A Study on Coaxial Quadrotor Model Parameter Estimation: an Application of the Improved Square Root Unscented Kalman Filter

被引:0
作者
Jarosław Gośliński
Andrzej Kasiński
Wojciech Giernacki
Piotr Owczarek
Stanisław Gardecki
机构
[1] AISENS Sp. z o.o.,Institute of Control, Robotics and Information Engineering, Faculty of Electrical Engineering
[2] Poznan University of Technology,Institute of Mechanical Technology, Faculty of Mechanical Engineering and Management
[3] Poznan University of Technology,undefined
来源
Journal of Intelligent & Robotic Systems | 2019年 / 95卷
关键词
Parameter estimation; Coaxial quadrotor; Mathematical model; Nonlinear filtration; Square root unscented Kalman filter;
D O I
暂无
中图分类号
学科分类号
摘要
The parametrized model of the Unmanned Aerial Vehicle (UAV) is a crucial part of control algorithms, estimation processes and fault diagnostic systems. Among plenty of available methods for model structure or model parameters estimation, there are a few, which are suitable for nonlinear UAV models. In this work authors propose an estimation method of parameters of the coaxial quadrotor’s orientation model, based on the Square Root Unscented Kalman Filter (SRUKF). The model structure with different aerodynamic aspects is presented. The model is enhanced with various friction types, so it reflects the real quadrotor characteristics more precisely. In order to validate the estimation method, the experiments are conducted in a special hall and essential data is gathered. The research shows that the SRUKF, can provide fast and reliable estimation of the model parameters, however the classic method may lead to serious instabilities. Necessary modifications of the estimation algorithm are included, so the approach is more robust in terms of numerical stability. The resultant method allows for dynamics of selected parameters to be changed and is proved to be adequate for on-line estimation. The studies reveals tracking properties of the algorithm, which makes the method more viable.
引用
收藏
页码:491 / 510
页数:19
相关论文
共 53 条
  • [11] Murch A(1989)Algorithms for aircraft parameter estimation acconting for process and measurement noise J. Aircraft. 26 360-372
  • [12] Mettler B(2000)Aircraft parameter estimation – a tool for development of aerodynamic databases Sadhana 25 119-135
  • [13] Balas G(1960)A new approach to linear filtering and prediction problems Trans. ASME — J. Basic Eng. D 82 35-45
  • [14] Goslinski J(2012)Multirotor aerial vehicles: Modeling, estimation, and control of quadrotor IEEE Robot. Autom. Mag. 19 20-32
  • [15] Gardecki S(1988)A model reference adaptive control scheme for pure-feedback nonlinear systems IEEE Trans. Autom. Control. 33 803-811
  • [16] Giernacki W(2013)Multirotor aerial vehicles: Modeling, estimation, and control of quadrotor IEEE Robot. Autom. Mag. 19 20-32
  • [17] Goslinski J(2013)Frequency-domain subspace identification for nonlinear mechanical systems Mech. Syst. Signal Process. 40 701-717
  • [18] Nowicki M(2014)Subspace-based identification of a nonlinear spacecraft in the time and frequency domains Mech. Syst. Signal Process. 43 217-236
  • [19] Skrzypczynski P(1995)New square-root algorithms for Kalman filtering IEEE Trans. Autom. Control. 40 895-899
  • [20] Gupta SG(1987)On-line aircraft state and stability derivative estimation using the modified-gain extended Kalman filter J. Guida. Control. 10 262-268