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Bak, Sergiy Mykolayovych

Statistics Math-Net.Ru
Total publications: 2
Scientific articles: 2

Number of views:
This page:404
Abstract pages:245
Full texts:83
References:20
Associate professor
Doctor of physico-mathematical sciences (2020)
Speciality: 01.01.02 (Differential equations, dynamical systems, and optimal control)
Birth date: 26.09.1980
E-mail:
Keywords: chains of oscillators, Fermi–Pasta–Ulam lattices, discrete nonlinear Shroedinger equations, critical points of functionals, Cauchy problem, periodic solutions, travelling waves, standing waves.
UDC: 517.9, 517.97

Subject:

Variational methods of mathematical physics equations. Discrete infinite-dimensional Hamiltonian systems.

   
Main publications:
  1. Bak S.N., Pankov A.A., “O periodicheskikh kolebaniyakh beskonechnoi tsepochki lineino svyazannykh nelineinykh ostsillyatorov”, Dopovidi NAN Ukraïni, 9 (2004), 13–16
  2. Bak S. M., Kovtonyuk G. M., “Existence of traveling waves in Fermi–Pasta–Ulam type systems on 2D-lattice”, J. Math. Sci., 252:4 (2021), 453-462
  3. Bak S.M., “Peridoc traveling waves in chains of oscillators”, Communications in Mathematical Analysis, 3:1 (2007), 19–26
  4. Bak S.M., “Existence of solitary traveling waves for a system of nonlinearly coupled oscillators on the 2d-lattice”, Ukr. Math. J., 69:4 (2017), 509-520
  5. Bak S., “The existence of heteroclinic traveling waves in the discrete sine-Gordon equation with nonlinear interaction on a 2D-lattice”, J. Math. Phys., Anal., Geom., 14:1 (2018), 16-26

https://www.mathnet.ru/eng/person47302
List of publications on Google Scholar
List of publications on ZentralBlatt
https://orcid.org/0000-0003-1508-2144
https://publons.com/researcher/A-2807-2012
https://www.scopus.com/authid/detail.url?authorId=15130501900

Publications in Math-Net.Ru Citations
2018
1. S. Bak, “The existence of heteroclinic travelling waves in the discrete sine-Gordon equation with nonlinear interaction on a $\mathrm{2D}$-lattice”, Zh. Mat. Fiz. Anal. Geom., 14:1 (2018),  16–26  mathnet 6
2004
2. S. N. Bak, “The method of constrained minimization in the problem on oscillation of a chain of nonlinear oscillators”, Mat. Fiz. Anal. Geom., 11:3 (2004),  263–273  mathnet  mathscinet  zmath 2

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