Game problem of “soft landing” for second-order systems-Reference-Cited by-同舟云学术

Game problem of “soft landing” for second-order systems

Published:2006-12 Issue:5 Volume:139 Page:6997-7012
ISSN:1072-3374
Container-title:Journal of Mathematical Sciences
language:en
Short-container-title:J Math Sci

Author:

Chikrii A. A.,Belousov A. A.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Link

http://link.springer.com/content/pdf/10.1007/s10958-006-0402-5.pdf

Reference27 articles.

1. L. D. Akulenko and A. M. Shmatkov, “Control synthesis in time-optimal steering of a material point to a given position with zero velocity,” Prikl. Mat. Mekh., 62, No. 1, 129–138 (1998).

2. J. Albus and A. Meystel, “The eagle snatch,” in: Proc. Int. Multidisciplinary Conf. “Intelligent Systems: A Semiotic Perspective,” NIST, 1996, Gaithersburg, USA (1996), pp. 1–7.

3. J. Albus, A. Meystel, and A. Chikrii, Soft landing of moving objects, Report, NIST, Gaithersburg, USA (1998).

4. J. Albus, A. Meystel, A. Chikrii, A. Belousov, and A. Kozlov, “Analytic method for solving the game problem of soft landing for moving objects,” Dokl. Nats. Akad. Nauk Ukraine, 8, 61–65 (2001).

5. V. M. Aleekseev, V. M. Tikhomirov, and S. V. Fomin, Optimal Control [in Russian], Nauka, Moscow (1979).

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