A New Discrete Anologue of Pontryagin’s Maximum Principle

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S086956520003401-4-1

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Article

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Published

Authors

M. Mardanov

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15-17

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Received

14.12.2018

Publication date

14.12.2018

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GOST	Mardanov M., Melikov T. A New Discrete Anologue of Pontryagin’s Maximum Principle // Doklady Akademii nauk – 2018. – V. 483. – Issue 1 C. 15-17 [Electronic resource]. URL: http://ras.jes.su/dan/s086956520003401-4-1-en (circulation date: 26.04.2024). DOI: 10.31857/S086956520003401-4
MLA	Mardanov, M., Melikov, T. "A New Discrete Anologue of Pontryagin’s Maximum Principle." Doklady Akademii nauk 483.1 (2018):15-17. DOI: 10.31857/S086956520003401-4
APA	Mardanov M., Melikov T. (2018). A New Discrete Anologue of Pontryagin’s Maximum Principle. Doklady Akademii nauk 483(1), pp.15-17 DOI: 10.31857/S086956520003401-4

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1. Pontryagin L.S. i dr. Matematicheskaya teoriya optimal'nykh protsessov. M.: Nauka, 1969. 384 s.

2. Halkin H.// J. Math. Anal. 1964. V. 12. P. 1–82.

3. Propoj A.I. // Avtomatika i telemekhanika. 1965. T. 26. № 7. S. 1177–1187.

4. Holtzman J.M. // IEEE Trans. Automatic Control. 1966. V. 11. № 1. P. 30–35.

5. Gabasov R., Kirilova F.M. Kachestvennaya teoriya optimal'nykh protsessov. M.: Nauka, 1971. 508 s.

6. Boltyanskii V.G. Optimal Control of Discrete Systems, N.Y.: Wiley, 2008.

7. Mardanov M.J., Melikov T.K., Mahmudov N.I. // Int. J. Control. 2015. V. 88. Iss. 10. P. 2097–2106.

8. Mardanov M.J., Melikov T.K. // Proc. Inst. Math. and Mech. NAS of Azerbaijan. 2014. V. 40. № 2.P. 5–13.

9. Steinitz E. // J. Math. 1913. V. 183. P. 128–175.