连续排水边界固结理论发展分析及应用

CONTINUOUS DRAINAGE BOUNDARY CONSOLIDATION THEORY: DEVELOPMENT, ANALYSIS AND APPLICATION

  • 摘要: 传统固结理论中的理想化排水边界条件(完全透水或完全不透水)难以准确刻画实际工程中的复杂边界,常导致理论预测与实测结果存在偏差。针对这一问题,笔者提出了连续排水边界概念,其更能真实地描述排水边界的时间效应。考虑边界排水能力时间效应后,土体一维固结速率不再是时间因数的单值函数,还与表征边界排水能力的界面参数密切相关,这与传统TERZAGHI理论的单一时间因数关系显著不同。通过实验设计和理论分析,建立了界面参数的测定方法。本文综述了考虑边界时间效应的固结理论发展现状,探讨了连续排水边界固结理论在工程实践中的应用,包括不排水对称面的动态迁移规律和水平排水砂垫层的优化设计。最后,对连续排水边界在多场耦合分析与复杂加载工况下的适用性拓展进行了展望。

     

    Abstract: The idealized drainage boundary conditions (completely permeable or completely impermeable) in traditional consolidation theory are difficult to accurately depict the complex boundaries in actual engineering projects, often leading to discrepancies between theoretical predictions and measured results. To address this issue, the authors proposed the concept of a continuous drainage boundary, which more realistically captures the time-dependent characteristics of drainage boundaries. When considering the temporal effects of boundary drainage capacity, the one-dimensional consolidation rate of soil is no longer a univariate function of the time factor, but rather demonstrates a strong correlation with the interface parameter that quantifies boundary drainage efficiency. This represents a fundamental departure from the single time factor relationship inherent in traditional TERZAGHI theory. Through experimental design and theoretical analysis, a methodology for determining the interface parameter was established. This paper reviews the evolution of consolidation theories incorporating time-dependent boundary effects and explores practical applications of continuous drainage boundary theory in geotechnical engineering projects, including dynamic migration patterns of undrained symmetric planes and the optimal design of horizontal sand drainage layers. Finally, the applicability of continuous drainage boundary consolidation theory in multi-field coupling analyses and in complex loading conditions is prospected.

     

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