| Literature DB >> 35755729 |
Guimei Wang1,2, Jianliang Zhou1.
Abstract
Based on the theory of lightweight neural networks, this paper presents a safety evaluation model for smart construction devices. The model index system includes the internal logical relationship between the input and output indexes, and the input indexes are specifically refined. According to the safety evaluation results, the article observes what type of accidents will occur at the construction site. According to the detailed and specific output index system, the six input factor layer indicators correspond to the indicators of several multiple network index layers, respectively. In the simulation process, MATLAB software was used to write the multiple neural network model program for the safety evaluation of the construction site, and the appropriate multiple network structure and related parameters were selected. The experimental results show that the multiple neural networks are trained by collecting 10 expert evaluation samples, and the trained multiple neural networks are applied to real construction cases. Comparing the two sets of data, it can be seen that the gap is relatively small, and the sample training is better. The multiple neural networks have relatively good evaluation performance. The method has a fast calculation speed and effectively improves the efficiency and practical value of safety evaluation.Entities:
Mesh:
Year: 2022 PMID: 35755729 PMCID: PMC9217578 DOI: 10.1155/2022/3192552
Source DB: PubMed Journal: Comput Intell Neurosci
Data collection of smart construction sites.
| Data collection | Type network | System stay | Attempt rate/% | Number of neurons |
|---|---|---|---|---|
| Construction A | 0.186 | 0.674 | 39.401 | 76 |
| 0.322 | 0.380 | 46.608 | 10 | |
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| Construction B | 0.346 | 0.821 | 44.537 | 48 |
| 0.638 | 0.527 | 28.231 | 42 | |
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| Construction C | 0.559 | 0.257 | 10.822 | 62 |
| 0.295 | 0.202 | 22.793 | 9 | |
Figure 1Multi-level neural network training.
Figure 2Network parameter distribution of smart construction site.
Figure 3Multiple neural network activation function topology.
Figure 4Evaluation of hidden layer neurons in smart construction site safety.
Figure 5Distribution of exponentially dependent elements of multiple neural networks.
Figure 6Comprehensive analysis of the second level of construction safety.
Figure 7Data pooling distribution of multiple neural networks.
Multiple neural network simulations at the end of training.
| Multiple neural network case | Test training simulations |
|---|---|
| Kinds = data.iloc[:, 0] | Of hidden layer nodes in |
| Labels = data.iloc[:, 2:].columns | Increasing the number of hidden layer |
| Centers = pd.concat([data.iloc[:, 2:], data.iloc, axis = 1) | The first column of [ |
| Plt.figure(figsize = (6, 4)) | The second column is |
| Plt.contourf( | The last are those to |
| Ax.plot(angles, centers[ | Of each cluster |
| Ax.fill(angles, centers[ | Describe the center |
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| The number |
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| Management system derlta( |
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| Consider increasing the number ∫ |
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| This error is unacceptable |
Figure 8Comprehensive evaluation process of multinetwork construction security.
Figure 9Simulation of multiple neural network activation input evaluation.