TY - JOUR
T1 - Hierarchical vector transformer vehicle trajectories prediction with diffusion convolutional neural networks
AU - Tang, Yingjuan
AU - He, Hongwen
AU - Wang, Yong
N1 - Publisher Copyright:
© 2024
PY - 2024/5/1
Y1 - 2024/5/1
N2 - In dynamic and interactive autonomous driving scenarios, accurately predicting the future movements of vehicle agents is crucial. However, current methods often fail to capture trajectory uncertainty, leading to limitations in trajectory prediction performance. To address these limitations, this paper introduces the hierarchical vector transformer diffusion model, a novel trajectory prediction method that prioritizes both speed and accuracy. The proposed model decomposes the traffic scene modeling into local patches and global interactions, allowing for the acquisition of relevant environmental and global information. Moreover, a local diffusion encoder is employed to effectively capture the aleatoric uncertainty. The proposed model utilizes an adaptive graph structure to exploit the spatial and temporal relationships inherent in the trajectory data. By employing a graph diffusion process, the model effectively captures dynamic features from the historical trajectory information. Moreover, the model demonstrates adaptability by dynamically adjusting to diverse trajectory data and scenarios, thereby enabling the generation of predicted trajectories that are uncertainty aware. This approach contributes to more effective and efficient modeling of dynamic autonomous driving scenarios. Experimental results demonstrate the superior speed and accuracy of the proposed method compared to existing approaches for trajectory prediction. The proposed method significantly enhances prediction accuracy, achieving results of ADE 0.68 and FDE 1.02 on the Argoverse dataset. In comparison to the baseline model, there are notable improvements in ADE and FDE by 0.03 and 0.06, respectively. It is noteworthy that this method also reduces the inference time by 7% when compared to the currently fastest method.
AB - In dynamic and interactive autonomous driving scenarios, accurately predicting the future movements of vehicle agents is crucial. However, current methods often fail to capture trajectory uncertainty, leading to limitations in trajectory prediction performance. To address these limitations, this paper introduces the hierarchical vector transformer diffusion model, a novel trajectory prediction method that prioritizes both speed and accuracy. The proposed model decomposes the traffic scene modeling into local patches and global interactions, allowing for the acquisition of relevant environmental and global information. Moreover, a local diffusion encoder is employed to effectively capture the aleatoric uncertainty. The proposed model utilizes an adaptive graph structure to exploit the spatial and temporal relationships inherent in the trajectory data. By employing a graph diffusion process, the model effectively captures dynamic features from the historical trajectory information. Moreover, the model demonstrates adaptability by dynamically adjusting to diverse trajectory data and scenarios, thereby enabling the generation of predicted trajectories that are uncertainty aware. This approach contributes to more effective and efficient modeling of dynamic autonomous driving scenarios. Experimental results demonstrate the superior speed and accuracy of the proposed method compared to existing approaches for trajectory prediction. The proposed method significantly enhances prediction accuracy, achieving results of ADE 0.68 and FDE 1.02 on the Argoverse dataset. In comparison to the baseline model, there are notable improvements in ADE and FDE by 0.03 and 0.06, respectively. It is noteworthy that this method also reduces the inference time by 7% when compared to the currently fastest method.
KW - Autonomous driving
KW - Diffusion convolutional neural network
KW - Trajectory prediction
KW - Transformer
UR - http://www.scopus.com/inward/record.url?scp=85187207191&partnerID=8YFLogxK
U2 - 10.1016/j.neucom.2024.127526
DO - 10.1016/j.neucom.2024.127526
M3 - Article
AN - SCOPUS:85187207191
SN - 0925-2312
VL - 580
JO - Neurocomputing
JF - Neurocomputing
M1 - 127526
ER -