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A FE-IBE method for linearized nonlinear soil-tunnel interaction in water- saturated, poroelastic half-space: Ⅰ. Methodology and numerical examples

机译:一种用于线性化非线性土壤隧道相互作用的Fe-IBE方法,饱和孔弹性半空间:Ⅰ。方法论和数值例子

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Currently, finite element method is the most widely used method for seismic analysis of underground tunnels. However, the finite element method has an apparent difficulty in modelling unbounded soils, therefore, artificial boundaries are often used to solve this problem, but it becomes much more complicated when the unbounded soils are water-saturated, poroelastic media. This paper provides an alternative technique for seismic analysis of tunnels in unbounded water-saturated, poroelastic soils, with excellent accuracy and efficiency. Based on the Biot's theory of wave propagation in a poroelastic medium, this paper proposes a 2-D finite element-indirect boundary element (FE-IBE) coupling method for seismic analysis of tunnels in water-saturated, poroelastic half space. The soil nonlinearity is dealt with equivalently linear approach, while the tunnel lining remains linear. One particular advantage of the proposed coupling method is that it allows separate computation for the FE subdomain and the IBE subdomain while avoids iterative process, which is well suitable for parallel computation. Another desirable feature of the proposed coupling method is that it can account for nonlinear soil effect for both the FE subdomain (near field) and the IBE subdomain (far field). In the first part of this paper, the FE-IBE coupling method is presented in detail and the accuracy of this coupling method is verified extensively through comparisons with published results. Besides, the capability of the proposed coupling method is further demonstrated by applying it to analyze seismic responses of tunnels in water-saturated, poroelastic half-space, with emphasis on the effects of soil nonlinearity and interaction between twin tunnels. In the second part of this paper, using results obtained by the FE-IBE coupling method as benchmark, the applicability of two widely used analytical solutions to seismic design of tunnels with soil nonlinearity is investigated. Of particular interest is the influence of dynamic soil-tunnel interaction and interaction between solid frame and pore water.
机译:目前,有限元方法是地下隧道地震分析最广泛使用的方法。然而,有限元方法在模拟未绑定的土壤中具有表观困难,因此,人为边界通常用于解决这个问题,但是当无限的土壤是水饱和的饱和介质时,它变得更加复杂。本文提供了一种替代技术,可实现无限水饱和的多孔弹性土壤中隧道的地震分析,具有优异的准确性和效率。基于Biot在孔隙介质中的波传播的波动理论,本文提出了一种二维有限元间隔边界元(Fe-IBE)耦合方法,用于水饱和的孔弹性半空间中隧道的地震分析。土壤非线性以等效的线性方法处理,而隧道衬里仍然是线性的。所提出的耦合方法的一个特定优点是它允许为FE子域和IBE子域分开计算,同时避免迭代过程,这很好地适用于并行计算。所提出的耦合方法的另一个理想特征是它可以考虑FE子域(近场)和IBE子域(远场)的非线性土壤效应。在本文的第一部分中,详细介绍了FE-IBE耦合方法,并且通过与已发布结果的比较广泛验证该耦合方法的准确性。此外,通过施加方法,进一步证明了所提出的偶联方法的能力,以分析水饱和的呼振弹性半空间中隧道的地震反应,重点是土壤非线性和双隧道之间的互动的影响。在本文的第二部分,使用Fe-IBE耦合方法获得的结果作为基准,研究了两种广泛使用的分析解的适用性与土壤非线性的隧道地震设计的应用。特别感兴趣的是,动态土隧道相互作用和固体框架与孔隙水之间的相互作用的影响。

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