Surface Quasigeostrophic Turbulence in Variable Stratification

被引:2
|
作者
Yassin, Houssam [1 ]
Griffies, Stephen M. [1 ,2 ]
机构
[1] Princeton Univ, Program Atmospher & Ocean Sci, Princeton, NJ 08544 USA
[2] NOAA, Geophys Fluid Dynam Lab, Princeton, NJ USA
基金
美国海洋和大气管理局;
关键词
Buoyancy; Eddies; Turbulence; Quasigeostrophic models; MIXED-LAYER INSTABILITIES; ENERGY-SPECTRA; DYNAMICS;
D O I
10.1175/JPO-D-22-0040.1
中图分类号
P7 [海洋学];
学科分类号
0707 ;
摘要
Numerical and observational evidence indicates that, in regions where mixed layer instability is active, the surface geostrophic velocity is largely induced by surface buoyancy anomalies. Yet, in these regions, the observed surface kinetic energy spectrum is steeper than predicted by uniformly stratified surface quasigeostrophic theory. By generalizing surface quasigeostrophic theory to account for variable stratification, we show that surface buoyancy anomalies can generate a variety of dynamical regimes depending on the stratification's vertical structure. Buoyancy anomalies generate longer-range velocity fields over decreasing stratification and shorter-range velocity fields over increasing stratification. As a result, the surface kinetic energy spectrum is steeper over decreasing stratification than over increasing stratification. An exception occurs if the near-surface stratification is much larger than the deep-ocean stratification. In this case, we find an extremely local turbulent regime with surface buoyancy homogenization and a steep surface kinetic energy spectrum, similar to equivalent barotropic turbulence. By applying the variable stratification theory to the wintertime North Atlantic, and assuming that mixed layer instability acts as a narrowband small-scale surface buoyancy forcing, we obtain a predicted surface kinetic energy spectrum between k(-4/3) and k(-7/3), which is consistent with the observed wintertime k(-2) spectrum. We conclude by suggesting a method of measuring the buoyancy frequency's vertical structure using satellite observations.
引用
收藏
页码:2995 / 3013
页数:19
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