Experimental Study on the Dynamics of the “Fracture–Migration” Effect in Overburden Under Dynamic Disturbance
Abstract
1. Introduction
2. Materials and Methods
2.1. Engineering Background
2.2. Similarity Ratios and Similar Materials
2.2.1. Determination of Similarity Ratios
2.2.2. Mix Design of Similar Materials
2.3. Model Construction and Working Condition Design
2.3.1. Model Dimensions and Monitoring Scheme
2.3.2. Design of Experimental Working Conditions
- Condition I (baseline/no special treatment): The advancing range was 25–125 cm, simulating conventional mining conditions without dynamic loading or roof pre-splitting.
- Condition II (dynamic loading applied): The advancing range was 125–250 cm. Far-field strong dynamic disturbance was simulated by allowing a 5 kg kettlebell to fall vertically from a height of 10 cm above the model top at the vertical projection of the working face as the face advanced. In this way, field dynamic disturbances such as impact loading and periodic weighting under thick and hard overburden conditions were equivalently transformed into an additional dynamic load acting on the model roof. This condition was used to characterize overburden caving behavior and fracture evolution under dynamic disturbance induced by thick and hard overburden.
- Condition III (roof pre-splitting): The advancing range was 250–375 cm. Pressure-relief boreholes were arranged at 10 cm intervals at the 25 cm level of the model, and no dynamic load was applied.
- Condition IV (dynamic loading + roof pre-splitting): The advancing range was 375–475 cm. Dynamic loading and roof pre-splitting were applied simultaneously. The results were compared with those of Conditions I and II to evaluate the control effectiveness of the combined measures.
2.4. Identification of Key Strata
2.5. Definition of the Three Zones and Their Empirical Formulas
3. Results
3.1. Characteristics of Overburden Caving and Movement, and Three-Zone Division Under the Baseline Condition (No Special Treatment)
3.1.1. Development of Mining-Induced Fractures, and Characteristics of Overburden Caving and Movement
3.1.2. Analysis of Borehole Imaging Monitoring
3.1.3. Analysis of Total Station Displacement Monitoring
- First weighting: The high-displacement zone was concentrated in the region of monitoring points A3–A6, where the maximum vertical displacement reached 2.16 cm, showing a distribution pattern characterized by local point-like concentration. The area of the high-displacement zone accounted for approximately 8% of the total model area. The color gradient in the displacement contour map was gentle, with no obvious abrupt transition zone, indicating that the displacement induced by fracture of the immediate roof and main roof was mainly concentrated in the area directly affected by mining-induced stress. Stress transfer within the overburden was relatively uniform, and no abrupt stress change was observed.
- Periodic weighting: The high-displacement zone gradually expanded from row A to row B, and the displacement at monitoring points B1–B6 increased to 0.21 cm. The area of the high-displacement zone expanded to 12%, while the color gradient remained smooth. The contour map shows that the displacement-diffusion direction was consistent with the advancing direction of the working face, indicating that the overburden had entered a stage of periodic and stable subsidence. Strata movement remained well coordinated, and no risk of local instability was identified.
- End of mining: The high-displacement zone stabilized in the region of monitoring points B3–B4, where the maximum displacement was 0.30 cm, and the area of the high-displacement zone shrank to 6%. The contour map as a whole exhibited a pattern of uniform transition. Combined with the arch-shaped structural characteristics of the overburden, this indicates that stress redistribution within the overburden had been completed and that the structure had become stable. The amplitude of displacement fluctuation was less than 0.05 cm, satisfying the basic requirements for stable control of overburden in deep mining. See Figure 6 for details.
3.2. Characteristics of Overburden Caving and Movement, and Three-Zone Division Under Dynamic Loading Disturbance
3.2.1. Development of Mining-Induced Fractures, and Characteristics of Overburden Caving and Movement
3.2.2. Analysis of Borehole Imaging Monitoring
3.2.3. Analysis of Total Station Displacement Monitoring
- First weighting: The high-displacement zone was concentrated in the region of monitoring points A9–A10, where the maximum vertical displacement reached 1.20 cm. The high-displacement zone exhibited an irregular patch-like diffusion pattern, accounting for 15% of the total model area. The displacement contour map showed a distinct color-transition band, within which the displacement gradient reached 0.3 cm/m, significantly higher than that under the baseline condition. This indicates that dynamic loading induced abrupt stress release, leading to concentrated overburden displacement and accelerated displacement propagation, with a potential risk of local impact instability.
