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Saturday, August 8, 2020 | History

4 edition of Mathematics of structure-function equations of all orders found in the catalog.

Mathematics of structure-function equations of all orders

Mathematics of structure-function equations of all orders

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  • 18 Currently reading

Published by U.S. Dept. of Commerce, National Oceanic and Atmospheric Administration, Oceanic and Atmospheric Research Laboratories, Environmental Technology Laboratory, For sale by the National Technical Information Service in Boulder, Colo, [Springfield, VA .
Written in English

    Subjects:
  • Navier-Stokes equations -- Numerical solutions,
  • Atmospheric turbulence

  • Edition Notes

    StatementR.J. Hill.
    SeriesNOAA technical memorandum OAR ETL -- 303.
    ContributionsEnvironmental Technology Laboratory (Oceanic and Atmospheric Research Laboratories)
    The Physical Object
    FormatMicroform
    Paginationiii, 33 p.
    Number of Pages33
    ID Numbers
    Open LibraryOL17602455M
    OCLC/WorldCa47956818

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Mathematics of structure-function equations of all orders Download PDF EPUB FB2

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to its derivatives of various orders. Differential equations are used for. Exact equations relating second- and third-order structure functions are studied, as is an exact incompressibility condition on the second-order velocity structure savilerowandco.com: Reginald J. Hill.

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Accordingly, ρ equals the normalized-autocorrelation function, defined for zero-mean stochastic processes by Equation (), specified to the isotropic savilerowandco.com the physical counterpart of the joint pdf parameters, see Section It has been noted in Section that a single parameter, the standard deviation, is sufficient to characterize to the first order the zero-mean Gaussian.

Mar 21,  · 8 and 15); all one has to assume is an extremely likely bound on the rate of blow-up of the dissipation as the Reynolds number grows. It is natural to ask then what form must the second-order structure function take if the third order scales as r and the skewness is as savilerowandco.com by: 5.

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