内孤立波速度-高斯函数模型构建与评估

金晨昕, 崔子健, 梁楚进, 蔺飞龙, 陈振涛

海洋学研究 ›› 2024, Vol. 42 ›› Issue (2) : 55-61.

PDF(2924 KB)
PDF(2924 KB)
海洋学研究 ›› 2024, Vol. 42 ›› Issue (2) : 55-61. DOI: 10.3969/j.issn.1001-909X.2024.02.005
研究论文

内孤立波速度-高斯函数模型构建与评估

作者信息 +

Establishment and evaluation of a Velocity-Gaussian Function Model for internal solitary waves

Author information +
文章历史 +

摘要

内孤立波一维理论模型已广泛应用在内孤立波的预警预报中,但一方面由于理论模型在计算波函数时高度依赖温、盐数据,需要搭载全水深温、盐观测仪器,经济成本较高;另一方面,理论模型对复杂流场环境的预警预报误差较大,如计算的内孤立波的非线性相速度以及波函数的准确度偏低。本文提出一种速度-高斯函数模型,它根据南海某单个潜标的上层海水实测流速反向推演得到内孤立波的振幅和波函数,再进一步结合一维理论模型计算波致流和非线性相速度等关键参数。对比实测数据与速度-高斯函数模型结果,发现该模型可仅通过海洋上层150 m实测流速实现对全水深波致流的模拟,并且模拟的非线性相速度与实测值相比,误差控制在10%以内。应用速度-高斯函数模型可在复杂的南海实现对内孤立波的准确预警预报,同时无需潜标搭载温、盐观测仪器,大大降低了内孤立波观测成本。

Abstract

The one-dimensional theoretical model of internal solitary waves has been widely used in their prediction. However, on one hand, these theoretical models usually rely heavily on temperature and salinity data when calculating wave functions, which requires the use of moorings equipped with temperature and salinity observation instruments, resulting in high observation costs. On the other hand, they tend to have large prediction errors in complex current environments, such as lower accuracy in calculating the nonlinear phase speed and wave function of internal solitary waves. In this study, a Velocity-Gaussian Function Model was proposed, which reversed the amplitude and wave function of internal solitary waves based on the measured current velocity of the upper layer of the South China Sea from a single mooring. Furthermore, key parameters such as wave-induced current and nonlinear phase speed of internal solitary waves were calculated using a one-dimensional theoretical model. By comparing the measured data from the moorings with the results calculated by the Velocity-Gaussian Function Model, it was found that the model can simulate the wave-induced current throughout the entire water depth by inputting only the measured current velocity from the upper 150 meters of the ocean. Additionally, the error in the nonlinear phase speed can be controlled within 10% compared to the measured value. The application of the Velocity-Gaussian Function Model enables accurate prediction of internal solitary waves in the complex South China Sea, without the need for moorings equipped with temperature and salinity observation instruments, thus significantly reducing the cost of internal solitary wave observation.

关键词

内孤立波 / 速度-高斯函数模型 / 锚系观测

Key words

internal solitary wave / Velocity-Gaussian Function Model / mooring observation

引用本文

导出引用
金晨昕, 崔子健, 梁楚进, . 内孤立波速度-高斯函数模型构建与评估[J]. 海洋学研究. 2024, 42(2): 55-61 https://doi.org/10.3969/j.issn.1001-909X.2024.02.005
JIN Chenxin, CUI Zijian, LIANG Chujin, et al. Establishment and evaluation of a Velocity-Gaussian Function Model for internal solitary waves[J]. Journal of Marine Sciences. 2024, 42(2): 55-61 https://doi.org/10.3969/j.issn.1001-909X.2024.02.005
中图分类号: P731.24   

