...
首页> 外文期刊>Journal of Coastal Research: An International Forum for the Littoral Sciences >Sea-Level Forcing by Synchronization of 56-and 74-Year Oscillations with the Moon's Nodal Tide on the Northwest European Shelf (Eastern North Sea to Central Baltic Sea)
【24h】

Sea-Level Forcing by Synchronization of 56-and 74-Year Oscillations with the Moon's Nodal Tide on the Northwest European Shelf (Eastern North Sea to Central Baltic Sea)

机译:56年和74年振荡与西北欧大陆架(北海东部至波罗的海中部)月球节点潮汐同步的海平面强迫

获取原文
获取原文并翻译 | 示例

摘要

The North Sea and Baltic Sea long-term records reveal a strong correlation (0.997) between sea-level changes and the sum of identified harmonic oscillations, corresponding to the lunar nodal period and four multiples of it. We developed a transparent method for iterative least residual sine regression that is capable of identifying harmonic sea-level oscillations, e.g., gravitational sea-level effects of the lunar nodal oscillation. Three relatively large harmonic sea-level oscillations with period lengths of 18.6 (18.6), 60.5 (55.8), and 76.1 (74.4) years correspond well to factors 1, 3, and 4 of the 18.6-year lunar nodal period (multiple periods in parentheses). The sum of these oscillations leaves small residuals that can be resolved into two further, statistically less significant oscillations with apparent period lengths of 28.1 (27.9) and 111.1 (111.7) years, corresponding to factors 11/2 and 6 of the lunar nodal period. Periods and amplitudes expose strong entrainment, i.e. phase synchronization at rational ratios of the identified oscillations' periods as well as amplitude locking at reciprocal rational ratios of 1/2, 1/3, and 2/3 of the three largest oscillations. On top of the region's general sea-level rise (1.18 mm/y), strong quasi-oscillations occur when the two largest oscillations are in phase. Thus, a large quasi-oscillation commenced in 1971 adding a 40-year sea-level rise of 1.0-1.2 mm/y to the region's general sea-level rise. If our theory is correct, the ongoing quasi-oscillation should culminate in 2011, and the suggestion may be tested after completion of the ongoing 18.6-year nodal oscillation, i.e. in 2020-21. A purely mathematical extension of the oscillation parameters identified by the applied method suggests that the sum of harmonic oscillations produces 223-year pulses of quasi-oscillations, which can be divided into 158-year periods (e.g., 1747-1905 and after 1970) with large oscillations (6065 mm), followed by 65-year periods (e.g., 1905-70) with much smaller oscillations (2-16 mm).
机译:北海和波罗的海的长期记录显示,海平面变化与已确定的谐波振荡之和之间存在很强的相关性(0.997),对应于月球节点周期及其四个倍数。我们开发了一种透明的迭代最小残差正弦回归方法,能够识别谐波海平面振荡,例如月球节点振荡的重力海平面效应。周期长度分别为18.6年(18.6年)、60.5年(55.8年)和76.1年(74.4年)的3个相对较大的谐波海平面振荡与18.6年月球节点周期(括号内为多个周期)的因子1、3和4非常吻合。这些振荡的总和留下了小的残差,这些残差可以分解为另外两个统计学上不太显著的振荡,表观周期长度分别为 28.1 (27.9) 和 111.1 (111.7) 年,对应于月球节点周期的因子 11/2 和 6。周期和振幅暴露出强烈的夹带,即在已识别振荡周期的合理比率下相位同步,以及在三个最大振荡的 1/2、1/3 和 2/3 的倒数合理比率下锁定幅度锁定。除了该地区的总体海平面上升(1.18毫米/年)之外,当两个最大的振荡同相时,就会发生强烈的准振荡。因此,1971年开始了一次大规模的准振荡,使该地区海平面总体上升的40年平均上升幅度增加了1.0-1.2毫米/年。如果我们的理论是正确的,那么正在进行的准振荡应该在2011年达到顶峰,并且在正在进行的18.6年节点振荡完成后,即在2020-21年,可能会对这一建议进行检验。所应用方法确定的振荡参数的纯数学扩展表明,谐波振荡的总和产生 223 年的准振荡脉冲,可分为 158 年周期(例如,1747-1905 年和 1970 年之后),振荡幅度大(6065 mm),然后是 65 年周期(例如,1905-70 年),振荡小得多(2-16 mm)。

著录项

获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号