Traffic prediction method based on multi-graph convolution and Manhattan non-negative matrix factorization
T. Guo, T. Yan
Pages: 379-394
Abstract:
Traffic sensing systems in the urban
areas are susceptible to being offline, experiencing loss in network packets,
video occlusions, and abnormal samples while operating. The aforementioned
parameters make up for missing data in traffic and reduce the reliability of
predictive models. To enhance the accuracy and robustness of traffic
prediction when dealing with missing data, this study proposes an approach
using multi-graph convolution and Manhattan non-negative matrix
factorization. This method constructs a neural network to optimize the
Manhattan non-negative matrix factorization completion module. It also
integrates a multi-graph convolutional network that combines a spatial
adjacency graph, a time similarity graph, a feature similarity graph, and a
dynamic adaptive graph. This approach achieves collaborative modeling for
missing data completion, traffic pattern extraction, and multi-step
prediction. The results indicate that at a 30% missing rate, the completion
performance evaluates to 18.64 in Mean Absolute Error, 30.27 in Root Mean
Square Error, and 13.35% in Mean Absolute Percentage Error. As for the
comprehensive prediction problem, the aforementioned model can reduce the
above-mentioned three errors into 14.78, 25.19, and 10.46%, respectively,
while the congestion recognition accuracy becomes 93.84%. It is clearly shown
in this paper that this approach is capable of improving the efficiency of
traffic prediction under conditions of lacking traffic data.
Keywords: traffic prediction; MGCN; MNNMF;
congestion recognition
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