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Improved Multi-target Tracking Algorithm Based on Gaussian Mixture Particle PHD Filter SCOPUS

Qing Lin, Pei Cao, Dingan Liao, Yongzhao Zhan, Yaping Yang

보안공학연구지원센터(IJMUE) International Journal of Multimedia and Ubiquitous Engineering Vol.10 No.2 2015.02 pp.227-236

※ 원문제공기관과의 협약기간이 종료되어 열람이 제한될 수 있습니다.

The paper proposes Gaussian mixture particle probability hypothesis density filter(PHD) algorithm ,which can effectively solve the problem that the object number is changing or unknown, based on particle PHD filter. This algorithm calculates the object number and state by recursive procedure, avoiding the uncertainty of target state estimation caused by particle sampling and clustering. Gaussian mixture particle is introduced to effectively maintain the multi-modal distribution of each target,reducing the complexity of calculation.

2

Thruster fault diagnosis method based on Gaussian particle filter for autonomous underwater vehicles

Sun, Yu-shan, Ran, Xiang-rui, Li, Yue-ming, Zhang, Guo-cheng, Zhang, Ying-hao

[Kisti 연계] 대한조선학회 International journal of naval architecture and ocean engineering Vol.8 No.3 2016 pp.243-251

※ 협약을 통해 무료로 제공되는 자료로, 원문이용 방식은 연계기관의 정책을 따르고 있습니다.

원문보기

Autonomous Underwater Vehicles (AUVs) generally work in complex marine environments. Any fault in AUVs may cause significant losses. Thus, system reliability and automatic fault diagnosis are important. To address the actuator failure of AUVs, a fault diagnosis method based on the Gaussian particle filter is proposed in this study. Six free-space motion equation mathematical models are established in accordance with the actuator configuration of AUVs. The value of the control (moment) loss parameter is adopted on the basis of these models to represent underwater vehicle malfunction, and an actuator failure model is established. An improved Gaussian particle filtering algorithm is proposed and is used to estimate the AUV failure model and motion state. Bayes algorithm is employed to perform robot fault detection. The sliding window method is adopted for fault magnitude estimation. The feasibility and validity of the proposed method are verified through simulation experiments and experimental data.

 
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