The local distributed criteria method for multidisciplinary optimization of launcher parameters

被引:2
作者
Filatyev, A. S.
Golikov, A. A.
Shanygin, A. N.
Voityshen, V. S.
机构
[1] Central Aerohydrodynamic Institute (TsAGI), Russia
基金
俄罗斯基础研究基金会;
关键词
The authors would like to gratefully acknowledge the financial support by Russian Foundation for Basic Research (Grant no. 06-08-01307-a);
D O I
10.1016/j.actaastro.2009.01.042
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
The new approach to the multidisciplinary optimization of launcher parameters by the target criterion is formulated in view of requirements of aerodynamics, strength and control. The approach is based on the local decomposition of the initial problem into monodisciplinary subtasks with special local distributed criteria (LDC). The regular method of LDC formation is proposed on the basis of sensitivity functions. The functions result from the rigorous solution of the trajectory optimization problem by the indirect method-the Pontryagin maximum principle. The LDC help to calculate the specific contribution of all flight phases to the functional and allow monodisciplinary subtasks an independent access to the unified target criterion. Results of the LDC-method application for the space launcher parameter optimization are described. The qualitatively new solutions and their advantage in terms of the maximum payload mass are demonstrated in comparison with the traditional approach. (C) 2008 Published by Elsevier Ltd.
引用
收藏
页码:584 / 590
页数:7
相关论文
共 10 条
[1]  
[Anonymous], 1944, MATH EXTERIOR BALLIS
[2]  
BRYSON A. E., 1969, Applied Optimal Control
[3]   Paradoxes of optimal solutions in problems of space vehicle injection and reentry [J].
Filatyev, AS .
ACTA ASTRONAUTICA, 2000, 47 (01) :11-18
[4]  
FILATYEV AS, 1999, P 4 ESA INT C SPAC G
[5]  
FILATYEV AS, 2000, 51 C INT ASTR FED RI
[6]  
FILATYEV AS, 2004, ICAS2002
[7]  
FILATYEV AS, P 24 INT C AER SCI I
[8]  
Lawden D. F., 1963, OPTIMAL TRAJECTORIES
[9]  
OKHOTSIMSKII DE, 1957, USPEKHI FIZICHESKIKH, V63
[10]  
Pontryagin L. S., 1962, The Mathematical Theory of Optimal Processes, DOI DOI 10.1002/ZAMM.19630431023