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Influence of unsteady temperature on the stress field of a deep buried circular lining tunnel

机译:不稳定温度对深埋圆形衬砌隧道应力场的影响

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This paper presents a method to solve the stress field of a deep buried circular lining tunnel under the combined action of an unsteady temperature field and in situ stress. The solution of the temperature field can be reduced to a problem of solving the unsteady temperature field in the composite medium under the first type of boundary conditions in the infinite domain, and the distribution of the temperature field in the lining and surrounding rock can be obtained by the Laplace transform method. Through the stress boundary condition of the inner boundary of the lining, the continuous condition of the contact surface and the zero displacement boundary condition at infinity, equations expressed by the boundary values of the analytical functions are established. Then the tem-perature stresses caused by temperature changes can be obtained. By superimposing these stresses with the stresses caused by in situ stress, the total stresses inside the lining and surrounding rock can be obtained. This article compares the analytical solutions with the numerical solutions obtained by ANSYS. In addition, the in-fluence of temperature field on the stress field of lining and surrounding rock is discussed in the case of tem-perature decrease and increase through calculation examples.
机译:本文介绍了一种在不稳定温度场和原位应力的组合作用下解决深层掩埋圆形衬砌隧道的应力场的方法。可以将温度场的溶液溶解于在无限域中的第一类型边界条件下求解复合介质中的不稳定温度场的问题,并且可以获得衬里和周围岩石中的温度场的分布通过拉普拉斯变换方法。通过衬里内边界的应力边界条件,建立了由分析功能的边界值表示的接触表面和零位移边界条件的连续条件。然后可以获得由温度变化引起的温度变化的温度。通过以原位应力引起的应力叠加这些应力,可以获得衬里和周围岩石内的总应力。本文将分析解决方案与ANSYS获得的数值溶液进行比较。此外,在TEM-COMETION降低和通过计算实施例增加的情况下讨论了衬里和周围岩石的应力场上的温度场的流量。

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