The Reynolds-averaged Navier-Stokes (RANS) equations and standard k-ε turbulence model were used to establish the three-dimensional numerical wave flume. Considering the conditions that the wave only acted on the pile foundation and on the whole composite structure, the influence of the wave characteristics on the forces was simulated and analyzed. Results show that when the angle of wave incidence is zero, the wave forces on the piles in the near-shore are larger than that on the flat bed. And in the near-shore, the wave forces increase with pile spacing when the pile is in the front row, while decrease with pile spacing when the pile is in the back row. Furthermore, the total force on the pile foundation increases with KC number and wave height ratio according to the rule of power exponent. The wave force subjected by the bridge substructure varies little with the incident wave direction, but it varies greatly with KC number and wave height ratio, and the largest rate of growth is 704%. However, due to that the current-obstruction width of the composite structure varies greatly in vertical direction, compared with KC number, the wave height ratio can better reflect the effect of the wave characteristics on the wave forces subjected by the bridge substructure.
Received: 03 November 2017
Published: 13 December 2018
KUAI Yan-rong, QI Mei-lan, LI Jin-zhao. Analysis of wave forces on bridge substructure in near-shore. JOURNAL OF ZHEJIANG UNIVERSITY (ENGINEERING SCIENCE), 2018, 52(12): 2356-2364.
[1] 袁作祥, 吴有铭. 澳门西湾大桥主塔基础施工世界桥梁[J]. 世界桥梁, 2005, 4:28-30 YUAN Zuo-xiang, WU You-ming. Construction of pylon foundations of Sai Van Bridge in Macau[J]. World Bridges, 2005, 4:28-30
[2] 孙国强. 杭州湾跨海大桥深水区引桥采用钢管桩基础初析[J]. 公路, 2005, 6:39-42 SUN Guo-qiang. Analysis of steel pipe pile foundation used in deep-water approach bridge of Hangzhou Bay sea-crossing Bridge[J]. Highway, 2005, 6:39-42
[3] ZHAO M, CHENG L, TENG B. Numerical simulation of solitary wave scattering by a circular cylinder array[J]. Ocean Engineering, 2007, 34:489-499.
[4] YANG C, LIU Y, LIU C G. Predicting wave loads on adjacent cylinder arrays with a 3D model[J]. Journal of Hydraulic Research, 2015, 53(6):797-807.
[5] BONAKDAR L, OUMERACI H, ETEMAD-SHAHIDI A. Wave load formulae for prediction of wave-induced forces on a slender pile within pile groups[J]. Coastal Engineering, 2015, 102:49-68.
[6] 耿宝磊, 腾斌, 宁德志, 等. 畸形波作用下海洋平台小尺度杆件波浪荷载分析[J]. 大连海事大学学报, 2010, 36(1):39-43 GENG Bao-Lei, TENG Bin, NING De-zhi, et al. A time-domain analysis of wave force on small-scale cylinders of platform under freak waves[J]. Journal of Dalian Maritime University, 2010, 36(1):39-43
[7] MO W, JENSEN A, LIU L F. Plunging solitary wave andits interaction with a slender cylinder on a sloping beach[J]. Ocean Engineering, 2013, 74(1):48-60.
[8] WIENKEA J, OUMERACI G. Breaking wave impact force on a vertical and inclined slender pile-theoretical and large-scale model investigations[J]. Coastal Engineering, 2005, 52:435-462.
[9] XIAO H, HUANG W. Three-dimensional numerical modeling of solitary wave breaking and force on a cylinder pile ina coastal surf zone[J]. Journal of Engineering Mechanics, 2015, 141(8):A4014001.
[10] CHOI S J, LEE K H, GUDMESTAD O T. The effect of dynamic amplification due to a structure's vibration on breaking wave impact[J]. Ocean Engineering, 2015, 96:8-20.
[11] KAMATH A, CHELLA M A, BIHS H, et al. Breaking wave interaction with a vertical cylinder and the effect of breaker location[J]. Ocean Engineering, 2016, 128:105-115.
[12] BIHS H, KAMATH A, CHELLA M A, et al. Breaking-wave interaction with tandem cylinders under different impact scenarios[J]. Journal of Waterway, Port, Coastal, and Ocean Engineering, 2016, 142(5):4016005(14).
[13] LAUNDER B E, SPALDING B. The numerical computation of turbulent flows[J]. Computer Methods in Applied Mechanics and Engineering, 1974, 3(2):269-289.
[14] ISSA R I. Solution of implicitly discretized fluid flow equations by operator splitting[J]. Journal of Computational Physics, 1986, 62:40-65.
[15] BARTH T J. Aspects of unstructured grids and finite-volume solvers for the Euler and Navier-Stokes equations:AGARD R-787[R]. Brussels:Special Course on Unstructured Grid Methods for Advection Dominated Flows, 1992.
[16] HIRTC W, NICHOLS D B. Volume of fluid method for the dynamics of free boundaries[J]. Journal of Computational Physics, 1981, 39:201-225.
[17] GORING D G. Tsunamis:the propagation of long waves onto a shelf:KH-R-38[R]. Pasadena:California Institute of Technology, 1978.
[18] YATES G T, WANG K H. Solitary wave scattering by a vertical cylinder:experimental study[C]//Proceedings of the 4th International Offshore and Polar Engineering Conference, Osaka:ISOPE, 1994, 3:118-124.