Fang Kezhao

Professor   Supervisor of Doctorate Candidates   Supervisor of Master's Candidates

Gender:Male

Alma Mater:Dalian University of Technology

Degree:Doctoral Degree

School/Department:Dalian University of Technology

Discipline:Port, Coastal and Offshore Engineering

Business Address:Room B304, Ocean Engineering Research Institute

E-Mail:kfang@dlut.edu.cn


Paper Publications

Boussinesq-type equations for nonlinear evolution of wave trains

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Indexed by:期刊论文

Date of Publication:2010-01-01

Journal:WAVE MOTION

Included Journals:SCIE、EI

Volume:47

Issue:1

Page Number:12-32

ISSN No.:0165-2125

Key Words:Water waves; Boussinesq equations; Nonlinear; Dispersion

Abstract:Nonlinear evolution of wave trains involves amplitude dispersion and four-wave resonant interaction and hence is difficult to describe using a simple wave equation such as the cubic Schrodinger equation or conventional Boussinesq equations. The present study develops a set of improved higher-order Boussinesq equations with a wide accuracy range of third-order nonlinear characteristics, including amplitude dispersion, and with superior performance for simulations of the nonlinear evolution of wave trains. The equations are obtained by enhancing the higher-order Boussinesq-type equations developed by Zou [Z.L. Zou, A new form of high-order Boussinesq equations, Ocean Eng. 27 (2000) 557-575] through introducing two nonlinear terms into the expression for the computation velocity. The new terms can improve the nonlinear property at higher order by adjusting their free parameters to match the theoretical solutions for amplitude dispersion and the third-order transfer function. Super- and sub-harmonics of bichromatic waves are also improved. The new equations are applied to simulate the nonlinear evolution of wave groups along a I D wave tank with flat bottom, and nonlinear refraction and diffraction of regular wave trains over a cylindrical ramp, good effectiveness is found. (C) 2009 Elsevier B.V. All rights reserved.

Pre One:A phase-resolving beach evolution model based on fully nonlinear Boussinesq equations

Next One:Further improvements to higher-order Boussinesq Equations: Bragg Reflection

Profile

Dr. Kezhao Fang is an associated professor (Phd Supervisor) with the State Key Laboratory of Coastal and Offshore Engineering in Dalian University of Technology. His research interests include (but not limitted to) developing numerical models for ocean and coastal waves, coastal (reef) hydrodynamics, coastal morphology. He is a member of IAHR and an invited reviewer for Journal of Fluid Mechanics, Coastal Engineering, Ocean Engineering, Applied Ocean Research, and etc.  He has got a total of more than 80 papers published, the details of the papers also could be found via researchgate:

https://www.researchgate.net/profile/Kezhao_Fang2