Reentry Trajectory Optimization Based on Second Order Cone Programming

被引:0
作者
Tang, Maoqin [1 ]
He, Qianwei [1 ]
Luo, Xiaoli [1 ]
Liu, Lei [1 ]
Wang, Yongji [1 ]
Cheng, Zhongtao [1 ]
机构
[1] Huazhong Univ Sci & Technol, Sch Artificial Intelligence & Automat, Natl Key Lab Sci & Technol Multispectral Informat, Wuhan 430074, Peoples R China
来源
PROCEEDINGS OF THE 32ND 2020 CHINESE CONTROL AND DECISION CONFERENCE (CCDC 2020) | 2020年
关键词
Trajectory Optimization; SOCP; Optimal Control Problem; Convexity; POWERED-DESCENT GUIDANCE;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In this paper, a trajectory optimization method based on second order cone programming(SOCP) is proposed for reentry trajectory optimization. The main idea of this method is to normalize and establish the corresponding nonlinear optimal control problem model based on the three degree of freedom model of the aircraft, and then convert the nonlinear optimal control problem such as trajectory optimization into SOCP problem by convexity. The main convexity means include separating the nonlinear control variables, linearizing the motion equation and performance index by Taylor expansion. Finally, the sequential SOCP problem is solved by primal dual interior point method. The simulation results of the fastest arrival trajectory optimization with no-fly zones show that the method can satisfy the constraints of reentry process. At the same time, it has high end precision, good convergence and small calculations. The proposed method can be applied to both offline and online trajectory optimization tasks.
引用
收藏
页码:4431 / 4436
页数:6
相关论文
共 50 条
[41]   Hypersonic reentry trajectory planning by using hybrid fractional-order particle swarm optimization and gravitational search algorithm [J].
Shahzad Sana, Khurram ;
Hu, Weiduo .
CHINESE JOURNAL OF AERONAUTICS, 2021, 34 (01) :50-67
[42]   Reentry trajectory optimization design for lunar return through coevolutionary algorithm [J].
Wang, Fengbo ;
Dong, Changhong .
Beijing Hangkong Hangtian Daxue Xuebao/Journal of Beijing University of Aeronautics and Astronautics, 2014, 40 (05) :629-634
[43]   Spacecraft Reentry Trajectory Optimization using Search Space Reduction Technique [J].
Sushnigdha, Gangireddy .
IFAC PAPERSONLINE, 2022, 55 (01) :46-51
[44]   Coupled Shape and Reentry Trajectory Optimization of Entry Vehicle for Lunar Return [J].
Wu, Xu Zhong ;
Tang, Sheng Jing ;
Guo, Jie .
MANUFACTURING ENGINEERING AND AUTOMATION II, PTS 1-3, 2012, 591-593 :2624-2627
[45]   Improved sequential convex programming based on pseudospectral discretization for entry trajectory optimization [J].
Ma, Shoudong ;
Yang, Yuxin ;
Tong, Zheyu ;
Yang, Hua ;
Wu, Changju ;
Chen, Weifang .
AEROSPACE SCIENCE AND TECHNOLOGY, 2024, 152
[46]   Entry trajectory optimization for hypersonic vehicles based on convex programming and neural network [J].
Dai, Pei ;
Feng, Dongzhu ;
Feng, Weihao ;
Cui, Jiashan ;
Zhang, Lihua .
AEROSPACE SCIENCE AND TECHNOLOGY, 2023, 137
[47]   Data-driven RLV multi-objective reentry trajectory optimization based on new QABC algorithm [J].
Kang, Yonglai ;
Cheng, Lin ;
Zhang, Qingzhen ;
Liu, Xudong ;
Ni, Kun .
INTERNATIONAL JOURNAL OF ADVANCED MANUFACTURING TECHNOLOGY, 2016, 84 (1-4) :453-471
[48]   Adaptive fault-tolerant control of reentry vehicle considering actuator and sensor faults based on trajectory optimization [J].
Ming-Zhou, Gao ;
Guo-Ping, Cai ;
Ying, Nan .
PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART G-JOURNAL OF AEROSPACE ENGINEERING, 2016, 230 (04) :726-746
[49]   Data-driven RLV multi-objective reentry trajectory optimization based on new QABC algorithm [J].
Yonglai Kang ;
Lin Cheng ;
Qingzhen Zhang ;
Xudong Liu ;
Kun Ni .
The International Journal of Advanced Manufacturing Technology, 2016, 84 :453-471
[50]   Feasible Sequential Convex Programming With Inexact Restoration for Multistage Ascent Trajectory Optimization [J].
Ma, Yangyang ;
Pan, Binfeng ;
Yan, Rui .
IEEE TRANSACTIONS ON AEROSPACE AND ELECTRONIC SYSTEMS, 2023, 59 (02) :1217-1230