Optimization of trajectory motion of the first stage of an aerospace system
- 作者: Khramov A.A.1
-
隶属关系:
- Samara National Research University
- 期: 卷 23, 编号 1 (2024)
- 页面: 80-92
- 栏目: AIRCRAFT AND SPACE ROCKET ENGINEERING
- URL: https://bakhtiniada.ru/2542-0453/article/view/311448
- DOI: https://doi.org/10.18287/2541-7533-2024-23-1-80-92
- ID: 311448
如何引用文章
全文:
详细
The problems of optimizing the trajectory motion of the first stage of an aerospace system according to the criterion of the maximum of the final mass are considered. The control is the angle of attack and thrust of the engines. Control optimization is carried out on the trajectory section from the point of bringing the first stage to the launch area until the motion parameters required for separation of the space stage are reached. The Pontryagin’s maximum principle is used to determine optimal control programs. The solution of the problem without restrictions on the modes of motion is carried out using the example of acceleration and climb of the first stage of the RASCAL aerospace system. A method is proposed for determining approximate optimal control in a problem with a limitation on the altitude range of the engines with separate optimization of the active and passive sections and the search for the optimal point of their coupling. Changes in control program, trajectory, and fuel consumption are discussed when limiting the maximum flight altitude in the active section.
作者简介
A. Khramov
Samara National Research University
编辑信件的主要联系方式.
Email: khramov@ssau.ru
ORCID iD: 0009-0002-7342-1714
Candidate of Science (Engineering), Associate Professor of the Department of Flight Dynamics and Control Systems
俄罗斯联邦参考
- Young D.A., Olds J.R. Responsive access small cargo affordable launch (RASCAL) independent performance evaluation. A Collection of Technical Papers – 13th AIAA/CIRA International Space Planes and Hypersonic Systems and Technologies Conference (May, 16-20, 2005, Capua, Italy). 2005. V. 1. P. 346-368. doi: 10.2514/6.2005-3241
- Young D. Responsive access small cargo affordable launch (RASCAL) independent performance evaluation. 2004. 54 p. Available at: https://www.yumpu.com/en/document/view/11944862/responsive-access-small-cargoaffordable-launch-rascal-.
- Buzuluk V.I. Optimizatsiya traektoriy dvizheniya aerokosmicheskikh letatel'nykh apparatov [Optimization of aerospace vehicle flight paths]. Moscow: Central Aerohydrodynamic Institute Publ., 2008. 476 p.
- Balakin V.L., Krikunov M.M. Analysis of control programs and flight paths of a hypersonic vehicle in climb. Vestnik of Samara University. Aerospace and Mechanical Engineering. 2018. V. 17, no. 4. P. 18-26. (In Russ.). doi: 10.18287/2541- 7533-2018-17-4-18-26
- Balakin V.L., Krikunov M.M. Analysis of control programs and climb paths of the hypersonic first stage of an aerospace system. Vestnik of Samara University. Aerospace and Mechanical Engineering. 2019. V. 18, no. 1. P. 18-29. (In Russ.). doi: 10.18287/2541-7533-2019-18-1-18-29.
- Balakin V.L., Ishkov S.A., Khramov A.A. Optimization of space vehicle trans-atmospheric motion by using the method of sequential linearization. Vestnik of Samara University. Aerospace and Mechanical Engineering. 2017. V. 16, no. 3. P. 17-26. (In Russ.). doi: 10.18287/2541-7533-2017-16-3-17-26
- Balakin V.L., Ishkov S.A., Khramov A.A. Optimizing a vehicle trans-atmospheric motion using Pontryagin’s maximum principle. Vestnik of Samara University. Aerospace and Mechanical Engineering. 2018. V. 17, no. 1. P. 7-19. (In Russ.). doi: 10.18287/2541-7533-2018-17-1-7-19
- Potapov V.I. Control programs and motion trajectories of supersonic first stage of an aerospace system. Vestnik of the Samara State Aerospace University. 2010. No. 1 (21). P. 75-83. (In Russ.). doi: 10.18287/2541-7533-2010-0-1(21)-75-83
- Lazarev Yu.N. Upravlenie traektoriyami aerokosmicheskikh apparatov [Control of aerospace vehicles]. Samara: Samarskiy Nauchnyy Tsentr RAN Publ., 2007. 274 p.
- GOST 4401-81. Standart atmosphere. Parameters. Moscow: Izdatel'stvo Standartov Publ., 1981. 180 p. (In Russ.)
- Pontryagin L.S., Boltyanskiy V.G., Gamkrelidze R.V., Mishchenko E.F. Matematicheskaya teoriya optimal'nykh protsessov [Mathematical theory of optimal processes]. Moscow: Nauka Publ., 1983. 393 p.
- Salmin V.V., Ishkov S.A., Starinova O.L. Metody resheniya variatsionnykh zadach mekhaniki kosmicheskogo poleta s maloy tyagoy [Methods of solving variational problems of low-thrust mission mechanics]. Samara: Samarskiy Nauchnyy Tsentr RAN Publ., 2006. 162 p.
补充文件

