排序方式： 共有2条查询结果，搜索用时 46 毫秒
1
1.
A coupled ocean-ice-wave model is used to study ice-edge jet and eddy genesis during surface gravity wave dissipation in a frazil-pancake ice zone. With observational data from the Beaufort Sea, possible wave dissipation processes are evaluated using sensitivity experiments. As wave energy dissipated, energy was transferred into ice floe through radiation stress. Later, energy was in turn transferred into current through ocean-ice interfacial stress. Since most of the wave energy is dissipated at the ice edge, ice-edge jets, which contained strong horizontal shear, appeared both in the ice zone and the ocean. Meanwhile, the wave propagation direction determines the velocity partition in the along-ice-edge and cross-ice-edge directions, which in turn determines the strength of the along-ice-edge jet and cross-ice-edge velocity. The momentum applied in the along-ice-edge(cross-ice-edge)direction increased(decreased) with larger incident angle, which is favorable condition for producing stronger mesoscale eddies, vice versa. The dissipation rate increases(decreases) with larger(smaller) wavenumber, which enhances(reduces) the jet strength and the strength of the mesoscale eddy. The strong along-ice-edge jet may extend to a deep layer(> 200 m). If the water depth is too shallow(e.g., 80 m), the jet may be largely dampened by bottom drag, and no visible mesoscale eddies are found. The results suggest that the bathymetry and incident wavenumber(magnitude and propagation direction) are important for wave-driven current and mesoscale eddy genesis. 相似文献
2.
在前人的工作中，拉格朗日分析法被用来演示大尺度环流，同时拉格朗日拟序结构可以较好的演示中尺度涡两维结构的发展过程。然而，很少研究关注怎么利用拉格朗日分析法针对中尺度涡三维结构进行演示。与以往利用欧拉方法研究中尺度涡三维结构的工作不同，我们利用拉格朗日分析法，从另一个视角来研究涡旋结构。我们在海山上方模拟出一个理想的气旋涡，涡旋内的下沉流和涡旋旁的上升流形成一个闭合的环流。这种结构很难从欧拉角度来演示。然而，粒子的运动轨迹很好地展示了整个循环:流体在涡旋中旋转下沉，汇聚到底层的上升流区，并通过上升流返回到海表面。我们也将拉格朗日分析法应用于真实的模拟结果中。作为中国南海的一个重要现象，靠近越南中部的海域中的偶极子（反气旋涡/气旋涡），关于其结构的研究已经比较成熟了，但这些研究主要关注的是海面过程。通过拉格朗日分析，我们很好的演示了偶极子的三维结构:流体在反气旋涡(气旋涡)内部旋转上升(下沉)。更重要的是，粒子的轨迹表明，这两个涡旋之间不存在水团交换，因为强边界急流将它们彼此分开。以上结论均得到了计算误差估计的可信度支持。尽管在强辐散流和强垂直扩散流中，计算误差逐渐增大，但是在一定的时间步长和积分周期内，计算误差始终保持在一个较小的值。 相似文献
1