34 citations to https://www.mathnet.ru/rus/sjvm542
  1. L. Bougoffa, S. Al-Awfi, S. Bougouffa, “A complete and partial integrability technique of the Lorenz system”, Results Phys., 9 (2018), 712–716  crossref  isi  scopus
  2. M. S. Khan, M. I. Khan, “A novel numerical algorithm based on Galerkin-Petrov time-discretization method for solving chaotic nonlinear dynamical systems”, Nonlinear Dyn., 91:3 (2018), 1555–1569  crossref  isi  scopus
  3. А. Н. Пчелинцев, “О численном методе построения неустойчивых решений динамических систем с квадратичными нелинейностями”, Вестник Тамбовского университета. Серия: естественные и технические науки, 23:123 (2018), 555–565  mathnet  crossref  elib
  4. Abdulla Azamov, Springer Proceedings in Mathematics & Statistics, 268, Differential Equations and Dynamical Systems, 2018, 25  crossref
  5. Jiayi Ma, Ming Yang, Xueshan Han, Zhi Li, “Ultra-Short-Term Wind Generation Forecast Based on Multivariate Empirical Dynamic Modeling”, IEEE Trans. on Ind. Applicat., 54:2 (2018), 1029  crossref
  6. Antonio Algaba, M. Cinta Domínguez-Moreno, Manuel Merino, Alejandro J. Rodríguez-Luis, Understanding Complex Systems, Nonlinear Systems, Vol. 1, 2018, 3  crossref
  7. W. Lin, X. Chen, Sh. Zhou, “Achieving control and synchronization merely through a stochastically adaptive feedback coupling”, Chaos, 27:7 (2017), 073110  crossref  mathscinet  zmath  isi
  8. J. Ma, M. Yang, X. Han, Zh. Li, “Ultra-short-term wind generation forecast based on multivariate empirical dynamic modeling”, 2017 IEEE Industry Applications Society Annual Meeting, IEEE, 2017  isi
  9. Zh. Jiao, K. Ma, Y. Rong, H. Wang, L. Zou, “Adaptive synchronisation of small-world networks with Lorenz chaotic oscillators”, Int. J. Sens. Netw., 24:2 (2017), 90–97  crossref  isi
  10. Jiayi Ma, Ming Yang, Xueshan Han, Zhi Li, 2017 IEEE Industry Applications Society Annual Meeting, 2017, 1  crossref
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