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<article article-type="research-article" dtd-version="1.3" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xml:lang="ru"><front><journal-meta><journal-id journal-id-type="publisher-id">novtexmech</journal-id><journal-title-group><journal-title xml:lang="ru">Мехатроника, автоматизация, управление</journal-title><trans-title-group xml:lang="en"><trans-title>Mekhatronika, Avtomatizatsiya, Upravlenie</trans-title></trans-title-group></journal-title-group><issn pub-type="ppub">1684-6427</issn><issn pub-type="epub">2619-1253</issn><publisher><publisher-name>Commercial Publisher «New Technologies»</publisher-name></publisher></journal-meta><article-meta><article-id custom-type="elpub" pub-id-type="custom">novtexmech-24</article-id><article-categories><subj-group subj-group-type="heading"><subject>Research Article</subject></subj-group><subj-group subj-group-type="section-heading" xml:lang="ru"><subject>МЕХАТРОННЫЕ И РОБОТОТЕХНИЧЕСКИЕ СИСТЕМЫ</subject></subj-group><subj-group subj-group-type="section-heading" xml:lang="en"><subject>METHODS OF THE THEORY OF AUTOMATIC CONTROL</subject></subj-group></article-categories><title-group><article-title>К вопросу о методологическом кризисе современной теории оптимального управления</article-title><trans-title-group xml:lang="en"><trans-title>To the Question on Methodological Crisis of the Modern Theory of Optimum Control</trans-title></trans-title-group></title-group><contrib-group><contrib contrib-type="author" corresp="yes"><name-alternatives><name name-style="eastern" xml:lang="ru"><surname>Сухинин</surname><given-names>Б. В.</given-names></name><name name-style="western" xml:lang="en"><surname>Suhinin</surname><given-names>B. V.</given-names></name></name-alternatives><email xlink:type="simple">eeo@uic.tula.ru</email><xref ref-type="aff" rid="aff-1"/></contrib><contrib contrib-type="author" corresp="yes"><name-alternatives><name name-style="eastern" xml:lang="ru"><surname>Сурков</surname><given-names>В. В.</given-names></name><name name-style="western" xml:lang="en"><surname>Surkov</surname><given-names>V. V.</given-names></name></name-alternatives><email xlink:type="simple">vvs150747@mail.ru</email><xref ref-type="aff" rid="aff-1"/></contrib></contrib-group><aff-alternatives id="aff-1"><aff xml:lang="ru"><institution>Тульский государственный университет</institution><country>Россия</country></aff><aff xml:lang="en"><institution>The Tula State University</institution><country>Russian Federation</country></aff></aff-alternatives><pub-date pub-type="collection"><year>2018</year></pub-date><pub-date pub-type="epub"><day>23</day><month>08</month><year>2018</year></pub-date><volume>19</volume><issue>1</issue><fpage>26</fpage><lpage>30</lpage><permissions><copyright-statement>Copyright &amp;#x00A9; Commercial Publisher «New Technologies», 2018</copyright-statement><copyright-year>2018</copyright-year><copyright-holder xml:lang="ru">Commercial Publisher «New Technologies»</copyright-holder><copyright-holder xml:lang="en">Commercial Publisher «New Technologies»</copyright-holder><license xlink:href="https://mech.novtex.ru/jour/about/submissions#copyrightNotice" xlink:type="simple"><license-p>https://mech.novtex.ru/jour/about/submissions#copyrightNotice</license-p></license></permissions><self-uri xlink:href="https://mech.novtex.ru/jour/article/view/24">https://mech.novtex.ru/jour/article/view/24</self-uri><abstract><p>Известно, что если проблемы не решаются на том уровне, где они появились - необходимо подняться на уровень выше, на более высокую ступень понимания законов природы. Проблемы оптимального управления невозможно решить чисто математически: математика без физики - глупа, физика без математики - слепа. Предлагается взглянуть на проблемы метода динамического программирования Р. Беллмана, имеющего методологическое значение, хотя бы еще со стороны физических явлений. Это позволяет решить проблемы оптимального управления многомерным объектом высокого порядка, в том числе и нелинейным.