基于振动台试验的强震诱发崩塌失稳临界判据研究

    Large-scale shaking table test research on the critical criterion of collapse instability induced by strong earthquakes

    • 摘要: 我国西南地区分布着大量的危岩体,在地震作用下极易发生崩塌灾害。通过大型振动台模型试验,研究了强震条件下不同地震波加载方向、不同加载振幅的失稳破坏模式和地震动加速度响应,并提出了崩塌失稳临界偏转角的理论公式以及方法验证。试验结果表明:地震波加载方向为X的破坏模式主要为倾倒破坏,地震波加载方向为XZ的破坏模式主要为滑移和倾倒的混合破坏。两种地震波加载方向的加速度响应特征为:随着边坡高程的升高,两种方向的PGA放大系数明显增大,二者PGA放大系数曲线趋势基本一致。但X加载方向的放大系数值大于XZ加载方向的放大系数。在相同加载方向时,加载振幅越大,PGA放大系数也会随之增加。不同的地震波加载方向会导致不同的破坏模式,也会引起临界偏转角略有不同,理论计算得出倾倒破坏的临界偏转角为34.28°,滑移和倾倒的混合破坏临界偏转角则需要根据移动的水平位移以及竖直位移进行计算。分析结果与试验现象能够较好地吻合,进一步揭示了强震作用下不同加载方向及振幅在对危岩体的失稳破坏模式与地震动加速度响应影响。

       

      Abstract: A large number of unstable rock masses are distributed in the southwestern region of China, and they are extremely prone to collapse disasters under the action of earthquakes. Through large-scale shaking table model tests, the instability failure modes and ground motion acceleration responses under different earthquake wave loading directions and different loading amplitudes under strong earthquake conditions were studied. Moreover, the theoretical formula for the critical deflection angle of collapse instability and the method verification were proposed.The test results show that: When the earthquake wave loading direction is X, the failure mode is mainly toppling failure. When the earthquake wave loading direction is XZ, the failure mode is mainly a mixed failure of sliding and toppling. The acceleration response characteristics of the two earthquake wave loading directions are as follows: With the increase of the slope elevation, the PGA amplification factors in both directions increase significantly, and the trends of the PGA amplification factor curves of the two are basically the same. However, the amplification factor value in the X loading direction is greater than that in the XZ loading direction. When the loading direction is the same, the larger the loading amplitude, the greater the PGA amplification factor. Different earthquake wave loading directions will lead to different failure modes and also cause slightly different critical deflection angles. The theoretical calculation shows that the critical deflection angle for toppling failure is 34.28°. The critical deflection angle for the mixed failure of sliding and toppling needs to be calculated according to the horizontal displacement and vertical displacement of movement. The analysis results are in good agreement with the test phenomena, further revealing the influence of different loading directions and amplitudes on the instability failure mode and ground motion acceleration response of unstable rock masses under strong earthquake action.

       

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