| Literature DB >> 35222619 |
Xiaoye Zeng1, Naixin Huang2, Yang Han1, Yang Yin1, Jianling Huang1.
Abstract
Existing railway line (ERL) construction safety has received significant attention during the past decades due to the high accident rate and the difficulty of progress development under the limited synthesis construction time schedule (SCTS). However, the previous literature is dominated by the construction safety of new railway lines, while research on construction safety of ERLs is limited. This paper analyzed the interactions and causal relationships between construction safety risk (CSR) and multiple factors and classified feedback loops. Hence, a system dynamics model was developed, and a series of tests were conducted to simulate the evolution of CSR under different group environments. The results indicated that (1) the CSR considering ERLs is significantly relevant to the implementation degree of SCTS. For situations where there are more delays and more schedule pressure, construction safety accidents tend to have a higher level. (2) Work efficiency is negatively related to construction safety accidents probability. The increase of work intensity could reduce schedule pressure in the short term but could increase construction safety risk in a long time. Applying both appropriate work efficiency and work intensity may achieve an acceptable result. This paper adds to the knowledge of construction safety risk management in terms of implementation and offers lessons and references for future construction safety management considering ERLs.Entities:
Mesh:
Year: 2022 PMID: 35222619 PMCID: PMC8881151 DOI: 10.1155/2022/1256975
Source DB: PubMed Journal: Comput Intell Neurosci
Figure 1SD modeling for construction safety considering ERLs.
Figure 2dynamics model of construction safety considering ERLs.
Principal variables and constants description of the SD model.
| Variables designation | Unit | Description |
|---|---|---|
| Schedule of construction | Dimensionless | IF THEN ELSE (actual quantities completed < planned quantities completed, (1− actual quantities completed)/ planned quantities completed, 0) |
| Schedule pressure | Dimensionless | 1 |
| Work intensity | Dimensionless | 1 |
| Fatigue | Dimensionless | WITH LOOKUP (work intensity ([(0, 0)-(1, 1)], (0, 0.045), (0.1, 0.21), (0.17, 0.3), (0.25, 0.37), (0.3, 0.4), (0.6, 0.4), (0.7, 0.45), (0.8, 0.58), (0.9, 0.76), (1, 1)) |
| Reduction of unsafe behaviors | Dimensionless | 0.33 |
| Increment of unsafe behaviors | Dimensionless | 0.35 |
| Increment of unsafe conditions | Dimensionless | 0.38 |
| Safety accidents | Dimensionless | Safety accidents probability (shown as |
| Loss of construction period | d | Safety accident |
| Daily actual quantities completed | m | Work time |
| Daily planned quantities completed | m | IF THEN ELSE (actual remaining construction period ≤ 0, remaining quantities planned, remaining quantities planned/actual remaining construction period) |
| Hourly workload of workforce | m | Artificial efficiency × (1 + work efficiency) |
| Actual hourly workload of workforce | m | Hourly workload of workforce × (1 + labor intensity) |
| Work time | h | Planned construction time schedule−(delay/60) |
| Delay | min | RANDOM NORMAL (0, 20, 7, 15, 1) |
Main parameters of the model.
| Parameter names | Parameter values | Parameter names | Parameter values |
|---|---|---|---|
| Total quantities | 12,000 m | Planned construction time schedule | 4 h |
| Number of works | 100 | Efficiency | 0.075 |
| Training effect | 0.85 | Safety investment | 100 CNY/person·d |
| Working platform restriction | 0.312 | Invasion barriers of equipment | 0.182 |
| Invasion barriers of materials | 0.236 | Base probability of accident | 0.03 |
Figure 3Simulation result of safety accidents probability of the case.
Degree and countermeasure for construction risk of existing railway lines.
| Risk degree | Probability of casualty (0∼1) | Countermeasure |
|---|---|---|
| Low | <0.003 | No measure |
| Medium | 0.003∼0.03 | Strengthen daily management and increase investment in safety |
| High | 0.03∼0.3 | Strengthen daily management and monitoring and increase investment in safety |
| Extreme high | >0.3 | Measures must be taken to reduce risks and increase investment in rectification |
Assignment of different implementation rates of synthesis construction time schedule.
| Implementation degree of SCTS | Assignment of delay |
|---|---|
| High | RANDOM NORMAL (0, 20, 8, 15, 1) |
| Medium | RANDOM NORMAL (0, 30, 10, 8, 1) |
| Low | RANDOM NORMAL (0, 40, 17, 10, 1) |
Figure 4Comparison of safety accidents probability under different implementation degrees of SCTS.
Figure 6Comparison of safety accidents probability under different implementation degrees of SCTS.
Figure 5Comparison of schedule pressure under different implementation degrees of SCTS.
Figure 7Comparison of safety accidents probability under different safety investments.
Value assignments under different strategies.
| Work efficiency | Work intensity | |
|---|---|---|
| Mode 1 | 1.5 | 0 |
| Mode 2 | 0 | 1.5 |
| Mode 3 | 1.5 | 0.5 |
| Mode 4 | 0.5 | 1.5 |
| Mode 5 | 1 | 1 |
Figure 8Comparison of safety accidents probability under different implementation degrees of SCTS.
Figure 9Comparison of safety accidents probability under different implementation degrees of SCTS.
Figure 10Comparison of safety accidents probability under different implementation degrees of SCTS.