基于极限分析上限定理的压气储能洞室抗隆起破坏准则

doi:10.13722/j.cnki.jrme.2022.0018

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Abstract To investigate the uplift patterns of underground lined rock caverns for compressed air energy storage (CAES) under the action of high gas internal pressure，based on upper bound theorem of limit analysis，uplift failure function f(x) and limit internal pressure pu are derived under the assumption that the rock mass obeys the associated Hoek-Brown criterion. Considering the thermodynamic response laws of CAES caverns，an anti-uplift failure criterion is established. A sensitive analysis on the parameters affecting the failure function f(x) is performed. Research results indicate that the uplift failure function f(x) of CAES caverns is a typical power function，which is mainly related to the rock uniaxial compressive strength ，Hoek-Brown empirical parameters A and B，and the buried depth H. The slope of f(x) gradually decreases as and A increase，while gradually increases as parameter B increases. The limit internal pressure pu is closely related to the failure mechanism function f(x). The limit internal pressure pu increases as the parameters ，A and H increase. However，as parameter B increases，the limit internal pressure pu decreases gradually. Compared with existing anti-uplift criterion of CAES caverns，the calculation method proposed in this paper fully considers the influence of rock mass strength parameters and failure patterns. Therefore，the use of this new criterion will greatly reduce the buried depth of the cavern to resist uplift failure under the premise of safety. As a result，the construction cost for CAES caverns will decrease greatly，which is conducive to promotion and application of CAES technology.

Key words： underground engineering upper bound theorem of limit analysis Hoek-Brown strength criterion compressed air energy storage uplift failure

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	Articles by authors
	XU Yingjun1
	XIA Caichu2
	ZHOU Shuwei1
	ZHAO Haiou3
	XUE Xiaodai4

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XU Yingjun1,XIA Caichu2,ZHOU Shuwei1, et al. Anti-uplift failure criterion of caverns for compressed air energy storage based on the upper bound theorem of limit analysis[J]. , 2022, 41(10): 1971-1981.

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http://rockmech.whrsm.ac.cn/EN/10.13722/j.cnki.jrme.2022.0018 OR http://rockmech.whrsm.ac.cn/EN/Y2022/V41/I10/1971

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