</p></abstract><trans-abstract xml:lang="en"><p>It is known that if problems do not dare at that level where they have appeared - it is necessary to rise on level above, on a higher step of understanding of laws of the nature. Optimum control problems cannot be solved purely matematicheski: the mathematics without physics - is silly, the physics without mathematics - is blind. It is offered to look at problems of a method of dynamic programing of R. Bellman having methodological value, at least still from outside the physical phenomena. It allows to solve optimum control problems multidimensional installation of a high order, in that count also nonlinear. The principle of R. Bellman has a methodological importance - it is possible to control everything or everybody if three conditions are met: the object of control is known, the ultimate goal of control is known and the criterion of an estimation of quality of control is known. If there is no at least one of them - there is no sense to get down to the solution of a control problem. It is meant that there are at least two co-operating blocks in control tasks: the control object and the subject of control, i.e. a person (manual control) or a control system - an automatic steering block which often called a regulator. Questions of the optimum control theory with reference to technics and, in particular, to electric drives are considered in this paper. Ways to solve the problems of control systems optimum on accuracy for nonlinear objects of high order are offered. By example of a direct-current drive it is shown that usage of the physical and mathematical theory will allow to achieve small errors (no more than 20 arc sec.) on minimal speeds of tracking (up to 0,01 deg./sec.) with friction torque and load fluctuations during operation, with presence of a reducer backlash that is 10 times greater than admissible error, with a nonrigid and unbalanced design of an actuator. The theory also allows to create a hi-tech industrial equipment (for ex., precision rigs) and prospective types of weapons and military equipment (for ex., high-precision radar tracking stations).</p></trans-abstract><kwd-group xml:lang="ru"><kwd>аналитическое конструирование</kwd><kwd>оптимальное управление</kwd><kwd>декомпозиция</kwd><kwd>подчиненное управление</kwd><kwd>оптимальная точность</kwd><kwd>оптимальное быстродействие</kwd><kwd>устойчивость</kwd><kwd>функциональное уравнение</kwd><kwd>условие управляемости</kwd><kwd>analytical constraction</kwd><kwd>optimum control</kwd><kwd>the decomposition</kwd><kwd>the subordinated control</kwd><kwd>optimum accuracy</kwd><kwd>optimum speed</kwd><kwd>stability</kwd><kwd>the functional equation</kwd><kwd>a controllability condition</kwd></kwd-group></article-meta></front><back><ref-list><title>References</title><ref id="cit1"><label>1</label><citation-alternatives><mixed-citation xml:lang="ru">Красовский А. А. Проблемы физической теории управления // Автоматика и телемеханика. 1990. № 11. С. 3-28.</mixed-citation><mixed-citation xml:lang="en">Красовский А. А. Проблемы физической теории управления // Автоматика и телемеханика. 1990. № 11. С. 3-28.</mixed-citation></citation-alternatives></ref><ref id="cit2"><label>2</label><citation-alternatives><mixed-citation xml:lang="ru">Филимонов Н. Б. Методологический кризис "всепобеждающей математизации" современной теории управления // Мехатроника, автоматизация, управление. 2016. Том 17, № 5. С. 291-299.</mixed-citation><mixed-citation xml:lang="en">Филимонов Н. Б. Методологический кризис "всепобеждающей математизации" современной теории управления // Мехатроника, автоматизация, управление. 2016. Том 17, № 5. С. 291-299.</mixed-citation></citation-alternatives></ref><ref id="cit3"><label>3</label><citation-alternatives><mixed-citation xml:lang="ru">Сурков В. В., Сухинин Б. В., Ловчаков В. И., Феофилов Е. И. 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Тула: Изд-во ТулГУ, 2005. 300 с.</mixed-citation></citation-alternatives></ref></ref-list><fn-group><fn fn-type="conflict"><p>The authors declare that there are no conflicts of interest present.</p></fn></fn-group></back></article>
