Andronov Prize
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The Andronov Prize is a Soviet and Russian mathematics prize, awarded for outstanding works in the classical mechanics and control theory. It is named after the Soviet physicist and member of the Soviet Academy of Sciences Alexander Alexandrovich Andronov.
Between 1971 and 1990 the prize was awarded by the USSR Academy of Sciences.[1] It was re-established by the Russian Academy of Sciences in 1993 and was awarded till 2024.[2][3] It is generally awarded to a single scientist or a team of up to three scientists once every three years. The first prize in 1971 was awarded to Academician of the USSR Academy of Sciences V.V. Petrov for a series of works on control theory and the principles of constructing nonlinear systems and servomechanisms, the last prize in 2024 was awarded to Academician of the Russian Academy of Sciences N.V. Kuznetsov for a series of works on the theory of hidden oscillations and stability of control systems.[4]: 39 In total, the prize was awarded 17 times (7 times to one laureate and 10 times to groups) and 32 scientists became laureates of the prize. Since 2024, the prize is no longer awarded due to reforms in the Russian Academy of Sciences.
References
[edit]- ^ "КОНКУРСЫ" [COMPETITIONS] (doc). Russian Academy of Sciences (in Russian). 1974. Retrieved 25 September 2018.
- ^ "Постановление Президиума Российская Академии Наук от 23 февраля 1993 г. №47, О золотых медалях и премиях имени выдающихся ученых, присуждаемых Российской академией наук" [Decree of the Presidium of the Russian Academy of Sciences of February 23, 1993 No. 47, On gold medals and prizes named after outstanding scientists awarded by the Russian Academy of Sciences]. Russian Academy of Sciences (in Russian). 23 February 1993. Retrieved 25 September 2018.
- ^ "Congratulations to Nikolay V. Kuznetsov on being awarded the Andronov Prize by the Russian Academy of Science". Institute for Problems in Mechanical Engineering of the Russian Academy of Sciences. 2024. Retrieved 28 July 2024.
- ^ Alexeeva, T. (2024). Forecasting and control in nonlinear economic models with application to economic policy (PDF). LUT University Press.
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