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Gold Science and Technology ›› 2024, Vol. 32 ›› Issue (1): 109-122.doi: 10.11872/j.issn.1005-2518.2024.01.116

• Mining Technology and Mine Management • Previous Articles     Next Articles

Research on Intelligent Prediction of EDZ Around Deep Tunnels Based on Improved XGBoost Algorithm

Xingyu FAN(),Xuelin WANG   

  1. Nuclear Industry Jingxiang Construction Group Co. ,Ltd. ,Huzhou 313000,Zhejiang,China
  • Received:2023-08-11 Revised:2023-10-31 Online:2024-02-29 Published:2024-03-22

Abstract:

During deep tunnelling using drill-and-blast method,excavation damaged zone (EDZ) is inevitably induced in surrounding rocks due to the coupled impacts of blast loading and dynamic initial stress unloading and thus affect the structure stability.Therefore,it is very important to predict EDZ depth before roadways excavation.Relying on the field measurements of EDZ in several underground mines as the research object,300 data samples were collected.Four mainstream hyperparametric optimization algorithms,i.e.,genetic algorithm (GA),gray wolf optimization algorithm(GWO),particle swarm optimization algorithm(PSO),and salp swarm algorithm (SSA),were used to optimize the XGBoost algorithm and to construct four hybrid models for EDZ prediction.Comparative analysis of predictive model performance was conducted in terms of R2RMSEMAE and MAPE,along with a sensitivity analysis of the influencing parameters.Finally,the optimal PSO-XGBoost model was applied to a transportation roadway in an underground mine for engineering validation.The results show that the GA-XGBoost,GWO-XGBoost,PSO-XGBoost,and SSA-XGBoost models achieve the best predictive performance with swarm sizes of 90,70,60 and 100,respectively.Among them,the PSO-XGBoost model demonstrates the best predictive performance with correlation coefficients of 0.9244 and 0.8787 in the training and testing sets,respectively.Moreover,compared to bench models(XGBoost,RF,SVM and LightGBM),both the prediction accuracy and stability of the optimized models are improved.The tunnel diameter(TD) and rock mass geological strength index(GSI) have the most significant influence on the loosened zone thickness,along with a noticeable impact from the vertical principal stress.The application results of the optimized XGBoost model in practical engineering show that the error between the measured value and the predicted value is within 10%,indicating that the PO-XGBoost is of significance for engineering application.

Key words: excavation damaged zone(EDZ), deep tunnels, machine learning, artificial intelligence, in-situ stress, optimized XGBoost algorithm

CLC Number: 

  • TD353

Fig.1

Schematic diagram of EDZ around deep tunnels"

Fig.2

Underground mines conducting EDZ measurements"

Table 1

Input and output parameters of EDZ"

参数类型参数名称符号单位取值范围均值标准偏差P
输入参数地质强度指标GSI-26.43~77.6953.6613.90.049
单轴抗压强度UCSMPa64.91~155.89101.1723.630.000
垂直主应力σvMPa3.75~40.0819.3510.040.000
侧压力系数λ-0.42~2.311.500.280.000
巷道直径TDm2.80~8.354.731.010.015
装药系数PFkg/m31.12~2.001.580.180.000
抵抗线Bm0.50~1.050.760.100.031
孔间距HSm0.66~1.050.860.090.001
输出参数松动圈厚度EDZcm6.7~65.241.413.20.802

Fig.3

Distribution of EDZ input and output parameters"

Fig.4

Schematic diagram of intelligent prediction structure by XGBoost algorithm"

Fig.5

Flow chart of GA algorithm"

Fig.6

Flow chart of GWO algorithm"

Fig.7

Flow chart of PSO algorithm"

Fig.8

Flow chart of SSA algorithm"

Fig.9

Flow chart of the GWO-XGBoost model"

Fig.10

Variations of MSE value with iteration number of GWO-XGBoost model under different swarm sizes"

Table 2

Performance of GWO-XGBoost model under different swarm sizes"

粒子数训练集测试集
MAEMAPERMSER2MAEMAPERMSER2
607.0317.32110.1430.90147.5937.90710.9540.8560
707.7438.33111.0430.88028.3628.99711.9260.8361
807.2027.95410.6310.88927.7788.59011.4810.8453
906.8126.9439.5220.90737.3577.49810.2840.8621
1008.2128.99411.7050.87238.8699.71412.6410.8290

Fig.11

Variations of MSE value with iteration number of GA-XGBoost model under different swarm sizes"

Table 3

Performance of GA-XGBoost model under different swarm sizes"

粒子数训练集测试集
MAEMAPERMSER2MAEMAPERMSER2
607.5728.13512.1430.85738.1788.78613.1140.8233
707.4837.20110.4230.87348.0827.77711.2570.8384
807.3847.75911.5430.87027.9758.38012.4660.8357
908.3128.73412.7950.84328.9779.43313.8190.8098
1007.9438.42912.4810.85288.5789.10313.4790.8191

Fig.12

Variations of MSE value with Iteration number of PSO-XGBoost model under different swarm sizes"

Table 4

Performance of PSO-XGBoost model under different swarm sizes"

粒子数训练集测试集
MAEMAPE/%RMSER2MAEMAPE/%RMSER2
605.2315.5137.1430.92445.5435.8447.5720.8787
705.7415.7347.4550.92126.0816.0787.9020.8752
805.8285.9457.5430.91896.1786.3027.9960.8731
906.3216.7129.3650.90236.7127.1159.9270.8573
1005.9346.2948.0110.91236.2986.6728.4920.8670

Fig.13

Variations of MSE value with iteration number of SSA-XGBoost model under different swarm sizes"

Table 5

Performance of SSA-XGBoost model under different swarm sizes"

粒子数训练集测试集
MAEMAPERMSER2MAEMAPERMSER2
608.2138.73312.4660.86298.6249.17013.0890.8208
707.4267.98610.9620.88117.7978.38511.5010.8374
807.1327.32910.5430.88567.4897.69511.0700.8416
908.0128.34511.6070.87438.4138.76212.1870.8313
1007.0877.0129.9140.89337.4417.36310.4100.8496

Fig.14

Comparison of predicted values and actual values of different models"

Fig.15

Comparison of performance evaluation indexes of different models"

Fig.16

Sensitivity analysis of EDZ depth influencing factors"

Table 6

Comparison of EDZ predicted value and mesured value"

测试点输入参数输出参数误差/%
GSIUCS/MPaσv/MPaλTD/mPF/(kg·m-3B/mHS/m实测值/cm预测值/cm
Test-171137.412.41.353.11.560.650.5515.3213.879.5
Test-272145.812.41.353.11.500.650.5513.4314.528.1
Test-352101.512.41.353.11.320.800.6722.5623.835.6
Test-45194.812.41.353.11.350.800.6723.7522.266.3
Test-53687.912.41.353.11.181.000.8535.1238.018.2
Test-64090.112.41.353.11.201.000.8532.5434.646.5
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