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A simple model of a convectively coupled Walker circulation using the weak temperature gradient approximation

机译:利用弱温度梯度近似的对流耦合沃克环流的简单模型

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An idealized model of a Walker circulation based on the weak temperature gradient (WTG) approximation and a single baroclinic vertical mode for all fields is analyzed. The circulation is forced by a sinusoidal variation of sea surface temperature (SST). A simple feedback of deep convective cloud radiative forcing on tropospheric radiative cooling is included, and a moist convective adjustment is used to interactively specify the location and intensity of deep convection. A goal is to understand howthe fraction of the domain undergoing deep convection depends on the SST difference across the domain. The WTG approximation greatly simplifies the calculation of the circulation. For small SST differences, convection occurs everywhere and a fully analytic solution is possible; for larger SST differences, a simple nonlinear algorithm is used to determine the edge of the convective region and the tropospheric temperature. The solution is invariant to changes of domain size. The divergent circulation isindependent of the Coriolis parameter as long as the domain is sufficiently narrow so WTG remains accurate. The convective region narrows and intensifies considerably when cloud-radiation feedbacks are considered. As the SST difference increases, the convective region shrinks and the troposphere warms; simple approximate formulas for these trends in terms of the control parameters are derived. For large SST differences, the convection over the warmest water becomes susceptible to a radiative-convectiveinstability and there is no steady-state solution.
机译:分析了基于弱温度梯度(WTG)近似和所有领域的单一斜斜垂直模式的沃克环流的理想模型。循环是由海面温度(SST)的正弦变化引起的。包括对流层辐射冷却的深对流云辐射强迫的简单反馈,并且使用湿对流调整来交互地指定深对流的位置和强度。一个目标是了解经历深对流的区域分数如何取决于整个区域的SST差异。 WTG近似极大地简化了循环的计算。对于较小的SST差异,对流随处可见,并且可以采用完全解析的解决方案。对于更大的海温差异,使用简单的非线性算法确定对流区域的边缘和对流层温度。该解决方案对于域大小的变化是不变的。只要域足够窄,发散环流就不受科里奥利参数的影响,因此WTG保持准确。当考虑云辐射反馈时,对流区域会明显变窄并加剧。随着SST差的增加,对流区缩小,对流层变暖。根据控制参数得出了这些趋势的简单近似公式。对于较大的SST差异,最暖水上的对流变得容易受到辐射对流不稳定的影响,因此没有稳态解。

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