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Inertial oscillations and frontogenesis driven by a quadratic horizontal density variation

机译:二次水平密度变化驱动的惯性振荡和前生

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We consider inviscid rotating flow driven by a horizontally quadratic density variation in a horizontally unbounded slab. This configuration permits a similarity solution, removing the dependence on the horizontal coordinate from the vorticity and temperature equations, which are then solved by numerical integration along characteristics. At large values of Rossby number, the flow proceeds to a singularity in a similar manner to the non-rotating flow with the same initial conditions. At small values of Rossby number there are inertial oscillations of growing amplitude, which have been analysed using the method of multiple scales. The oscillations become desynchronised between the upper and lower parts of the domain, and static instability appears for a small fraction of each oscillation period. Eventually the oscillations give way to the rapid formation of a singularity, in contrast to geostrophic adjustment theory which predicts that a singularity will form only if the Rossby number is sufficiently large.
机译:我们考虑了由水平无界板中水平平方密度变化驱动的无粘性旋转流。这种配置可以实现相似性解决方案,从涡度和温度方程中消除了对水平坐标的依赖,然后通过沿特征的数值积分来求解。在罗斯比数较大的情况下,以与初始条件相同的非旋转流相似的方式,流进行奇异处理。在罗斯比数较小的情况下,会出现振幅不断增大的惯性振荡,已使用多尺度方法对其进行了分析。振荡在域的上部和下部之间变得不同步,并且在每个振荡周期的一小部分出现静态不稳定性。最终,振荡取代了奇点的快速形成,这与地转调节理论相反,后者预测只有在Rossby数足够大时才会形成奇点。

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