Optimal control of deployment of a tethered subsatellite

被引:86
作者
Steindl, A [1 ]
Troger, H [1 ]
机构
[1] Vienna Tech Univ, Inst Mech, A-1040 Vienna, Austria
基金
奥地利科学基金会;
关键词
Pontrijagin's Maximum Principle; time optimal solution; state constraint;
D O I
10.1023/A:1022956002484
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
One of the most important operations during a tethered satellite system mission is the deployment of a subsatellite from a space ship. We restrict to the simple but practically important case that the system is moving on a circular orbit around the Earth. The main problem during deployment due to gravity gradient is that the two satellites do not move along the straight radial relative equilibrium position which is stable for a tether of constant length. Instead, deployment leads to an unstable motion with respect to the radial relative equilibrium configuration. Therefore we introduce an optimal control strategy using the Maximum Principle to achieve a force controlled deployment of the tethered subsatellite from the radial relative equilibrium position close to the space ship to the radial relative equilibrium position far away from the space ship.
引用
收藏
页码:257 / 274
页数:18
相关论文
共 21 条
  • [1] Pendulation reduction in boom cranes using cable length manipulation
    Abdel-Rahman, EM
    Nayfeh, AH
    [J]. NONLINEAR DYNAMICS, 2002, 27 (03) : 255 - 269
  • [2] [Anonymous], 70 ISNM
  • [3] OPTIMAL-CONTROL OF THE SHUTTLE-TETHERED-SUBSATELLITE SYSTEM
    BAINUM, PM
    KUMAR, VK
    [J]. ACTA ASTRONAUTICA, 1980, 7 (12) : 1333 - 1348
  • [4] BARKOW B, 2003, IN PRESS INT J VIBRA
  • [5] BEARDSLEY T, 1999, SCI AM FEB, P40
  • [6] Beletsky, 1993, DYNAMIC SPACE TETHER
  • [7] Bryson A. E., 1969, Applied Optimal Control: Optimization, Estimation, and Control
  • [8] CHERNOUSKO FL, 1995, PMM-J APPL MATH MEC+, V59, P165
  • [9] FEICHTINGER R, 1986, OPTIMALE KONTROLLE O
  • [10] GILMORE R., 1981, Catastrophe Theory for Scientists and Engineers