
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