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1
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Asymptotic theory for the probability density functions in Burgers turbulence
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W. E
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Vanden Eijnden, E.1
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Kraichnan, R.H.1
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3
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Turbulence without pressure
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Polyakov, A.M.1
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Velocity-difference probability density functions for Burgers turbulence
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Boldyrev, S.A.1
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Steady-state Burgers turbulence with large-scale forcing
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T. Gotoh and R. H. Kraichnan, "Steady-state Burgers turbulence with large-scale forcing," Phys. Fluids 10, 2859 (1998).
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Probability distributions functions for the random forced Burgers equation
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W. E. K. Khanin, A. Mazel, and Ya. G. Sinai, "Probability distributions functions for the random forced Burgers equation," Phys. Rev. Lett. 78, 1904 (1997); "Invariant measures for the random-forced Burgers equation," submitted to Ann. Math.
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Khanin, W.E.K.1
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7
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6244236583
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Invariant measures for the random-forced Burgers equation
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submitted to
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W. E. K. Khanin, A. Mazel, and Ya. G. Sinai, "Probability distributions functions for the random forced Burgers equation," Phys. Rev. Lett. 78, 1904 (1997); "Invariant measures for the random-forced Burgers equation," submitted to Ann. Math.
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Ann. Math.
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8
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84895850813
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note
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-3 as ξ→-∞.
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9
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84895843002
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private communication
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A. M. Polyakov (private communication).
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Polyakov, A.M.1
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10
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0001532759
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Statistical theory for the stochastic Burgers equation in the inviscid limit
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W. E chao-dyn/9904028, to be published
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Vanden Eijnden, E.1
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