Material dispersion by oceanic internal waves

被引:0
|
作者
Peng Wang
Tamay M. Özgökmen
Angelique C. Haza
机构
[1] University of Miami,Rosenstiel School of Marine and Atmospheric Science
来源
关键词
Relative dispersion; Finite-scale Lyapunov exponent (FSLE); Garrett–Munk spectrum; Inertial oscillation;
D O I
暂无
中图分类号
学科分类号
摘要
Internal gravity waves that are generated in the open ocean have a universal frequency spectrum, called Garrett–Munk spectrum. By initializing internal waves that satisfy the Garrett–Munk spectrum in a non-hydrostatic numerical model, we investigate the material dispersion produced by these internal waves. Three numerical experiments are designed: Exp.-1 uses a linearly stratified fluid, Exp.-2 has an upper mixed layer, and Exp.-3 incorporates a circular front into the upper mixed layer. Resorting to neutrally buoyant particles, we investigate the dispersion in terms of metrics of the relative dispersion and finite-scale Lyapunov exponent (FSLE). Exp.-1 shows that the dispersion regime produced by these internal waves is between ballistic and diffusive based on relative dispersion, and is however ballistic according to FSLE. The maximum FSLE at scales of 100 m is about 5 day-1\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$^{-1}$$\end{document}, which is comparable to that calculated using ocean drifters. Exp.-2 demonstrates that internal waves can generate flows and material dispersion in an upper mixed layer. However, when mixed layer eddies are present, as in Exp.-3, the dispersion in the mixed layer is controlled by the eddies. In addition, we show that inertial oscillations do not affect the relative dispersion, but impact FSLE at scales of inertial oscillations.
引用
收藏
页码:149 / 171
页数:22
相关论文
共 50 条
  • [1] Material dispersion by oceanic internal waves
    Wang, Peng
    Ozgokmen, Tamay M.
    Haza, Angelique C.
    ENVIRONMENTAL FLUID MECHANICS, 2018, 18 (01) : 149 - 171
  • [2] OCEANIC INTERNAL WAVES ARE NOT WEAK WAVES
    HOLLOWAY, G
    JOURNAL OF PHYSICAL OCEANOGRAPHY, 1980, 10 (06) : 906 - 914
  • [3] BISPECTRA OF OCEANIC INTERNAL WAVES
    BRISCOE, MG
    BULLETIN OF THE AMERICAN METEOROLOGICAL SOCIETY, 1976, 57 (01) : 113 - 113
  • [4] OCEANIC MIXING BY BREAKING INTERNAL WAVES
    GARRETT, C
    MUNK, W
    DEEP-SEA RESEARCH, 1972, 19 (12): : 823 - 832
  • [5] RESONANT INTERACTION OF OCEANIC INTERNAL WAVES
    MCCOMAS, CH
    BRETHERTON, FP
    JOURNAL OF GEOPHYSICAL RESEARCH-OCEANS AND ATMOSPHERES, 1977, 82 (09): : 1397 - 1412
  • [6] Reconstruction of internal waves in oceanic waveguides
    Kuz'kin, V. M.
    Pereselkov, S. A.
    ACOUSTICAL PHYSICS, 2009, 55 (03) : 406 - 410
  • [7] Reconstruction of internal waves in oceanic waveguides
    V. M. Kuz’kin
    S. A. Pereselkov
    Acoustical Physics, 2009, 55 : 406 - 410
  • [8] INTRODUCTION TO COLLECTION OF PAPERS ON OCEANIC INTERNAL WAVES
    BRISCOE, MG
    JOURNAL OF GEOPHYSICAL RESEARCH, 1975, 80 (03): : 289 - 290
  • [9] OBSERVATIONS OF OCEANIC INTERNAL WAVES FROM SPACE
    FEDOROV, KN
    OKEANOLOGIYA, 1976, 16 (05): : 787 - 790
  • [10] ON INTERACTION TIME SCALES OF OCEANIC INTERNAL WAVES
    HOLLOWAY, G
    JOURNAL OF PHYSICAL OCEANOGRAPHY, 1982, 12 (03) : 293 - 296