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Ocean Gyres and Abrupt Change in the Thermohaline Circulation: AConceptual Analysis

机译:海洋涡旋和热盐环流的突变:概念分析

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The implications are investigated of representing ocean gyre circulations by a diffusion term in the Stommel and Rooth box models of the thermohaline circulation (THC) in one and two hemispheres, respectively. The approach includes mostly analytical solution and study of the bifurcation structure, but also numerical integration and feedback analysis. Sufficient diffusion (gyre strength) eliminates multiple equilibria from either model, highlighting the need for accurate gyre circulation strength in general circulation models (GCMs) when considering the potential for abrupt climate change associated with THC shutdown. With diffusion, steady-state flow strength in the Rooth model depends on freshwater forcing (i.e., implied atmospheric water vapor transport) in both hemispheres, not only on that in the upwelling hemisphere, as in the nondiffusive case. With asymmetric freshwater forcing, two solutions (strong stable and weak unstable) are found with sinking in the hemisphere with stronger forcing and one solution with sinking in the other hemisphere. Under increased freshwater forcing the two solutions in the hemisphere with stronger forcing meet in a saddle-node bifurcation (if diffusion is sufficiently strong to prevent a subcritical Hopf bifurcation first), followed by flow reversal. Thus, the bifurcation structure with respect to freshwater forcing of the diffusive Rooth model of two-hemisphere THC is similar to that of the Stommel model of single-hemisphere THC, albeit with a very different dynamical interpretation. Gyre circulations stabilize high-latitude sinking in the Stommel model. In the Rooth model, gyre circulations only stabilize high-latitude sinking if the freshwater forcing is weaker in the sinking hemisphere than in the upwelling hemisphere, by an amount that increases with diffusion. The values of diffusion and freshwater forcing at which qualitative change in behavior occurs correspond to the range of the values used in and obtained with GCMs, suggesting that this analysis can provide a conceptual foundation for analyzing the stability of the interhemispheric THC, and also for the potential of the Atlantic THC to undergo abrupt change.
机译:分别对一个和两个半球中热盐环流(THC)的Stommel和Rooth箱模型中的扩散项来表示海洋回旋环流的含义进行了研究。该方法主要包括解析解和分叉结构的研究,还包括数值积分和反馈分析。足够的扩散(回旋强度)消除了任何一个模型的多重平衡,突出了在考虑与THC关闭相关的突然气候变化的可能性时,一般循环模型(GCM)中需要精确的回旋循环强度。对于扩散,Rooth模型中的稳态流动强度取决于两个半球中的淡水强迫(即隐含的大气水蒸气传输),而不是非扩散情况下不仅取决于上升半球中的强迫。在不对称的淡水强迫作用下,发现了两种解决方案(强稳定和弱不稳定),其在半球的下沉具有较强的强迫,而一种解决方案的沉降在另一半球。在增加淡水的作用下,用强力推动的半球中的两种溶液在鞍形节点分叉处相遇(如果扩散足够强,可以首先防止亚临界霍普夫分叉),然后逆流。因此,两半球THC扩散Rooth模型在淡水强迫方面的分叉结构与单半球THC的Stommel模型相似,尽管在动力学上有很大不同。陀螺环流稳定了Stommel模型中的高纬度沉没。在Rooth模型中,如果下沉半球中的淡水强迫比上升中半球中的淡水强迫弱(随着扩散而增加),则回旋环流只会稳定高纬度下沉。行为发生质变的扩散和淡水强迫值对应于在GCM中使用和获得的值的范围,这表明该分析可以为分析半球THC的稳定性提供理论基础。大西洋THC发生急剧变化的潜力。

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