The Experts below are selected from a list of 273 Experts worldwide ranked by ideXlab platform
Peter Constantin - One of the best experts on this subject based on the ideXlab platform.
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Energy Spectrum of quasigeostrophic turbulence
Physical Review Letters, 2002Co-Authors: Peter ConstantinAbstract:: We consider the Energy Spectrum of a quasigeostrophic model of forced, rotating turbulent flow. We provide a rigorous a priori bound E(k)
Spectrum from the Kolmogorov-Kraichnan k(-5/3) Energy Spectrum that is expected in a two-dimensional Navier-Stokes inverse cascade. Our bound provides theoretical support for the k(-2) Spectrum observed in recent experiments. -
Energy Spectrum of quasigeostrophic turbulence.
Physical review letters, 2002Co-Authors: Peter ConstantinAbstract:We consider the Energy Spectrum of a quasigeostrophic model of forced, rotating turbulent flow. We provide a rigorous a priori bound $E(k)\ensuremath{\le}C{k}^{\ensuremath{-}2}$ valid for wave numbers that are smaller than a wave number associated with the forcing injection scale. This upper bound separates this Spectrum from the Kolmogorov-Kraichnan ${k}^{\ensuremath{-}\frac{5}{3}}$ Energy Spectrum that is expected in a two-dimensional Navier-Stokes inverse cascade. Our bound provides theoretical support for the ${k}^{\ensuremath{-}2}$ Spectrum observed in recent experiments.
Emil Wolf - One of the best experts on this subject based on the ideXlab platform.
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Energy Spectrum of a nonstationary ensemble of pulses.
Optics letters, 2004Co-Authors: Sergey A. Ponomarenko, Govind P. Agrawal, Emil WolfAbstract:We introduce a new definition of the Energy Spectrum of a nonstationary ensemble of pulses that reduces to the usual ones in the limit of statistically stationary ensembles of signals and of fully temporarily coherent ensembles.
E H Thorndike - One of the best experts on this subject based on the ideXlab platform.
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branching fraction and photon Energy Spectrum for b sγ
Physical Review Letters, 2001Co-Authors: Shuai Chen, J W Hinson, J Lee, D H Miller, V Pavlunin, E I Shibata, I P J Shipsey, D Croninhennessy, A L Lyon, E H ThorndikeAbstract:We have measured the branching fraction and photon Energy Spectrum for the radiative penguin process b-->s gamma. We find Beta(b-->s gamma) = (3.21+/-0.43+/-0.27(+0.18)(-0.10))x10(-4), where the errors are statistical, systematic, and from theory corrections. We obtain first and second moments of the photon Energy Spectrum above 2.0 GeV, = 2.346+/-0.032+/-0.011 GeV, and - (2) = 0.0226+/-0.0066+/-0.0020 GeV(2), where the errors are statistical and systematic. From the first moment, we obtain (in the modified minimal subtraction renormalization scheme, to order 1/M(3)(B) and beta(0)alpha(2)(s)) the heavy quark effective theory parameter Lambda = 0.35+/-0.08+/-0.10 GeV.
Sergey A. Ponomarenko - One of the best experts on this subject based on the ideXlab platform.
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Energy Spectrum of a nonstationary ensemble of pulses.
Optics letters, 2004Co-Authors: Sergey A. Ponomarenko, Govind P. Agrawal, Emil WolfAbstract:We introduce a new definition of the Energy Spectrum of a nonstationary ensemble of pulses that reduces to the usual ones in the limit of statistically stationary ensembles of signals and of fully temporarily coherent ensembles.
Shuai Chen - One of the best experts on this subject based on the ideXlab platform.
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branching fraction and photon Energy Spectrum for b sγ
Physical Review Letters, 2001Co-Authors: Shuai Chen, J W Hinson, J Lee, D H Miller, V Pavlunin, E I Shibata, I P J Shipsey, D Croninhennessy, A L Lyon, E H ThorndikeAbstract:We have measured the branching fraction and photon Energy Spectrum for the radiative penguin process b-->s gamma. We find Beta(b-->s gamma) = (3.21+/-0.43+/-0.27(+0.18)(-0.10))x10(-4), where the errors are statistical, systematic, and from theory corrections. We obtain first and second moments of the photon Energy Spectrum above 2.0 GeV, = 2.346+/-0.032+/-0.011 GeV, and - (2) = 0.0226+/-0.0066+/-0.0020 GeV(2), where the errors are statistical and systematic. From the first moment, we obtain (in the modified minimal subtraction renormalization scheme, to order 1/M(3)(B) and beta(0)alpha(2)(s)) the heavy quark effective theory parameter Lambda = 0.35+/-0.08+/-0.10 GeV.