ArticleFrontiers in big data2024
Multi-source data recognition and fusion algorithm based on a two-layer genetic algorithm-back propagation model.
Article in Frontiers in big data, 2024. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 3 papers.
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3 citing papers in PubMed.
- Multi-Source Error Compensation for Weighing Rain Gauge Based on Adaptive GOOSE-BP Network.Sensors (Basel, Switzerland) · 2026Article
- Study on Electric Power Fittings Identification Method for Snake Inspection Robot Based on Non-Contact Inductive Coils.Sensors (Basel, Switzerland) · 2025Article
- Research on Olympic medal prediction based on GA-BP and logistic regression model.F1000Research · 2025Article
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5 authors.
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Abstract
Traditional rainfall data collection mainly relies on rain buckets and meteorological data. It rarely considers the impact of sensor faults on measurement accuracy. To solve this problem, a two-layer genetic algorithm-backpropagation (GA-BP) model is proposed. The algorithm focuses on multi-source data identification and fusion. Rainfall data from a sensor array are first used. The GA optimizes the weights and thresholds of the BP neural network. It determines the optimal population and minimizes fitness values. This process builds a GA-BP model for recognizing sensor faults. A second GA-BP network is then created based on fault data. This model achieves data fusion output. The two-layer GA-BP algorithm is compared with a single BP neural network and actual expected values to test its performance. The results show that the two-layer GA-BP algorithm reduces data fusion runtime by 2.37 s compared to the single-layer BP model. For faults such as lost signals, high-value bias, and low-value bias, recognition accuracies improve by 26.09%, 18.18%, and 7.15%, respectively. The mean squared error is 3.49 mm lower than that of the single-layer BP model. The fusion output waveform is also smoother with less fluctuation. These results confirm that the two-layer GA-BP model improves system robustness and generalization.
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