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Gold Science and Technology ›› 2022, Vol. 30 ›› Issue (2): 254-262.doi: 10.11872/j.issn.1005-2518.2022.02.133

• Mining Technology and Mine Management • Previous Articles     Next Articles

Stability Analysis and Evaluation of Filling Cantilever Structure in Longshou Mine

Qinli ZHANG(),Yibo YU(),Daolin WANG   

  1. School of Resources and Safety Engineering,Central South University,Changsha 410083,Hunan,China
  • Received:2021-09-22 Revised:2022-03-11 Online:2022-04-30 Published:2022-06-17
  • Contact: Yibo YU E-mail:zhangqinlicn@126.com;592064654@qq.com

Abstract:

Safety is an extremely important part of mine production. The cantilever structure of filling body is common form of potential safety hazard in drift stoping of Longshou mine. Collapse is easy to occur due to self weight and deep in-situ stress. Longshou mine is the only large underground mine in China that successfully adopts panel area mechanized downward hexagonal drift cemented filling mining method,its artificial false roof cantilever and filling cantilever surrounding rock often collapse by itself. At the same time,the deep filling body has large deformation,which brings great instability and hidden dangers to the safety production of the mining area. In order to effectively deal with and comprehensively evaluate the cantilever stability of backfill,based on the cantilever beam theory and combined with the experience of geotechnical dangerous rock mass,this paper established the mechanical models of artificial false roof cantilever and surrounding rock filling cantilever in Longshou mine,and studied the calculation methods of collapse and tension crack fall deformation and failure modes. Thus,the limit cantilever length and stability coefficient K of filling body were proposed. The limit length of cantilever was calculated theoretically,verified by numerical simulation and stability coefficient K. The results show that the stability of the filling cantilever is negatively correlated not only with the limit length of the cantilever,but also with the development of the overlying crack. Through the simulation,the tensile strength of the failure condition is basically the same between the theoretical limit length and the simulated length. It shows that the theoretical limit length is suitable for the actual geological conditions of Longshou mine. At the same time,the stability coefficient K can effectively count the cantilever state of the filling body under different crack conditions,and judge the crack depth ratio at the top of the cantilever of the filling body according to the actual state of the cantilever on site and in combination with the stability evaluation grade classification table. Therefore,the cantilever limit length and stability coefficient K can effectively evaluate the stability of the filling cantilever in Longshou mine. The practical application is simple,and the calculation results are basically consistent with the field investigation results. It can play a timely early warning effect for the danger caused by the excessive cantilever and the further development of cracks. It has guiding significance for the safety production of drift mining in Longshou mine.

Key words: fracture, ore rock mining, filling body, stability analysis, cantilever beam, mine safety, Longshou mine

CLC Number: 

  • TD353

Fig.1

Schematic diagram of collapse instability failure"

Fig.2

Schematic diagram of tension crack falling instability failure"

Fig.3

Schematic diagram of cantilever structure"

Fig.4

Cantilever filling structure of Longshou mine"

Table 1

Basic mechanical parameters of related mineral rocks"

类别弹性模量Ej /GPa

抗拉强度

St /MPa

抗压强度

σc/MPa

泊松比μ矿岩容重γ黏结力C/MPa

内摩

擦角

矿体62.02.0019.230.2229.90.5640.0
充填体6.800.855.00.1521.10.5538.0

Fig.5

Relationship curves between cantilever section height and limit length"

Table 2

Summary of some actual measured values"

类型模型编号长度l/m截面高度h/m宽度b/m位置状态
充填围岩悬臂11.521.022.602采区支护
21.321.082.302采区正常
31.411.122.002采区正常
41.160.812.262采区正常
人工假顶悬臂10.004.604.502采区支护
9.005.004.603采区支护
5.004.304.502采区正常
8.005.205.002采区正常

Fig.6

Simulated ultimate tensile stress diagram of artificial false roof cantilever"

Fig.7

Results of numerical simulation analysis"

Table 3

Classification of stability evaluation of unstable rock mass"

崩塌类型危岩体稳定性系数K
不稳定欠稳定基本稳定稳定
坠落式<1.01.0~1.51.5~1.8≥1.8
倾倒式<1.01.0~1.31.3~1.5≥1.5
滑移式<1.01.0~1.21.2~1.3≥1.3

Fig.8

Value of stability coefficient K"

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