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中文核心期刊

重力驱动下浮泥输移规律研究

RESEARCH ON THE TRANSPORT LAWS OF FLUID MUD UNDER GRAVITATIONAL FORCES

  • 摘要: 水库浮泥是存在于水库底部的一层高含沙水体,具有较强流动性,研究其运动规律对实现水库减淤优化调度具有重要意义。为了更准确地掌握浮泥输移规律,不仅需要掌握浮泥内部的流速分布特性,还需明确不同因素对浮泥运动过程中流速和厚度变化的影响。因此文章选择幂律模型作为浮泥的流变模型,基于纳维-斯托克斯(N-S)方程,采用摄动法简化构建的浮泥运动模型,在空间上使用交错网格的有限体积法,时间上使用二阶龙格库塔方法,并在数值求解的过程中引入流速分布参数,通过牛顿迭代法对参数进行修正,使得模型能反映浮泥内部的流速分布形态。开展浮泥缓坡流动试验验证模型,证明了建立模型能合理描述浮泥的运动过程;分析了底面坡度、浮泥密度、粘性系数等参数对浮泥流动特性的影响作用。结果表明,浮泥密度增大,会降低流动性,减少沿程厚度变化;底面坡度增大,浮泥流速显著增大,且厚度分布形态会发生显著改变;粘性系数增大将导致浮泥流速减小、运动结束时间缩短,同时也削弱浮泥流动性。

     

    Abstract: Reservoir fluid mud is defined as a layer of highly sandy water that exists at the bottom of the reservoir, with strong mobility. The study of its movement law is of great significance for the realization of optimized scheduling of siltation reduction in reservoirs. In order to gain a more accurate understanding of the transport law of fluid mud, it is essential to not only comprehend the distribution characteristics of flow velocity within the fluid mud but also to elucidate the impact of various factors on the alteration of flow velocity and thickness during the movement of the fluid mud. In this paper, the power law model is selected as the rheological model of fluid mud based on the Navier-Stokes (N-S) equations. The motion model of fluid mud, constructed by the perturbation method, is simplified using the finite volume method with staggered mesh in space and the second-order Runge-Kutta method in time. During the numerical solution process, the parameters of the flow velocity distribution are introduced. And the parameters are corrected using Newton's iterative method, thereby ensuring that the model accurately reflects the flow velocity distribution pattern within the fluid mud. To validate the model, the flow test of fluid mud on gentle slope was conducted. The results demonstrated that the established model can effectively portray the movement process of fluid mud. Furthermore, the analysis of the bottom slope, fluid mud density, viscosity coefficient, and other parameters revealed the influence of these factors on the flow characteristics of fluid mud. The findings indicate that an augmentation in the density of fluid mud will curtail its mobility and diminish the thickness alteration along the way. An elevation in the incline of the bottom surface will markedly augment the flow velocity of the fluid mud and markedly transform the thickness distribution pattern. An augmentation in the viscosity coefficient will result in a reduction in the flow velocity of the fluid mud and a contraction in the duration of the movement, while also impairing the mobility of the fluid mud.

     

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