Improved prediction of the front runner in roll waves produced by localized disturbance

IF 2.1 3区 物理与天体物理 Q2 ACOUSTICS
Boyuan Yu
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引用次数: 0

Abstract

The roll-wave packet produced by localized disturbance in turbulent clear water is studied in this paper. A recently proposed depth-averaged model with improved turbulence modelling and energy balance is used for numerical simulation compared with the classical shallow water equations. The leading wave of the wave packet, the front runner, increases in depth, velocity and celerity when propagating downstream. The front runner develops to a solitary bore with exceedingly large peak depth and velocity after travelling sufficiently long distance. Shallow water equations are found to significantly underestimate the peak depth and velocity of the front runner. The wavefront smoothly connects the wave peak to the steady-uniform flow with finite shock thickness, as opposed to the simple depth-and-velocity discontinuity predicted by shallow water equations. The bottom friction coefficient is remarkably reduced at the wavefront of the roll wave, especially at the front-runner wavefront, while shallow water equations cannot give such information. The bottom shear stress at the front runner is significantly increased, which explains the observed severe erosion in floods and debris flows.
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来源期刊
Wave Motion
Wave Motion 物理-力学
CiteScore
4.10
自引率
8.30%
发文量
118
审稿时长
3 months
期刊介绍: Wave Motion is devoted to the cross fertilization of ideas, and to stimulating interaction between workers in various research areas in which wave propagation phenomena play a dominant role. The description and analysis of wave propagation phenomena provides a unifying thread connecting diverse areas of engineering and the physical sciences such as acoustics, optics, geophysics, seismology, electromagnetic theory, solid and fluid mechanics. The journal publishes papers on analytical, numerical and experimental methods. Papers that address fundamentally new topics in wave phenomena or develop wave propagation methods for solving direct and inverse problems are of interest to the journal.
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