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    Baroclinic Instability and Loss of Balance

    Source: Journal of Physical Oceanography:;2005:;Volume( 035 ):;issue: 009::page 1505
    Author:
    Molemaker, M. Jeroen
    ,
    McWilliams, James C.
    ,
    Yavneh, Irad
    DOI: 10.1175/JPO2770.1
    Publisher: American Meteorological Society
    Abstract: Under the influences of stable density stratification and the earth?s rotation, large-scale flows in the ocean and atmosphere have a mainly balanced dynamics?sometimes called the slow manifold?in the sense that there are diagnostic hydrostatic and gradient-wind momentum balances that constrain the fluid acceleration. The nonlinear balance equations are a widely successful, approximate model for this regime, and mathematically explicit limits of their time integrability have been identified. It is hypothesized that these limits are indicative, at least approximately, of the transition from the larger-scale regime of inverse energy cascades by anisotropic flows to the smaller-scale regime of forward energy cascade to dissipation by more nearly isotropic flows and intermittently breaking inertia?gravity waves. This paper analyzes the particular example of an unbalanced instability of a balanced, horizontally uniform, vertically sheared current, as it occurs within the Boussinesq equations. This ageostrophic, anticyclonic, baroclinic instability is investigated with an emphasis on how it relates to the breakdown of balance in the neighborhood of loss of balanced integrability and on how its properties compare with other examples of ageostrophic anticyclonic instability of rotating, stratified, horizontally sheared currents. It is also compared with the more familiar types of instability for a vertically sheared current: balanced (geostrophic) baroclinic instability, centrifugal instability, and Kelvin?Helmholtz instability.
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      Baroclinic Instability and Loss of Balance

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    contributor authorMolemaker, M. Jeroen
    contributor authorMcWilliams, James C.
    contributor authorYavneh, Irad
    date accessioned2017-06-09T17:17:52Z
    date available2017-06-09T17:17:52Z
    date copyright2005/09/01
    date issued2005
    identifier issn0022-3670
    identifier otherams-82648.pdf
    identifier urihttp://onlinelibrary.yabesh.ir/handle/yetl/4225785
    description abstractUnder the influences of stable density stratification and the earth?s rotation, large-scale flows in the ocean and atmosphere have a mainly balanced dynamics?sometimes called the slow manifold?in the sense that there are diagnostic hydrostatic and gradient-wind momentum balances that constrain the fluid acceleration. The nonlinear balance equations are a widely successful, approximate model for this regime, and mathematically explicit limits of their time integrability have been identified. It is hypothesized that these limits are indicative, at least approximately, of the transition from the larger-scale regime of inverse energy cascades by anisotropic flows to the smaller-scale regime of forward energy cascade to dissipation by more nearly isotropic flows and intermittently breaking inertia?gravity waves. This paper analyzes the particular example of an unbalanced instability of a balanced, horizontally uniform, vertically sheared current, as it occurs within the Boussinesq equations. This ageostrophic, anticyclonic, baroclinic instability is investigated with an emphasis on how it relates to the breakdown of balance in the neighborhood of loss of balanced integrability and on how its properties compare with other examples of ageostrophic anticyclonic instability of rotating, stratified, horizontally sheared currents. It is also compared with the more familiar types of instability for a vertically sheared current: balanced (geostrophic) baroclinic instability, centrifugal instability, and Kelvin?Helmholtz instability.
    publisherAmerican Meteorological Society
    titleBaroclinic Instability and Loss of Balance
    typeJournal Paper
    journal volume35
    journal issue9
    journal titleJournal of Physical Oceanography
    identifier doi10.1175/JPO2770.1
    journal fristpage1505
    journal lastpage1517
    treeJournal of Physical Oceanography:;2005:;Volume( 035 ):;issue: 009
    contenttypeFulltext
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