Review of Works by V. A. Yakubovich’s Scientific School on Artificial Intelligence and Robotics

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Abstract

This is a review of the works of the research school of V.A. Yakubovich in the field of artificial intelligence, machine learning, adaptive systems, and robotics. The method of recurrent objective inequalities is considered in detail. The significance of the presented results for the further development of cybernetics and artificial intelligence is discussed. Special emphasis is put on Yakubovich’s seminal works on machine learning and development of the concept of finitely convergent algorithms for solving recurrent objective inequalities. Typical results of their convergence are discussed in detail as a specific illustration. The study distinguishes the contribution of the school to the formation and development of modern theories of adaptive control and mathematical robotics, particularly, the theory of adaptive robots. A special section is devoted to adaptive suboptimal control.

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V. A. 雅库博维奇人工智能和机器人科学学校作品回顾
摘要 这是一篇对 V.A. 雅库博维奇研究学院在人工智能、机器学习、自适应系统和机器人学领域工作的综述。其中详细论述了循环目标不等式方法。讨论了这些成果对控制论和人工智能进一步发展的意义。特别强调了雅库博维奇在机器学习方面的开创性工作,以及用于求解循环目标不等式的有限收敛算法概念的发展。作为具体说明,详细讨论了其收敛的典型结果。该研究突出了该学派对现代自适应控制和数学机器人学理论(尤其是自适应机器人理论)的形成和发展所做的贡献。其中专门有一节讨论自适应次优控制。
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来源期刊
CiteScore
0.70
自引率
50.00%
发文量
44
期刊介绍: Vestnik St. Petersburg University, Mathematics  is a journal that publishes original contributions in all areas of fundamental and applied mathematics. It is the prime outlet for the findings of scientists from the Faculty of Mathematics and Mechanics of St. Petersburg State University. Articles of the journal cover the major areas of fundamental and applied mathematics. The following are the main subject headings: Mathematical Analysis; Higher Algebra and Numbers Theory; Higher Geometry; Differential Equations; Mathematical Physics; Computational Mathematics and Numerical Analysis; Statistical Simulation; Theoretical Cybernetics; Game Theory; Operations Research; Theory of Probability and Mathematical Statistics, and Mathematical Problems of Mechanics and Astronomy.
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