Skip to main content
×
Home
    • Aa
    • Aa
  • Get access
    Check if you have access via personal or institutional login
  • Cited by 17
  • Cited by
    This article has been cited by the following publications. This list is generated based on data provided by CrossRef.

    Gao, Junliang Ji, Chunyan Gaidai, Oleg and Liu, Yingyi 2016. Numerical study of infragravity waves amplification during harbor resonance. Ocean Engineering, Vol. 116, p. 90.


    Wang, Gang Zheng, Jin-hai Liang, Qiu-hua Zhang, Wei and Huang, Cheng 2015. Theoretical analysis of harbor resonance in harbor with an exponential bottom profile. China Ocean Engineering, Vol. 29, Issue. 6, p. 821.


    Sharma, Abhishek Panchang, Vijay G. and Kaihatu, James M. 2014. Modeling nonlinear wave–wave interactions with the elliptic mild slope equation. Applied Ocean Research, Vol. 48, p. 114.


    Dong, Guohai Gao, Junliang Ma, Xiaozhou Wang, Gang and Ma, Yuxiang 2013. Numerical study of low-frequency waves during harbor resonance. Ocean Engineering, Vol. 68, p. 38.


    Dong, GuoHai Wang, Gang Ma, XiaoZhou and Ma, YuXiang 2010. Numerical study of transient nonlinear harbor resonance. Science China Technological Sciences, Vol. 53, Issue. 2, p. 558.


    Losada, Inigo J. Gonzalez-Ondina, Jose M. Diaz-Hernandez, Gabriel and Gonzalez, Ernesto M. 2008. Numerical modeling of nonlinear resonance of semi-enclosed water bodies: Description and experimental validation. Coastal Engineering, Vol. 55, Issue. 1, p. 21.


    Wieczorek, Gerald F. Geist, Eric L. Motyka, Roman J. and Jakob, Matthias 2007. Hazard assessment of the Tidal Inlet landslide and potential subsequent tsunami, Glacier Bay National Park, Alaska. Landslides, Vol. 4, Issue. 3, p. 205.


    Marcos, Marta 2004. Nonlinear resonant coupling between two adjacent bays. Journal of Geophysical Research, Vol. 109, Issue. C5,


    Woo, S.-B. Hong, S.-Y. and Han, K.-N. 2004. Oceans '04 MTS/IEEE Techno-Ocean '04 (IEEE Cat. No.04CH37600). Vol. 3, Issue. , p. 1512.

    Woo, Seung-Buhm and Liu, Philip L.-F. 2004. Finite-Element Model for Modified Boussinesq Equations. II: Applications to Nonlinear Harbor Oscillations. Journal of Waterway, Port, Coastal, and Ocean Engineering, Vol. 130, Issue. 1, p. 17.


    TSUTSUI, SHIGEAKI SUZUYAMA, KATSUYUKI and OHKI, HIRONORI 1998. MODEL EQUATIONS OF NONLINEAR DISPERSIVE WAVES IN SHALLOW WATER AND AN APPLICATION OF ITS SIMPLIFIED VERSION TO WAVE EVOLUTION ON THE STEP-TYPE REEF. Coastal Engineering Journal, Vol. 40, Issue. 01, p. 41.


    De Girolamo, Paolo 1996. An experiment on harbour resonance induced by incident regular waves and irregular short waves. Coastal Engineering, Vol. 27, Issue. 1-2, p. 47.


    Okihiro, Michele Guza, R. T. and Seymour, R. J. 1993. Excitation of seiche observed in a small harbor. Journal of Geophysical Research, Vol. 98, Issue. C10, p. 18201.


    Zelt, J. A. and Raichlen, F. 1990. A Lagrangian model for wave-induced harbour oscillations. Journal of Fluid Mechanics, Vol. 213, Issue. -1, p. 203.


    Mei, Chiang C. and Agnon, Yehuda 1989. Long-period oscillations in a harbour induced by incident short waves. Journal of Fluid Mechanics, Vol. 208, Issue. -1, p. 595.


    Yoon, Sung B. and Liu, Philip L.-F. 1987. Resonant reflection of shallow-water waves due to corrugated boundaries. Journal of Fluid Mechanics, Vol. 180, Issue. -1, p. 451.


    Liu, Philip L.-F. Yoon, Sung B. and Kirby, James T. 1985. Nonlinear refraction–diffraction of waves in shallow water. Journal of Fluid Mechanics, Vol. 153, Issue. -1, p. 185.


    ×

Nonlinear resonant excitation of a long and narrow bay

  • Steven R. Rogers (a1) and Chiang C. Mei (a2)
  • DOI: http://dx.doi.org/10.1017/S0022112078002037
  • Published online: 01 April 2006
Abstract

A nonlinear study of harbour resonance is carried out for a rectangular bay indented from a straight coast. Boussinesq equations with nonlinearity and dispersion are used. Simplifying approximations are made for a narrow bay to decouple the nonlinear problem in the bay from the approximately linear problem in the ocean. Harmonic generation in the bay is studied numerically. Experiments for three different bay lengths and three amplitudes are compared with the numerical theory. The relative importance of entrance loss and boundary-layer dissipation to nonlinearity is estimated.

Copyright
Recommend this journal

Email your librarian or administrator to recommend adding this journal to your organisation's collection.

Journal of Fluid Mechanics
  • ISSN: 0022-1120
  • EISSN: 1469-7645
  • URL: /core/journals/journal-of-fluid-mechanics
Please enter your name
Please enter a valid email address
Who would you like to send this to? *
×
MathJax