- Periodic weighting: The high-displacement zone rapidly expanded toward row B, where the maximum displacement at the monitoring points reached 0.30 cm. The area of the high-displacement zone increased to 20%, and the number of abrupt color-transition bands increased to three, while the displacement gradient within these zones remained at 0.25 cm/m. The contour map shows that the displacement-propagation direction exhibited multidirectional deviation, with the maximum deviation angle from the advancing direction of the working face reaching 15°. This suggests that dynamic loading disrupted the coordination of overburden movement and intensified interlayer dislocation.
- End of mining: The high-displacement zone was distributed in the region of row D, where the maximum displacement reached 0.30 cm. The high-displacement zone showed a scattered point-like distribution pattern, accounting for 18% of the total model area. The frequency of color fluctuation in the contour map reached 5 times/m2, which was significantly higher than that under the baseline condition. Combined with the characteristics of the overlap zone of the overburden arch-shaped structure, this indicates that dynamic loading resulted in non-uniform stress distribution within the overburden and reduced structural stability. Therefore, additional support measures are required to prevent abrupt displacement changes. See Figure 9 for details.
3.3. Characteristics of Overburden Caving and Movement, and Three-Zone Division Under Roof Pre-Splitting Regulation
3.4. Characteristics of Overburden Caving and Movement, and Three-Zone Division Under the Coupled Disturbance of Dynamic Loading and Roof Pre-Splitting
4. Discussion
4.1. Mechanism of Overburden Deformation Evolution
4.1.1. Evolution Mechanism of the Three Zones in the Overburden
4.1.2. Overburden Migration Law
4.2. Fracture–Dynamic Effect Identification Mechanism
4.3. Evaluation of Dynamic Load Prevention and Control Effectiveness
- (1)
- Regulation of three-zone development: roof pre-splitting can effectively compress the height of the fracture zone while maintaining the necessary caving space, thereby preventing excessive upward propagation of water-conducting fractures.
- (2)
- Inhibition of disordered displacement-field diffusion: by introducing prefabricated weak planes, roof pre-splitting enables directional release of displacement energy, thereby avoiding local instability caused by disordered diffusion of displacement within the overburden.
- (3)
- Orderly restructuring of the fracture network: while preserving a certain pressure-relief effect, roof pre-splitting reconstructs the fracture network so that it is characterized more by directional pathways than by full-zone connectivity, thereby weakening the spatial continuity of the dynamic effect at its source.
5. Conclusions
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Conflicts of Interest
References
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| No. | Lithology | Model Thickness (cm) | Material Consumption (kg) | Unit Weight (kN/m3) | Elastic Modulus (GPa) | Tensile Strength (MPa) | Protodyakonov Hardness Coefficient | |||
|---|---|---|---|---|---|---|---|---|---|---|
| River Sand | Gypsum | Calcium Carbonate | Coal Powder | |||||||
| 16 | Fine-grained Sandstone | 6 | 28 | 1.6 | 2.4 | 24.8 | 15 | 2.8 | 6.01 | |
| 17 | Coarse-grained Sandstone | 15 | 21.33 | 0.8 | 1.87 | 25.5 | 25 | 3.5 | 4.72 | |
| 18 | Fine-grained Sandstone | 5 | 14 | 0.8 | 1.2 | 24.8 | 15 | 2.8 | 6.01 | |
| 19 | Coarse-grained Sandstone | 10 | 21.33 | 0.8 | 1.87 | 25.3 | 22 | 3.3 | 4.72 | |
| 20 | Coal 1 | 1 | 5 | 0.25 | 1.25 | 14.5 | 2.5 | 0.8 | 2~3 | |
| 21 | Siltstone | 1 | 14.22 | 0.71 | 1.07 | 24.5 | 10 | 2.0 | 5.59 | |
| 22 | Medium-coarse-grained Sandstone | 4 | 14 | 0.6 | 1.4 | 25.0 | 20 | 3.0 | 5.68 | |
| 23 | Siltstone | 2 | 14.22 | 0.71 | 1.07 | 24.5 | 10 | 2.0 | 5.59 | |
| 24 | Coal 2 | 3 | 15 | 0.75 | 3.75 | 14.5 | 2.5 | 0.8 | 2~3 | |
| Three Zones | Empirical Formulas | Calculated Height (Baseline) |
|---|---|---|
| Caving Zone | 6.86~11.26 cm | |
| Fracture Zone | 30.11~41.31 cm | |
| Bending Subsidence Zone | 68.74~83.14 cm |
