[6]  Esenturk, E. and Hwang, H.–J., “Linear stability of the Vlasov–Poisson system with boundary conditions”, Nonlinear Anal.–Theor., 139, 75105, 2016. 

[7]  Bernstein, I.B., “Waves in a plasma in a magnetic field,” Phys. Rev., 109, 1021, 1958. 

[8]  Gardner, C.S., “Bound on the energy available from a plasma,” Phys. Fluids, 6, 839840, 1963. 

[9]  Rosenbluth, M.N., “Topics in microinstabilities,” in: Advanced Plasma Theory, Academic Press, New York, 137158. 

[10]  Gubarev, Yu.G. and Gubkin, A.A., “On the stability for a class of 1D states of dynamical equilibrium of the Vlasov–Poisson plasma,” in: Differential Equations. Functional Spaces. Theory of Approximations, Institute for Mathematics SB RAS, Novosibirsk, 122122 (in Russian). 

[11]  Gubarev, Yu.G. and Gubkin, A.A., “On the stability for a class of 1–D states of dynamical equilibrium of the Vlasov–Poisson plasma,” in: Advanced Mathematics, Computations, and Applications, Academizdat, Novosibirsk, 7980. 

[12]  Zakharov, V.E. and Kuznetsov, E.A., Hamiltonian Formalism for Systems of Hydrodynamic Type, Preprint No. 186, Institute for Automation and Electrometry SB AS USSR, Novosibirsk, 1982 (in Russian). 

[13]  Zakharov, V.E., “Benney's equations and quasiclassical approximation in the inverse problem method,” Funktsional. Anal. i Prilozgen., 14, 1980, 1524 (in Russian). 

[14]  Gubarev, Yu.G., “On an analogy between the Benney's equations and the Vlasov–Poisson's equations,” Dinamika Sploshn. Sredy, 110, 1995, 7890 (in Russian). 

[15]  Yakubovich, V.A. and Starzginskiyi, V.M., Linear Differential Equations with Periodical Coefficients and Its Applications, Nauka, Moscow, 1972 (in Russian). 

[16]  Lyapunov, A.M., The general problem of the stability of motion, Taylor & Francis, London, 1992. 

[17]  Chetaev, N.G., Stability of motion, Nauka, Moscow, 1990 (in Russian). 

[18]  Gubarev, Yu.G., The direct Lyapunov method. The stability of quiescent states and steady–state flows of fluids and gases, Palmarium Academic Publishing, Saarbrücken, 2012 (in Russian). 

[19]  Karacharov, K.A. and Pilyutik, A.G., Introduction in technical theory of motion stability, Fizmatgiz, Moscow, 1962 (in Russian). 

[20]  La Salle, J. and Lefschetz, S., Stability by Liapunov's direct method with applications, Academic Press, New York, 1961. 

[21]  Chandrasekhar, S., Ellipsoidal figures of equilibrium, Yale University Press, New Haven, 1969. 

[22]  Gubarev, Yu.G., “Linear stability criterion for steady screw magnetohydrodynamic flows of ideal fluid,” T & A, 16 (3), 407418, 2009. 

[23]  Gavrilieva, A.A. and Gubarev, Yu.G., “Stability of steady–state plane–parallel shear flows of an ideal stratified fluid in the gravity field,” Vestnik of the NEFU named after M.K. Ammosov, 9 (3), 1521, 2012 (in Russian). 

[24]  Gubarev, Yu.G., “The problem of adequate mathematical modeling for liquids fluidity,” AJFD, 3 (3), 6774, 2013. 

[25]  Gavrilieva, A.A., Gubarev, Yu.G., Lebedev, M.P., “Rapid approach to resolving the adequacy problem of mathematical modeling of physical phenomena by the example of solving one problem of hydrodynamic instability,” IJTMP, 3 (4), 123129, 2013. 

[26]  Chandrasekhar, S., Hydrodynamic and hydromagnetic stability, Clarendon Press, Oxford, 1961. 

[27]  Godunov, S.K., Equations of mathematical physics, Nauka, Moscow, 1979 (in Russian). 
