1. 湖南科技大学 岩土工程稳定控制与健康监测湖南省重点实验室,湖南,湘潭,411201
2. 湖南科技大学 土木工程学院,湖南,湘潭,411201
3. 加泰罗尼亚-巴塞罗那理工大学 土木工程学院,巴塞罗那,西班牙,08034
网络首发:2025-06-09,
纸质出版:2025
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胡伟, 曾攀煜, 王辉, 等. 黏性土地基中水平条形锚板上拔承载力计算方法研究[J]. 岩土力学, 2025,46(6):1731-1744.
HU Wei, ZENG Pan-yu, WANG Hui, et al. Calculation method of uplift capacity of horizontal strip anchor plate in cohesive soil foundation[J]. 2025, 46(6): 1731-1744.
胡伟, 曾攀煜, 王辉, 等. 黏性土地基中水平条形锚板上拔承载力计算方法研究[J]. 岩土力学, 2025,46(6):1731-1744. DOI: 10.16285/j.rsm.2024.1095.
HU Wei, ZENG Pan-yu, WANG Hui, et al. Calculation method of uplift capacity of horizontal strip anchor plate in cohesive soil foundation[J]. 2025, 46(6): 1731-1744. DOI: 10.16285/j.rsm.2024.1095.
当前水平锚板上拔承载力计算方法的理论研究仅限于砂土地基和饱和软黏土地基,且存在需要人为区分浅埋、深埋类型的问题,尚无既适用于不同埋深,又适用于黏性土地基的承载力计算方法研究成果。基于数值模拟和理论分析方法对黏性土地基中水平条形锚板上拔极限承载时滑动面的刻画表征、力学模型和承载力计算方法等问题进行了研究,得出主要结论如下:(1)埋深比一定时,随着黏聚力的增大,滑动面趋于外扩;黏聚力一定时,随着埋深比的增大,滑动面则趋于内收;对于每一个埋深比(黏聚力),都存在一个相应的黏聚力(埋深比),滑动面在其两侧发生形态上的转化。(2)滑动面的演化可用一长短轴比随埋深比、土体力学参数变化的椭圆圆弧来刻画。长短轴比k随埋深比的增大而减小,随黏聚力的增大而增大,但几乎不受内摩擦角的影响,内摩擦角只决定滑动面起始处的初始角度,据此规律提出了长短轴比k和初始角度的计算公式。(3)结合滑动面形态倾向,根据埋深、椭圆顶点(或椭圆位置最高点)与锚板的位置关系分5种工况构建了黏性土地基中水平锚板的上拔极限承载力学模型,基于极限平衡分析推导建立了极限承载力计算方法。该方法无需人为引入临界埋深比区分浅埋与深埋,同时可考虑土体内摩擦角和黏聚力两个指标的变化。(4)在与其他4种方法对3个试验案例的计算对比中,所提出的承载力计算方法均取得了最好的计算效果,表现出良好的适用性。
At present
the theoretical research on the uplift capacity method of horizontal anchor plate is limited to sandy soil and saturated soft clay foundations
with challenges in artificially distinguishing shallow and deep buried types. There is no research result on the uplift capacity calculation method applicable to both different buried depths and cohesive soil foundation. This paper employs numerical simulations and theoretical analyses to address issues related to sliding surface characterization
mechanical model
and bearing capacity calculation method for horizontal strip anchor plates in cohesive soil foundations. The main conclusions are summarized as follows: (1) With a constant burial depth ratio
the sliding surface expands outward as soil cohesion increases. Conversely
with a constant cohesion
the sliding surface contracts as the burial depth ratio increases. For each burial depth ratio (or cohesion) value
there is a corresponding cohesion (or burial depth ratio) value where the sliding surface changes morphology. (2) The sliding surface evolution is described by an elliptic arc
with its axial ratio varying with the burial depth ratio and soil mechanical parameters. The ratio k decreases with the increase of buried depth ratio and increases with the increase of cohesion
while the internal friction angle minimally affects it
only determining the initial angle of the sliding surface. According to this law
a formula for calculating the ratio axial k and the initial angle is proposed. (3) Combined with the morphological tendency of the sliding surface
a mechanical model for the ultimate uplift capacity of horizontal anchor plate in cohesive soil foundation was developed. The model considers the relationship between buried depth
ellipse vertex (or the highest point of ellipse position) and anchor plate position under five working conditions. The ultimate uplift capacity calculation method was derived using ultimate equilibrium analysis. This method does not need to introduce the critical depth ratio to distinguish the buried type
and can consider the changes of internal friction angle and cohesion of soil. (4) Compared to four other methods in the calculation of three test cases
the uplift capacity calculation method proposed in this paper achieves the best calculation effect and demonstrates good applicability.
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