参考文献

[1]
李丙瑞. 海洋中的内波及其演变、破碎和所致混合[D]. 青岛: 中国海洋大学, 2006.
LI B R. On internal wave in the stratified ocean: Evolution, breaking and associated mixing[D]. Qingdao: Ocean University of China, 2006.
[2]
方欣华, 杜涛. 海洋内波基础和中国海内波[M]. 青岛: 中国海洋大学出版社, 2005.
FANG X H, DU T. Fundamentals of oceanic internal waves and internal waves in the China Seas[M]. Qingdao: China Ocean University Press, 2005.
[3]
ROBERTS J. Internal gravity waves in the ocean[M]. New York: Marcel Dekker, 1975.
[4]
STAMP A P, JACKA M, et al. Deep-water internal solitaty waves[J]. Journal of Fluid Mechanics, 1995, 305: 347-371.
[5]
杜涛, 方欣华. 潮成内波在物理海洋和相关学科中的影响[J]. 海洋预报, 2003, 20(4):50-55.
DU T, FANG X H. The influences of internal tides in physical oceanography and in related disciplines[J]. Marine Forecasts, 2003, 20(4): 50-55.
[6]
EBBESMEYER C C, COOMES C A, HAMITON R C. New observations on internal waves (solitons) in the South China Sea using an acoustic Doppler current profiler[J]. Marine Technology Society Journal, 1991, 91: 165-175.
[7]
LAMB K G. Numerical experiments of internal wave generation by strong tidal flow across a finite amplitude bank edge[J]. Journal of Geophysical Research: Oceans, 1994, 99(C1): 843-864.
[8]
BRANDT P, RUBINO A, FISCHER J. Large-amplitude internal solitary waves in the North Equatorial Countercurrent[J]. Journal of Physical Oceanography, 2002, 32(5): 1567-1573.
[9]
李群, 孙丽, 徐肇廷. 吕宋海峡内波传播演化的数值模拟[J]. 海洋通报, 2008, 27(4):12-18.
LI Q, SUN L, XU Z T. Numerical simulation of the evolution of internal wave propagation at Luzon strait[J]. Marine Science Bulletin, 2008, 27(4): 12-18.
[10]
XU J P. Hydrographic analysis on the intruding of Kuroshio water into the South China Sea[C]//Proceedings of symposium of mairne sciences in Taiwan Strait and its adjacent waters. Beijing: China Ocean Press, 1995.
[11]
ZHAO Z X, KLEMAS V, ZHENG Q A, et al. Remote sensing evidence for baroclinic tide origin of internal solitary waves in the northeastern South China Sea[J]. Geophysical Research Letters, 2004, 31(6): L06302.
[12]
FETT R, RABE K. Satellite observation of internal wave refraction in the South China Sea[J]. Geophysical Research Letters, 1977, 4(5): 189-191.
[13]
OSBORNE A R, BURCH T L. Internal solitons in the Andaman sea[J]. Science, 1980, 208(4443): 451-460.
[14]
张建勇, 杜小强, 刘煜堃, 等. “内波流”天气电缆测井作业探讨[J]. 化工管理, 2015(14):189.
ZHANG J Y, DU X Q, LIU Y K, et al. Discussion on “internal wave current” weather cable logging operation[J]. Chemical Enterprise Management, 2015(14): 189.
[15]
BENJAMIN T B. Internal waves of finite amplitude and permanent form[J]. Journal of Fluid Mechanics, 1966, 25(2): 241-270.
[16]
BENJAMIN T B. Internal waves of permanent form in fluids of great depth[J]. Journal of Fluid Mechanics, 1967, 29(3): 559-592.
[17]
ONO H. Wave propagation in an inhomogeneous anharmonic lattice[J]. Journal of the Physical Society of Japan, 1972, 32(2): 332-336.
[18]
JOSEPH R I. Solitary waves in a finite depth fluid[J]. Journal of Physics A: Mathematical and Theoretical, 1977, 10(12): 225-227.
[19]
蔡树群. 内孤立波数值模式及其在南海区域的应用[M]. 北京: 海洋出版社, 2015.
CAI S Q. Numerical model of internal solitary waves and its application in South China Sea region[M]. Beijing: China Ocean Press, 2015.

基金

自然资源部全球变化与海气相互作用(二期)项目(GASI-04-WLHY-030)

PDF(2924 KB)

Accesses

Citation

Detail

段落导航
相关文章

/