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A study of the effect of local scour on the flow field near the spur dike 被引量:1
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作者 Yu-Tian Li jie-min zhan Wing-Hong Onyx Wai 《Theoretical & Applied Mechanics Letters》 CAS CSCD 2024年第2期98-105,共8页
The flow field near a spur dike such as down flow and horseshoe vortex system(HVS)are susceptible to the topographic changes in the local scouring process,resulting in variation of the sediment transport with time.In ... The flow field near a spur dike such as down flow and horseshoe vortex system(HVS)are susceptible to the topographic changes in the local scouring process,resulting in variation of the sediment transport with time.In this study,large eddy simulations with fixed-bed at different scouring stages were conducted to investigate the changes in flow field.The results imply that the bed deformation leads to an increase in flow rate per unit area,which represent the capability of sediment transportation by water,in the scour hole.Moreover,the intensity of turbulent kinetic energy and bimodal motion near the sand bed induced by the HVS were also varied.However,the peak moments between the two sediment transport mechanisms were different.Hence,understanding the complex feedback mechanism between topography and flow field is essential for the local scour problem. 展开更多
关键词 Spur dike Local scour Large eddy simulation Down flow Horseshoe vortex system
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Research on theoretical and numerical methods of single bubble oscillation 被引量:1
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作者 jie-min zhan Yue-han Chen Yu-tian Li 《Journal of Hydrodynamics》 SCIE EI CSCD 2021年第4期872-877,共6页
A comparison of theoretical investigation and numerical simulation of a single bubble oscillation is carried out in this paper.The theoretical research is based on solving Rayleigh-Plesset(R-P)equation and Keller-Miks... A comparison of theoretical investigation and numerical simulation of a single bubble oscillation is carried out in this paper.The theoretical research is based on solving Rayleigh-Plesset(R-P)equation and Keller-Miksis(K-M)equation using Runge-Kutta method.The numerical method focuses on the two discrete methods in the volume of fluid(VOF)method,geometric reconstruction(GR)and modified high resolution interface capturing(MHRIC).The results show that the interface captured by MHRIC in the collapse stage is more stable,and the evolution of bubble radius agrees better with the theoretical solution.The R-P equation and K-M equation,which omit the effect of the energy equation,have limitations when the bubble collapses under ultra-high pressure. 展开更多
关键词 CAVITATION bubble dynamics volume of fluid method geometric reconstruction(GR)
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