Draft:Yuri Mikhlin
This draft is not adequately supported by reliable sources. Wikipedia's verifiability policy requires that all content be supported by reliable sources.
Where to get help
How to improve a draft
You can also browse Wikipedia:Featured articles and Wikipedia:Good articles to find examples of Wikipedia's best writing on topics similar to your proposed article. Improving your odds of a speedy review To improve your odds of a faster review, tag your draft with relevant WikiProject tags using the button below. This will let reviewers know a new draft has been submitted in their area of interest. For instance, if you wrote about a female astronomer, you would want to add the Biography, Astronomy, and Women scientists tags. Editor resources
|
Comment: Everything needs a source to verify it, and most of his career and scientific activity is unsourced. Please add appropriate sources.Please also read WP:NPROF and think how he may qualify as notable; currently this is unclear. Ldm1954 (talk) 05:11, 31 May 2026 (UTC)
Yuri Vladimirovich Mikhlin (21 September 1947 – 18 April 2026) was a Soviet and Ukrainian applied mathematician specializing in nonlinear dynamics and mechanics. He was a Doctor of Physical and Mathematical Sciences and a professor at the National Technical University "Kharkiv Polytechnic Institute".[1]
Biography
[edit]In 1970, Mikhlin graduated from the Faculty of Mechanics and Mathematics of Dnipropetrovsk State University with a degree in Dynamics and Strength of Machines.
From 1970, he worked as a researcher at the Research Institute for Automation of Ferrous Metallurgy, later serving as junior and senior research fellow.
Since 1976, he was Associate Professor at the Department of Higher Mathematics of the Dnipropetrovsk Civil Engineering Institute.
From 1989 to 1995, he was Professor at the Department of Mathematical Modeling of Dnipropetrovsk State University.
Since 1995, he was Professor at the Department of Applied Mathematics of the National Technical University "Kharkiv Polytechnic Institute".[2]
In 1974, he defended his Candidate of Sciences dissertation in Dynamics and Strength of Machines. In 1988, he defended his Doctor of Sciences dissertation at the Institute for Problems in Mechanics of the USSR Academy of Sciences in Moscow on the topic Normal Oscillations of Nonlinear Finite-Dimensional Systems in theoretical mechanics. In 1991, he received the academic title of Professor.
He taught courses in mathematical analysis, vibration theory, asymptotic methods, mathematical modelling, and nonlinear dynamics.
Under his supervision, two doctoral dissertations and eight Candidate of Sciences dissertations were completed.
Scientific activity
[edit]Professor Mikhlin's main research areas included nonlinear normal modes, stability of nonlinear oscillations, and nonlinear vibration control.
His work focused on nonlinear elastic systems, including cylindrical shells and rotor systems, as well as chaotic, vibro-impact, and wave phenomena.
Research topics included:
- nonlinear oscillations of elastic systems;
- stability of nonlinear oscillations;
- systems with limited energy supply;
- vibration control and nonlinear dampers;
- chaotic oscillations;
- vibro-impact systems;
- nonlinear wave processes.
Mikhlin authored more than 300 scientific publications in mechanics and applied mathematics.
His works were published in journals including Applied Mechanics Reviews, Journal of Sound and Vibration, Nonlinear Dynamics, International Journal of Non-Linear Mechanics, Chaos, Solitons & Fractals, and Meccanica.
He served as guest editor for special issues of Journal of Sound and Vibration, Nonlinear Dynamics, International Journal of Nonlinear Mechanics, and Proceedings of the Institution of Mechanical Engineers: Journal of Mechanical Engineering Science.
He was a member of editorial boards of international journals in mechanics and nonlinear dynamics.
International activity
[edit]Mikhlin participated in collaborative research with universities and research centres in Austria, Brazil, France, Italy, Russia, Serbia, the United Kingdom, and the United States.
He organized mini-symposia at the ENOC (European Nonlinear Oscillations Conference) and served on scientific committees of international conferences.
He was one of the organizers and chairs of scientific committees of international conferences on nonlinear dynamics held at NTU "KhPI" in 2004, 2007, 2010, 2013, and 2016.
He was a member of the American Mathematical Society (AMS), GAMM, EUROMECH, and NODYS.
Selected works
[edit]L. I. Manevich, Yu. V. Mikhlin, V. N. Pilipchuk (1989). Method of Normal Oscillations for Essentially Nonlinear Systems. Moscow: Nauka.{{cite book}}: CS1 maint: multiple names: authors list (link)
A. F. Vakakis, L. Manevich, Yu. Mikhlin, V. Pilipchuk, A. Zevin (1996). Normal Modes and Localization in Nonlinear Systems. Wiley.{{cite book}}: CS1 maint: multiple names: authors list (link)
K. V. Avramov, Yu. V. Mikhlin (2010). Nonlinear Dynamics of Elastic Systems. Volume 1. Models, Methods, and Phenomena (2nd ed., 2015 ed.). Moscow–Izhevsk.
K. V. Avramov, Yu. V. Mikhlin (2015). Nonlinear Dynamics of Elastic Systems. Volume 2. Applications. Moscow–Izhevsk.
I. V. Andrianov, A. I. Manevich, Y. V. Mikhlin, O. V. Gendelman, ed. (2019). Problems of Nonlinear Mechanics and Physics of Materials. Springer.{{cite book}}: CS1 maint: multiple names: editors list (link)
Yu. V. Mikhlin, K. V. Avramov (2024). "Nonlinear normal modes of vibrating mechanical systems: 10 years of progress". Applied Mechanics Reviews. 76 (5): 050801.
K. V. Avramov, Yu. V. Mikhlin (2013). "Review of applications of nonlinear normal modes for vibrating mechanical systems". Applied Mechanics Reviews. 65 (2): 020801.
Yu. V. Mikhlin, K. V. Avramov (2010). "Nonlinear normal modes for vibrating mechanical systems. Review of theoretical developments". Applied Mechanics Reviews. 63 (6): 060802.
References
[edit]- ↑ "Prof. Yuri V. Mikhlin (1947–2026)". Springer, Nonlinear Dynamics. Retrieved 2026-05-28.
- ↑ "Yuri V. Mikhlin" (in Ukrainian). NTU "KhPI".

or multiple published secondary sources that:
- provide significant coverage: discuss the subject in detail, not just brief mentions or routine announcements;
- are reliable: from reputable outlets with editorial oversight;
- are independent: not connected to the subject, such as interviews, press releases, the subject's own website, or sponsored content.
Please add references that meet these criteria. If none exist, the subject is not yet suitable for Wikipedia.