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Mechanical Behavior of Salt Caverns: Closed-Form Solutions vs Numerical Computations

机译:盐洞的力学行为:闭式解与数值计算

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摘要

Creep closure and structural stability of a cylindrical elongated cavern leached out from a salt formation are discussed. The Norton-Hoff creep law, or "power law", is used to capture the main features of salt rheological behavior. Two failure criteria are considered: (1) shear stresses must not be larger than a certain fraction of the mean stress (dilation criterion); and (2) the effective stress at the cavern wall (actual stress plus cavern fluid pressure) must not be tensile. The case of a brine-filled cavern whose pressure is kept constant is discussed first. It is proved that creep closure reaches a steady state such that stresses in the rock mass remain constant. However, decades are needed to reach such a state. During the transient phase that results from the slow redistribution of stresses in the rock mass, deviatoric stresses decrease at the vicinity of the cavern wall, and onset of dilation is less and less likely. At this point, the case of a rapid brine pressure increase, typical of a tightness test, is considered. It is proved that during such a swift pressure increase, cavern behavior is almost perfectly elastic; there is no risk of dilation onset. However, even when cavern pressure remains significantly smaller than geostatic, the effective stress at cavern wall can become tensile. These results, obtained through numerical computations, are confirmed by closed-form solutions obtained in the case of an idealized perfectly cylindrical cavern; these solutions provide a better insight into the main structural features of the behavior of the cavern.
机译:讨论了从盐层中浸出的圆柱形细长洞穴的蠕变闭合和结构稳定性。诺顿霍夫蠕变定律或“幂定律”用于捕获盐流变行为的主要特征。考虑了两个破坏准则:(1)切应力不得大于平均应力的一定比例(膨胀准则); (2)洞壁处的有效应力(实际应力加上洞室流体压力)不得为拉应力。首先讨论一个充满盐水的洞穴,其压力保持恒定。事实证明,蠕变闭合达到稳态,从而使岩体中的应力保持恒定。但是,要达到这种状态需要数十年的时间。在岩体中应力缓慢重新分布导致的过渡阶段中,偏斜应力在洞壁附近减小,并且膨胀的可能性越来越小。在这一点上,考虑了盐水压力快速升高的情况,这是典型的密封性测试。事实证明,在如此迅速的压力增加下,洞穴的行为几乎是完全弹性的。没有扩张发作的风险。但是,即使洞室压力仍然大大小于地静压力,洞室壁处的有效应力也会变得张拉。通过数值计算获得的这些结果,可以通过在理想化的理想圆柱形洞室的情况下获得的闭式解得到证实;这些解决方案可以更好地洞悉洞穴行为的主要结构特征。

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