A non-periodic planning and control framework of dynamic legged locomotion

被引:1
|
作者
Zhao, Ye [1 ]
Gu, Yan [2 ]
机构
[1] Georgia Inst Technol, GW Woodruff Sch Mech Engn, Atlanta, GA 30313 USA
[2] Univ Massachusetts Lowell, Dept Mech Engn, Lowell, MA 01854 USA
关键词
Bipedal locomotion; Motion planning; Lyapunov stability; Full-order model; Robustness; CAPTURABILITY-BASED ANALYSIS; BIPEDAL LOCOMOTION; WALKING; TRACKING; MOMENTUM; SYSTEMS; ROBOTS; TOOLS;
D O I
10.1007/s41315-020-00122-7
中图分类号
TP24 [机器人技术];
学科分类号
080202 ; 1405 ;
摘要
This study proposes an integrated planning and control framework for achieving three-dimensional robust and dynamic legged locomotion over uneven terrain. The proposed framework is composed of three hierarchical layers. The high-level layer is a state-space motion planner designing highly dynamic locomotion behaviors based on a reduced-order robot model. This motion planner incorporates two robust bundles, named as invariant and recoverability bundles, which quantify analytical state-space deviations for robust planning design. The low-level layer is a model-based trajectory tracking controller capable of robustly realizing the planned locomotion behaviors. This controller is synthesized based on full-order hybrid dynamic modeling, model-based state feedback control, and Lyapunov stability analysis. The planning and control layers are concatenated by a middle-level trajectory generator that produces nominal behaviors for a full-order robot model. The proposed framework is validated through flat and uneven terrain walking simulations of a three-dimensional bipedal robot.
引用
收藏
页码:95 / 108
页数:14
相关论文
共 50 条
  • [31] Concurrent Training of a Control Policy and a State Estimator for Dynamic and Robust Legged Locomotion
    Ji, Gwanghyeon
    Mun, Juhyeok
    Kim, Hyeongjun
    Hwangbo, Jemin
    IEEE ROBOTICS AND AUTOMATION LETTERS, 2022, 7 (02) : 4630 - 4637
  • [32] Quantifying dynamic stability and maneuverability in legged locomotion
    Full, RJ
    Kubow, T
    Schmitt, J
    Holmes, P
    Koditschek, D
    INTEGRATIVE AND COMPARATIVE BIOLOGY, 2002, 42 (01) : 149 - 157
  • [33] A Legged Soft Robot Platform for Dynamic Locomotion
    Xia, Boxi
    Fu, Jiaming
    Zhu, Hongbo
    Song, Zhicheng
    Jiang, Yibo
    Lipson, Hod
    2021 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION (ICRA 2021), 2021, : 11812 - 11819
  • [34] Monte-Carlo Planning for Agile Legged Locomotion
    Clary, Patrick
    Morais, Pedro
    Fern, Alan
    Hurst, Jonathan
    TWENTY-EIGHTH INTERNATIONAL CONFERENCE ON AUTOMATED PLANNING AND SCHEDULING (ICAPS 2018), 2018, : 446 - 450
  • [35] Geometric Heat Flow Method for Legged Locomotion Planning
    Fan, Yinai
    Liu, Shenyu
    Belabbas, Mohamed-Ali
    IEEE CONTROL SYSTEMS LETTERS, 2021, 5 (03): : 941 - 946
  • [36] Physiological motion rejection in flexible endoscopy using visual servoing and repetitive control : Improvements on non-periodic reference tracking and non-periodic disturbance rejection
    Ott, L.
    Nageotte, Fl.
    Zanne, Ph.
    de Mathelin, M.
    ICRA: 2009 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION, VOLS 1-7, 2009, : 3003 - 3008
  • [37] Analysis of Dynamics of Recurrent Epidemics: Periodic or Non-periodic
    Hui Cao
    Dongxue Yan
    Suxia Zhang
    Xiaoqin Wang
    Bulletin of Mathematical Biology, 2019, 81 : 4889 - 4907
  • [38] Analytic constructions of periodic and non-periodic complementary sequences
    Cooklev, Todor
    Nishihara, Akinori
    IEICE TRANSACTIONS ON FUNDAMENTALS OF ELECTRONICS COMMUNICATIONS AND COMPUTER SCIENCES, 2006, E89A (11) : 3272 - 3282
  • [39] Essential spectrum of a periodic waveguide with non-periodic perturbation
    Nazarov, Sergei A.
    Taskinen, Jari
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2018, 463 (02) : 922 - 933
  • [40] An FFT-based approach for dynamic response prediction of non-periodic systems
    Rahneshin, Vahid
    Chierichetti, Maria
    SENSORS AND SMART STRUCTURES TECHNOLOGIES FOR CIVIL, MECHANICAL, AND AEROSPACE SYSTEMS 2014, 2014, 9061