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    On “A Consistent Theory for Linear Waves of the Shallow-Water Equations on a Rotating Plane in Midlatitudes” 

    Source: Journal of Physical Oceanography:;2008:;Volume( 038 ):;issue: 009:;page 2111
    Author(s): Poulin, Francis J.; Rowe, Kristopher
    Publisher: American Meteorological Society
    Abstract: Recently, Paldor et al. provided a consistent and unified theory for Kelvin, Poincaré (inertial?gravity), and Rossby waves in the rotating shallow-water equations (SWE). Unfortunately, the article has some errors, and the ...
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    Realizing Surface-Driven Flows in the Primitive Equations 

    Source: Journal of Physical Oceanography:;2015:;Volume( 045 ):;issue: 005:;page 1376
    Author(s): Bembenek, Eric; Poulin, Francis J.; Waite, Michael L.
    Publisher: American Meteorological Society
    Abstract: he surface quasigeostrophic (SQG) model describes flows with surface buoyancy perturbations with no interior quasigeostrophic potential vorticity at small Rossby number Ro and O(1) Burger number, where quasigeostrophic ...
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    The Baroclinic Adjustment of Time-Dependent Shear Flows 

    Source: Journal of Physical Oceanography:;2010:;Volume( 040 ):;issue: 008:;page 1851
    Author(s): Poulin, Francis J.; Flierl, Glenn R.; Pedlosky, Joseph
    Publisher: American Meteorological Society
    Abstract: Motivated by the fact that time-dependent currents are ubiquitous in the ocean, this work studies the two-layer Phillips model on the beta plane with baroclinic shear flows that are steady, periodic, or aperiodic in time ...
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    The Dynamics of Quasigeostrophic Lens-Shaped Vortices 

    Source: Journal of Physical Oceanography:;2017:;volume 048:;issue 004:;page 937
    Author(s): Storer, Benjamin A.; Poulin, Francis J.; Ménesguen, Claire
    Publisher: American Meteorological Society
    Abstract: AbstractThe stability of lens-shaped vortices is revisited in the context of an idealized quasigeostrophic model. We compute the stability characteristics with higher accuracy and for a wider range of Burger numbers (Bu) ...
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