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Wando Mount Pleasant Library
9 a.m. - 8 p.m.
Phone: (843) 805-6888
Main Library
9 a.m. - 8 p.m.
Phone: (843) 805-6930
McClellanville Library
9 a.m. - 6 p.m.
Phone: (843) 887-3699
Folly Beach Library
Closed
Phone: (843) 588-2001
Miss Jane's Building (Edisto Library Temporary Location)
9 a.m. – 6 p.m.
Phone: (843) 869-2355
West Ashley Library
9 a.m. – 7 p.m.
Phone: (843) 766-6635
John L. Dart Library
9 a.m. – 7 p.m.
Phone: (843) 722-7550
St. Paul's/Hollywood Library
9 a.m. - 8 p.m.
Phone: (843) 889-3300
Mt. Pleasant Library
9 a.m. – 8 p.m.
Phone: (843) 849-6161
Dorchester Road Library
9 a.m. - 8 p.m.
Phone: (843) 552-6466
Edgar Allan Poe/Sullivan's Island Library
9 a.m. - 6 p.m.
Phone: (843) 883-3914
John's Island Library
9 a.m. – 8 p.m.
Phone: (843) 559-1945
Otranto Road Library
9 a.m. - 8 p.m.
Phone: (843) 572-4094
Hurd/St. Andrews Library
9 a.m. - 8 p.m.
Phone: (843) 766-2546
Baxter-Patrick James Island
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9 a.m. - 8 p.m.
Phone: (843) 805-6892
Village Library
9 a.m. - 6 p.m.
Phone: (843) 884-9741
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РОЗВ’ЯЗАННЯ ЗАДАЧІ М’ЯКОГО ЗБЛИЖЕННЯ КЕРОВАНИХ КОЛИВНИХ СИСТЕМ З ВИКОРИСТАННЯМ ПРИНЦИПУ РОЗТЯГУВАННЯ ЧАСУ. (Ukrainian)
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- Author(s): ЧИКРІЙ, Г. Ц.; КУЗЬМЕНКО, В. М.
- Source:
Cybernetics & Systems Analysis / Kibernetiki i Sistemnyj Analiz; 2023, Issue 3, p83-94, 12p- Subject Terms:
- Source:
- Additional Information
- Alternate Title: SOLVING THE PROBLEM OF SOFT MEETING FOR CONTROLLED OSCILLATORY SYSTEMS BASED ON THE PRINCIPLE OF TIME STRETCHING. (English)
- Abstract: The game problem of a soft meeting of controlled oscillating systems, i.e., their simultaneous coincidence of geometric coordinates and velocities, is considered. Applying Pontryagin’s first direct method [1] to solve this problem is impossible since the condition underlying this method is not satisfied. This condition is an instantaneous advantage of the pursuer (the one who strives to achieve this meeting) over the evader (the one who tries to avoid it). In the method, we apply the principle of time stretching, which weakens this condition and makes it possible to terminate the game in a finite time. The paper outlines the problem solution method that employs a certain time-stretching function. Also, an algorithm, variants of constructing the pursuer control, and an example of computer implementation of the convergence process on the plane are provided. [ABSTRACT FROM AUTHOR]
- Abstract: Copyright of Cybernetics & Systems Analysis / Kibernetiki i Sistemnyj Analiz is the property of V.M. Glushkov Institute of Cybernetics of NAS of Ukraine and its content may not be copied or emailed to multiple sites or posted to a listserv without the copyright holder's express written permission. However, users may print, download, or email articles for individual use. This abstract may be abridged. No warranty is given about the accuracy of the copy. Users should refer to the original published version of the material for the full abstract. (Copyright applies to all Abstracts.)
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