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Personal profile

Education/Academic qualification

Physical and Mathematical Sciences, Candidate of Sciences

3 Jul 1992 → …

Fingerprint Dive into the research topics where Александр Валерьевич Екимов is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

  • 6 Similar Profiles
Lyapunov functions Технические дисциплины и материаловедение
operational calculus Физика и астрономия
Asymptotic Behavior Математика
Operational Calculus Математика
Bilinear Systems Математика
Matrix Theory Математика
controllability Физика и астрономия
matrix theory Физика и астрономия

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Research Output 2000 2018

  • 12 Citations
  • 2 h-Index
  • 8 статья в сборнике материалов конференции
  • 4 статья
  • 3 учебное-методическое пособие

Analysis of the global null-controllability of linear-in-control systems

Ekimov, A. V., Balykina, Y. E. & Svirkin, M. V., 2018, International Conference of Numerical Analysis and Applied Mathematics, ICNAAM 2017. American Institute of Physics, Vol. 1978. 5 p. 100010. (AIP Conference Proceedings; vol. 1978).

Research output

controllability

Analysis of Attainability Sets of Bilinear Control Systems

Ekimov, A. V., Balykina, Y. E. & Svirkin, M. V., 2017, PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2016 (ICNAAM-2016). Simos, T. & Tsitouras, C. (eds.). American Institute of Physics, 4 p. (AIP Conference Proceedings; vol. 1863).

Research output

On the question of zero-controllability of nonstationary bilinear systems

Ekimov, A., Balykina, Y. & Svirkin, M., 10 Jul 2017, 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings. Institute of Electrical and Electronics Engineers Inc., 7973952

Research output

Bilinear Systems
Lyapunov functions
Controllability
Null Controllability
Stationary point
2 Citations (Scopus)

On the subject of asymptotic behavior of differential systems

Ekimov, A. V., Balykina, Y. E. & Svirkin, M. V., 2016, On the subject of asymptotic behavior of differential systems. American Institute of Physics

Research output

Differential System
Asymptotic Behavior
Integral Inequality
Equilibrium State
Sufficient Conditions