views: 1388
Readers community rating: votes 0
1. Vazhenin N.A., Obukhov V.A., Plokhikh A.P., Popov G.A. Ehlektricheskie raketnye dvigateli kosmicheskikh apparatov i ikh vliyanie na radiosistemy kosmicheskoj svyazi. M.: Fizmatlit, 2012. 432 s.
2. Pontryagin L.S., Boltyanskij V.G., Gamkrelidze R.V., Mischenko E.F. Matematicheskaya teoriya optimal'nykh protsessov. M.: Nauka, 1983. 393 s.
3. Liberzon D. Calculus of Variations and Optimal Control Theory: a Concise Introduction. New Jersey: Princeton University Press, 2011. 256 p.
4. Petukhov V.G. Robastnoe kvazioptimal'noe upravlenie s obratnoj svyaz'yu dlya pereleta s maloj tyagoj mezhdu nekomplanarnymi ehllipticheskoj i krugovoj orbitami // Vestn. MAI. 2010. T. 17. № 3. S. 50–58.
5. Petukhov V.G. Optimizatsiya mnogovitkovykh pereletov mezhdu nekomplanarnymi ehllipticheskimi orbitami // Kosmich. issled. 2004. T. 42. № 3. S. 260–279.
6. Konstantinov M.S., Petukhov V.G., Tejn M. Optimizatsiya traektorij geliotsentricheskikh pereletov. 2-e izd. M.: Izd-vo MAI, 2015. 260 s.
7. Conway B. Spacecraft Trajectory Optimization. N. Y.: Cambridge University Press, 2010. 298 p.
8. Tang S., Conway B. Optimization of Low-thrust Interplanetary Trajectories Using Collocation and Nonlinear Programming // J. Guidance, Control, and Dynamics. 1995. V. 18. № 3. P. 599–604.
9. Hargraves C., Paris S. Direct Trajectory Optimization Using Nonlinear Programming and Collocation // J. Guidance, Control, and Dynamics. 1987. V. 10. № 4. P. 338–342.
10. Fahroo F., Ross I. Direct Trajectory Optimization by a Chebyshev Pseudospectral Method // J. Guidance, Control, and Dynamics. 2002. V. 25. № 1. P. 160–166.
11. Sims J., Flanagan S. Preliminary Design of Low-thrust Interplanetary Missions // AAS/AIAA Astrodynamics Specialist Conf. Girdwood, Alaska, USA, 1999, Paper AAS 99-338. 9 p.
12. Beletskij V.V. O traektoriyakh kosmicheskikh poletov s postoyannym vektorom reaktivnogo uskoreniya // Kosmich. issled. 1964. T. 2. № 3. S. 408–413.
13. Lantoine G., Russell R. Complete Slosed-form Solutions of the Stark Problem // Celestial Mechanics and Dynamical Astronomy. 2011. V. 109. № 4. P. 333–366.
14. Biscani F., Izzo D. The Stark Problem in the Weierstrassian Formalism // Monthly Notices of the Royal Astronomical Society. 2014. V. 439. № 1. P. 810–822.
15. Pellegrini E., Russell R., Vittaldev V. F and G Taylor Series Solutions to the Stark and Kepler Problems with Sundman Transformations // Celestial Mechanics and Dynamical Astronomy. 2014. V. 118. № 4. P. 355– 378.
16. Hatten N., Russell R. Comparison of Three Stark Problem Solution Techniques for the Bounded Case // Celestial Mechanics and Dynamical Astronomy. 2015. V. 121. № 1. P. 39–60.
17. Il'in V.A., Kuzmak G.E. Optimal'nye perelety kosmicheskikh apparatov s dvigatelyami bol'shoj tyagi. M.: Nauka, 1976. 744 s.
18. JPL Planetary and Lunar Ephemerides. URL: https://ssd.jpl.nasa.gov/?planet\_eph\_export (data obrascheniya: 02.05.2018).
19. The Astronomical Almanac. URL: http://asa.hmnao.com/SecK/Section\_K.html (data obrascheniya: 02.05.2018).
20. Nocedal J., Wright S. Numerical optimization. N. Y.: Springer, 2006. 664 p.
21. UCSD/Stanford Optimization Software. URL: https://ccom.ucsd.edu/\textasciitilde optimizers/ (data obrascheniya: 02.05.2018).
22. Vychislitel'nyj kompleks K-60. URL: http://www.kiam.ru/MVS/resourses/k60.html (data obrascheniya: 02.05.2018).