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Dynamic Stability Analysis of Pile Foundation under Wave Load

机译:波浪负荷下桩基动态稳定性分析

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摘要

The main load on a pile foundation in the ocean is the wave load. Presently, few reports exist on the dynamic stability of pile foundations in the ocean. This paper investigated the dynamic stability of pile foundations under wave loads. The foundation reaction force was calculated using a double-parameter model and considering pile side soil softening under a cyclic load. By establishing the energy equation of the entire pile, the Hamiltonian principle was used to obtain the dynamic differential equations of the pile in four different situations (vertical harmonic, transverse harmonic, longitudinal and transverse harmonic, and longitudinal and horizontal harmonic loads with different frequencies). Then, the nonhomogeneous Mathieu equation was obtained by arranging the dynamic differential equations, and the parametric resonance critical frequency and instability load were obtained by solving this equation. The analytical solution was verified by comparing the results obtained by the finite-element software simulation with the analytical solution and analyzing the influence of several different factors on the critical frequency and amplitude. The research indicated that the amplitude of the pile body increases linearly with an increase of wave height, the effect of wavelength on amplitude increases nonlinearly, and the amplitude increases much rapidly with an increase of wavelength. The critical frequency calculated by the double-parameter method was lower than that calculated by the Winkler model, and the result of double-parameter model was more practical and safe.
机译:海洋中桩基的主要负荷是波浪载荷。目前,很少有关于海洋桩基础的动态稳定性的报道。本文研究了波浪负荷下桩基础的动态稳定性。使用双参数模型计算基础反作用力,并考虑在循环载荷下桩侧土壤软化。通过建立整个桩的能量方程,汉密尔顿原理用于在四种不同情况下获得桩的动态微分方程(垂直谐波,横向谐波,纵向和横向谐波,以及不同频率的纵向和水平谐波载荷) 。然后,通过布置动态微分方程来获得非均匀的Mathieu方程,并且通过求解该等式获得参数谐振临界频率和不稳定性负载。通过将通过分析解决方案的有限元软件模拟获得的结果进行比较来验证分析解决方案,并分析几种不同因素对临界频率和幅度的影响。研究表明,桩体的幅度随波高的增加而线性增加,波长对幅度的影响非线性增加,并且随着波长的增加,幅度增加得多。通过双参数方法计算的临界频率低于Winkler模型计算的临界频率,双参数模型的结果更实用,安全。

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