| Test Case | Caving Zone Thickness (cm) | Fractured Zone Thickness (cm) | Calculated Caving Zone Thickness (cm) | Calculated Fractured Zone Thickness (cm) | Continuous Bending Subsidence Zone Thickness (cm) | Fracture Angle (°) | Deflection Angle (°) |
|---|---|---|---|---|---|---|---|
| I | 11 | 34 | 6.86~11.26 | 30.11~41.31 | 75 | 63 | 56 |
| II | 15 | 42 | 63 | 59 | 42 | ||
| III | 10 | 18 | 92 | 54 | 52 | ||
| IV | 13 | 24 | 83 | 65 | 54 |
| Displacement Indicators | Scenario 1 (Baseline Condition) | Scenario 2 (Dynamic Loading Condition) | Scenario 3 (Roof Pre-Splitting Condition) | Scenario 4 (Combined Disturbance Condition) |
|---|---|---|---|---|
| Maximum Vertical Displacement During Initial Weighting (cm) | 2.16 (Measurement points A3–A6) | 1.20 (Measurement points A9–A10) | 2.50 (Measurement point A17) | 3.00 (Measurement point A26) |
| Maximum Vertical Displacement During Periodic Weighting (cm) | 2.16 (Measurement points Row A) | 0.30 (Measurement points Row B) | 2.30 (Measurement point B18) | 3.50 (Measurement point A29) |
| Maximum Vertical Displacement at the End of Mining (cm) | 0.30 (Measurement points B3–B4) | 0.30 (Measurement points Row D) | 2.80 (Measurement point A24) | 3.50 (Measurement points A29–A30) |
| Displacement Fluctuation Amplitude Across the Entire Stage (cm) | <0.05 | 1.2 | 0.5 | <0.8 |
| Area Proportion of High Displacement Zone (At the End of Mining Stage, %) | 6 | 18 | 7 | 9 |
| Evolution Stage | Scenario 1 (Baseline Condition) | Scenario 2 (Dynamic Loading Condition) | Scenario 3 (Roof Pre-Splitting Condition) | Scenario 4 (Combined Disturbance Condition) |
|---|---|---|---|---|
| Initial stage | Sparse primary fractures; no obvious stress concentration; fracture density: 4.1 fractures/m | Similar to Case 1; fracture density: 4.0 fractures/m | Uniformly distributed fractures; no obvious stress concentration; fracture density: 4.2 fractures/m | Uniformly distributed fractures; no obvious stress concentration; fracture density: 4.1 fractures/m |
| Critical development stage | Fracture proportion: 30%; pronounced directional propagation; fracture density: 7.3 fractures/m | Fracture proportion: 60%; dispersed strike orientation; accompanied by secondary fractures; fracture density: 9.8 fractures/m | Fracture proportion: 20%; feather-like distribution; concentrated strike orientation; fracture density: 6.8 fractures/m | Fracture proportion: 40%; concentrated strike orientation; accelerated initiation; fracture density: 8.5 fractures/m |
| Final mining stage | Bedding-parallel through-going fractures without cross-cutting; connectivity: 22%; fracture density: 10.5 fractures/m; average aperture: 1.2 mm; upper limit extends to the lower part of the main key stratum | Cross-cutting and through-going fractures; connectivity: 45%; fracture density: 12.2 fractures/m; average aperture: 1.5 mm; upper limit extends to 82 m in the prototype; abrupt aperture increase observed | Fractures directionally connected along pressure-relief boreholes; connectivity: 15%; fracture density: 10.0 fractures/m; average aperture: 1.2 mm; upper limit extends to 50 m in the prototype | Directionally connected fractures without cross-cutting; connectivity: 28%; fracture density: 11.5 fractures/m; average aperture: 1.4 mm; upper limit extends to 62 m in the prototype |
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Xu, H.; Wu, C.; Lai, X.; Cao, J.; Zheng, Z.; Ji, C. Experimental Study on the Dynamics of the “Fracture–Migration” Effect in Overburden Under Dynamic Disturbance. Appl. Sci. 2026, 16, 6532. https://doi.org/10.3390/app16136532
Xu H, Wu C, Lai X, Cao J, Zheng Z, Ji C. Experimental Study on the Dynamics of the “Fracture–Migration” Effect in Overburden Under Dynamic Disturbance. Applied Sciences. 2026; 16(13):6532. https://doi.org/10.3390/app16136532
Chicago/Turabian StyleXu, Haidong, Chenghong Wu, Xingping Lai, Jiantao Cao, Zhiwei Zheng, and Chunyu Ji. 2026. "Experimental Study on the Dynamics of the “Fracture–Migration” Effect in Overburden Under Dynamic Disturbance" Applied Sciences 16, no. 13: 6532. https://doi.org/10.3390/app16136532
APA StyleXu, H., Wu, C., Lai, X., Cao, J., Zheng, Z., & Ji, C. (2026). Experimental Study on the Dynamics of the “Fracture–Migration” Effect in Overburden Under Dynamic Disturbance. Applied Sciences, 16(13), 6532. https://doi.org/10.3390/app16136532
