Online Maneuver Recognition and Multimodal Trajectory Prediction for Intersection Assistance using Non-parametric Regression

被引:0
|
作者
Quan Tran [1 ]
Firl, Jonas [2 ]
机构
[1] Karlsruhe Inst Technol, Dept Measurement & Control Syst, D-76131 Karlsruhe, Germany
[2] Daimler AG, D-71059 Boblingeny, Germany
关键词
Intersection assistance; maneuver recognition; trajectory prediction; Gaussian process regression; Monte Carlo method; particle filters;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Maneuver recognition and trajectory prediction of moving vehicles are two important and challenging tasks of advanced driver assistance systems (ADAS) at urban intersections. This paper presents a continuing work to handle these two problems in a consistent framework using non-parametric regression models. We provide a feature normalization scheme and present a strategy for constructing three-dimensional Gaussian process regression models from two-dimensional trajectory patterns These models can capture spatio-temporal characteristics of traffic situations. Given a new, partially observed and unlabeled trajectory, the maneuver can be recognized online by comparing the likelihoods of the observation data for each individual regression model. Furthermore, we take advantage of our representation for trajectory prediction. Because predicting possible trajectories at urban intersection involves obvious multimodalities and non-linearities, we employ the Monte Carlo method to handle these difficulties. This approach allows the incremental prediction of possible trajectories in situations where unimodal estimators such as Kalman Filters would not work well. The proposed framework is evaluated experimentally in urban intersection scenarios using real-world data.
引用
收藏
页码:924 / 929
页数:6
相关论文
共 50 条
  • [31] NON-PARAMETRIC REGRESSION USING DISCRETE HIGHER DEGREE F-TRANSFORM
    Holcapek, M.
    UNCERTAINTY MODELLING IN KNOWLEDGE ENGINEERING AND DECISION MAKING, 2016, 10 : 307 - 312
  • [32] Stochastic Optimization of Power Market Forecast Using Non-Parametric Regression Models
    Shenoy, Saahil
    Gorinevsky, Dimitry
    2015 IEEE POWER & ENERGY SOCIETY GENERAL MEETING, 2015,
  • [33] Variance estimation in spatial regression using a non-parametric semivariogram based on residuals
    Kim, HJ
    Boos, DD
    SCANDINAVIAN JOURNAL OF STATISTICS, 2004, 31 (03) : 387 - 401
  • [34] Pedestrian Motion Model Using Non-Parametric Trajectory Clustering and Discrete Transition Points
    Han, Yutao
    Tse, Rina
    Campbell, Mark
    IEEE ROBOTICS AND AUTOMATION LETTERS, 2019, 4 (03) : 2614 - 2621
  • [35] Comparison Between Linear and Non-parametric Regression Models for Genome-Enabled Prediction in Wheat
    Perez-Rodriguez, Paulino
    Gianola, Daniel
    Manuel Gonzalez-Camacho, Juan
    Crossa, Jose
    Manes, Yann
    Dreisigacker, Susanne
    G3-GENES GENOMES GENETICS, 2012, 2 (12): : 1595 - 1605
  • [36] Prediction of sensor damage in automated vehicle involved collisions using parametric and non-parametric approaches
    Kutela, Boniphace
    Shita, Hellen
    Mbuya, Christian
    Chimba, Deo
    INTERNATIONAL JOURNAL OF CRASHWORTHINESS, 2024,
  • [37] Improved prediction in finite population sampling using convex combination of parametric and non-parametric models
    N. G. N. Prasad
    Subhash R. Lele
    Sankhya B, 2010, 72 (2) : 189 - 201
  • [38] Improved prediction in finite population sampling using convex combination of parametric and non-parametric models
    Prasad, N. G. N.
    Lele, Subhash R.
    SANKHYA-SERIES B-APPLIED AND INTERDISCIPLINARY STATISTICS, 2010, 72 (02): : 189 - 201
  • [39] Texture recognition using a non-parametric multi-scale statistical model
    De Bonet, JS
    Viola, P
    1998 IEEE COMPUTER SOCIETY CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION, PROCEEDINGS, 1998, : 641 - 647
  • [40] Contingency severity assessment for voltage security using non-parametric regression techniques - Discussion
    Pal, MK
    IEEE TRANSACTIONS ON POWER SYSTEMS, 1996, 11 (01) : 108 - 108