About feedback synthesis for a terminal control problem

Antipin, A.; Khoroshilova, E.

doi:10.31857/S004446690003546-1

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Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki

Issue 12

About feedback synthesis for a terminal control problem

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About feedback synthesis for a terminal control problem

PII

S004446690003546-1-1

DOI

10.31857/S004446690003546-1

Publication type

Article

Status

Published

Authors

A. Antipin

Affiliation: Russian Academy of Sciences
Address: Russian Federation, Moscow

E. Khoroshilova

Affiliation: Lomonosov Moscow State University
Address: Russian Federation, Moscow

Journal name

Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki

Edition

Volume 58 Issue 12

Pages

1973-1991

Abstract

Keywords

Received

23.01.2019

Publication date

23.01.2019

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GOST	Antipin A., Khoroshilova E. About feedback synthesis for a terminal control problem // Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki – 2018. – V. 58. – Issue 12 C. 1973-1991 [Electronic resource]. URL: http://ras.jes.su/zvmmf/s004446690003546-1-1-en (circulation date: 07.05.2024). DOI: 10.31857/S004446690003546-1
MLA	Antipin, A., Khoroshilova, E. "About feedback synthesis for a terminal control problem." Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki 58.12 (2018):1973-1991. DOI: 10.31857/S004446690003546-1
APA	Antipin A., Khoroshilova E. (2018). About feedback synthesis for a terminal control problem. Zhurnal vychislitelnoi matematiki i matematicheskoi fiziki 58(12), pp.1973-1991 DOI: 10.31857/S004446690003546-1

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1. Vasil'ev F. P. Metody optimizatsii: Kn. 1, 2. M.: MTsNMO, 2011.

2. Krotov V. F., Gurman V. I. Metody i zadachi optimal'nogo upravleniya. M.: Nauka, Fizmatlit. 1973.

3. Dykhta V. A., Samsonyuk O. N. Neravenstva Gamil'tona-Yakobi i variatsionnye usloviya optimal'nosti. Irkutsk: Izd-vo IGU. 2015.

4. Aschepkov L. T., Velichenko V. V. Optimal'noe upravlenie. Kurs lektsij. Vladivostok: Izd-vo Dal'nevostochnogo universiteta, 1989.

5. Antipin Anatoly, Khoroshilova Elena. Saddle point approach to solving problem of optimal control with fixed ends // J. of Global Optimizat. DOI 10.1007/s10898-016-0414-8. 2016. P. 3–17.

6. Antipin Anatoly S, Khoroshilova Elena V. Linear Programming and Dynamics // Ural Math. Journal. 2015, Vol. 1. No. 1. P. 3–18.

7. Antipin Anatoly, Khoroshilova Elena. On methods of terminal control with boundary-value problems: Lagrange approach. In book “Optimization and Application in Control and Data Science”. Series Title: Springer Optimization and Its Applications. 2016. P. 17–49.

8. Antipin A. Sufficient condition and evidence-based solution. The Proceedings of the conference “Constructive Nonsmooth Analysis and Related Topics (dedicated to the memory of V. F. Demyanov) (CNSA), 2017. P. 1–3.

9. Antipin A. S. Terminal'noe upravlenie kraevymi modelyami // Zh. vychisl. matem. i matem. fiz. 2014. T. 54. № 2. C. 257–285.

10. Antipin A. S., Jacimovic M., Mijajlovic N. Extragradient method for solving quasivariational inequalities // Optimization. 2017. https://dx.doi.org/10.1080/02331934.2017.1384477.

11. Antipin A. S., Yachimovich V., Yachimovich M. Dinamika i variatsionnye neravenstva // Zh. vychisl. matem. i matem. fiz. 2017. T. 57. № 5. S. 783–800.

12. Osipov Yu. S., Vasil'ev F. P., Potapov M. M. Osnovy metoda dinamicheskoj regulyarizatsii. M.: Izd-vo Moskovskogo universiteta, 1999.

13. Sejdzh Eh. P., Uajt Ch. S., III. Optimal'noe upravlenie sistemam. M.: Radio i svyaz'. 1982.

14. Kalman R., Falb P., Arbib M. Ocherki po matematicheskoj teorii sistem. M.: URSS. 2004.