1. .武汉大学 水资源工程与调度全国重点实验室,湖北,武汉,430072
2. .武汉大学 水工岩石力学教育部重点实验室,湖北,武汉,430072
3. .中国电建集团贵阳勘测设计研究院有限公司,贵州,贵阳,550000
网络首发:2025-07-09,
纸质出版:2025
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任旺, 苗君, 雷万钧, 等. 混凝土坝坝基立体排水的数值模拟与优化设计[J]. 岩土力学, 2025,46(7):2281-2295+2307.
REN Wang, MIAO Jun, LEI Wan-jun, et al. Numerical modeling and design optimization of a 3D cross-connected drain system in a concrete dam foundation[J]. 2025, 46(7): 2281-2295+2307.
任旺, 苗君, 雷万钧, 等. 混凝土坝坝基立体排水的数值模拟与优化设计[J]. 岩土力学, 2025,46(7):2281-2295+2307. DOI: 10.16285/j.rsm.2025.0223.
REN Wang, MIAO Jun, LEI Wan-jun, et al. Numerical modeling and design optimization of a 3D cross-connected drain system in a concrete dam foundation[J]. 2025, 46(7): 2281-2295+2307. DOI: 10.16285/j.rsm.2025.0223.
排水是高坝工程最经济有效的渗流控制措施,纵横交错的排水廊道和俯仰并用的排水孔群构成立体排水,但其准确模拟一直是水利水电工程渗流分析的难点之一。长期的研究表明,排水本质上是通过边界条件对渗流场起控制作用的,其边界条件有水头边界条件、零流量边界条件、潜在溢出边界条件和水头-潜在溢出混合边界条件4类。然而,当排水的边界条件指定错误,或缺乏可靠的排水边界转换算法时,排水的模拟和渗流场的计算可能产生显著偏差,甚至错误。结合某拟建的200 m级碾压混凝土重力坝,总结了高坝坝基立体排水对渗流场的控制机制,明确了水头-潜在溢出混合边界满足的流量自平衡关系式,给出了排水俯孔边界条件的自动转换算法。对水库蓄水过程中坝基非稳定渗流场的计算分析表明,立体排水精细模拟的核心是确定满足水头-潜在溢出混合边界条件的排水俯孔,当这部分排水孔被错误指定为零流量边界条件(即认定为失效)时,地下水自由面将被高估1.7~10.6 m;而当其被错误指定为水头边界条件(即认为孔口发生溢流)时,地下水自由面则将被高估达29.4~94.5 m。与以往的认知不同,这部分排水孔尽管孔口无溢流,但通过孔内的流量自平衡关系,将汇入排水孔的地下水排向附近更低高程的排水孔,因而也很好地起到了降低坝基渗透压力的作用。此外,通过对排水孔间距的优化分析表明,工程上广泛应用的3 m间距是合适的,但建议增大坝基右岸2 928 m高程灌排廊道下游侧附近排水孔的间距。研究成果对高坝工程防渗排水设计与渗流安全评价具有重要指导意义。
Drainage is one of the most cost-effective and important seepage control measures in high-dam engineering. The multiple levels of drainage tunnels and the upwards- and downwards-drilled drainage holes constitute the 3D cross-connected drain system
but accurately modeling the drains has been one of the difficulties in the seepage analysis in hydraulic engineering. Long-term studies have shown that drains function by presenting discharge boundaries
which can be characterized by water head
no-flux
unilateral or mixed water head-unilateral boundary condition. However
it may result in erroneous modeling of the drains and the seepage field when the drain boundary conditions are incorrectly prescribed
or there lacks reliable transition algorithm for drain boundary conditions. Based on a proposed 200-m roller compacted concrete gravity dam
the control mechanism of the 3D cross-connected drain system on the seepage field is summarized
the self-equilibrated relationship of flow rate characterized by the water head-unilateral boundary condition is clarified
and the automatic transition algorithm of the boundary conditions for downwards-drilled drainage holes is presented. The simulation results of the transient seepage flow in the dam foundation show that
the core of accurately modeling the 3D cross-connected drain system is to locate the downwards-drilled drainage holes that characterized by the water head-unilateral boundary condition. When these boreholes are erroneously prescribed with no-flux boundary condition (i.e.
recognized as failed)
the phreatic surface is overestimated by 1.7−10.6 m; when they are erroneously prescribed with water head boundary condition (i.e.
overflow occurs through their upper ends)
the phreatic surface is overestimated by up to 29.4−94.5 m. Different from previous studies
the boreholes still perform well in lowering the groundwater level and pore water pressure in the dam foundation by their own self-equilibrated relationship of flow rate
where the seeped water is collected and discharged to lower boreholes
even no overflow occurs. Besides
the optimization analysis of the drain spacing implies that a drain spacing of 3 m commonly used in engineering practices is suitable
but a larger spacing of drainage holes could be suggested for those drilled downwards from the longitudinal drainage tunnel at elevation 2 928 m on the right bank. The research results are of great significance for the design and seepage safety evaluation of seepage control system of high dams.
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