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Publications in Math-Net.Ru
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Normal oscillations of a pendulum with a cavity partially filled with an ideal incompressible fluid
Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 190 (2021), 34–49
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To the problem on small oscillations of a system of two viscoelastic fluids filling immovable vessel: model problem
CMFD, 66:2 (2020), 182–208
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On small oscillations of three joined pendulums with cavities filled with homogeneous ideal fluids
Sib. Èlektron. Mat. Izv., 17 (2020), 260–299
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Model problem on normal oscillations of partially dissipative hydrosystem
Taurida Journal of Computer Science Theory and Mathematics, 2020, no. 4, 83–98
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On oscillations of connected pendulums with cavities filled with homogeneous fluids
CMFD, 65:3 (2019), 434–512
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On small motions of hydraulic systems containing a viscoelastic fluid
Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 172 (2019), 48–90
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Small motions of an ideal stratified fluid in a basin covered with ice
CMFD, 64:3 (2018), 573–590
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To the problem on small motions of the system of two viscoelastic fluids in a fixed vessel
CMFD, 64:3 (2018), 547–572
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On small movements of a system “fluid – gas” in a bounded region
Taurida Journal of Computer Science Theory and Mathematics, 2018, no. 4, 7–46
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On small motions of a physical pendulum with cavity filled with a system of three homogeneous immiscible viscous fluids
Taurida Journal of Computer Science Theory and Mathematics, 2018, no. 3, 22–45
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Cauchy problem generated by oscillations of stratified fluid partially closed by ice
Taurida Journal of Computer Science Theory and Mathematics, 2018, no. 1, 31–39
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Small motions of ideal stratified liquid with a free surface totally covered by a crumbled ice
Ufimsk. Mat. Zh., 10:3 (2018), 44–59
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On oscillations of two connected pendulums containing cavities partially filled with incompressible fluid
CMFD, 63:4 (2017), 627–677
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On some problems generated by a sesquilinear form
CMFD, 63:2 (2017), 278–315
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On oscillations of two joined pendulums with cavities partially filled with an incompressible ideal fluid
Taurida Journal of Computer Science Theory and Mathematics, 2017, no. 3, 28–54
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Formulas for orthogonal projectors generated by the problem on small motions of three viscoelastic fluids in a stationary container
Taurida Journal of Computer Science Theory and Mathematics, 2017, no. 2, 48–61
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On small motions of a two joined bodies system with cavities partially filled with a heavy viscous fluid
Taurida Journal of Computer Science Theory and Mathematics, 2017, no. 2, 7–32
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Abstract mixed boundary-value and spectral conjugation problems and their applications
CMFD, 61 (2016), 67–102
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Abstract Green formulas for triples of Hilbert spaces and sesquilinear forms
CMFD, 57 (2015), 71–107
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Small motions and normal oscillations in systems of connected gyrostats
CMFD, 49 (2013), 5–88
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Linear Volterra integro-differential second-order equations unresolved with respect to the highest derivative
Eurasian Math. J., 4:4 (2013), 64–87
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Multicomponent conjugation problems and auxiliary abstract boundary-value problems
CMFD, 34 (2009), 5–44
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Oscillations of stratified fluids
CMFD, 29 (2008), 103–130
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Problem on small motions and normal oscillations of capillary viscous liquids in rotating vessels
CMFD, 29 (2008), 71–102
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On linear problems with surface dissipation of energy
CMFD, 29 (2008), 11–28
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On small motions and normal oscillations of a hydrosystem “a viscous fluid + a system of ideal fluids”
Mat. Fiz. Anal. Geom., 9:3 (2002), 420–426
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An operator approach to the study of the Oldroyd hydrodynamic model
Mat. Zametki, 65:6 (1999), 924–928
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The sufficient condition for instability of the convective motion of a liquid in an open vessel
Zh. Vychisl. Mat. Mat. Fiz., 33:1 (1993), 101–118
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Inversion of Lagrange's theorem on the stability of small
oscillations of a capillary viscous fluid
Dokl. Akad. Nauk SSSR, 314:1 (1990), 71–73
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Oscillations of an ideal stratified fluid in a cylindrical basin with variable frequency of buoyancy
Differ. Uravn., 24:10 (1988), 1784–1796
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On the problem of the spectrum of a buoyancy operator
Zh. Vychisl. Mat. Mat. Fiz., 27:3 (1987), 463–466
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Vibrations of a stratified liquid in a basin of arbitrary shape
Zh. Vychisl. Mat. Mat. Fiz., 26:5 (1986), 734–755
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Free oscillations of an ideal stratified fluid in a vessel
Zh. Vychisl. Mat. Mat. Fiz., 24:1 (1984), 109–123
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Basicity properties of the system of characteristic and associated vectors of the self-adjoint operator pencil $I-\lambda A-\lambda^{-1}B$
Funktsional. Anal. i Prilozhen., 15:2 (1981), 77–78
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A problem of the theory of free convection
Dokl. Akad. Nauk SSSR, 251:6 (1980), 1334–1337
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The existence of surface waves in the problem on the normal oscillations of an ideal liquid rotating in a partially filled container
Funktsional. Anal. i Prilozhen., 12:2 (1978), 84–85
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Application of S. L. Sobolev's method to the problem of the oscillations of an ideal capillary rotating liquid
Zh. Vychisl. Mat. Mat. Fiz., 16:2 (1976), 426–439
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The Cauchy problem for small motions of an ideal, capillary, rotating liquid
Dokl. Akad. Nauk SSSR, 219:6 (1974), 1310–1313
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On oscillations of a capillary, viscous, rotating liquid
Dokl. Akad. Nauk SSSR, 219:5 (1974), 1065–1068
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The oscillations of immiscible fluids
Zh. Vychisl. Mat. Mat. Fiz., 13:5 (1973), 1249–1263
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Hydrodynamics in weak gravitational fields. Planar problems on the oscillations of an ideal fluid in a vessel
Zh. Vychisl. Mat. Mat. Fiz., 13:4 (1973), 952–970
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Effect of capillary forces on the oscillation frequency of an ideal fluid in a partially filled spherical vessel
Zh. Vychisl. Mat. Mat. Fiz., 9:6 (1969), 1347–1356
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Free vibrations of a self-gravitating liquid sphere with viscous and capillary forces
Zh. Vychisl. Mat. Mat. Fiz., 8:6 (1968), 1291–1305
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The Cauchy problem for small oscillations of a viscous liquid in a weak field of mass forces
Zh. Vychisl. Mat. Mat. Fiz., 7:1 (1967), 128–146
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Hydrodynamics in weak force fields. Small vibrations of a viscous fluid in a potential field of mass forces
Zh. Vychisl. Mat. Mat. Fiz., 6:6 (1966), 1054–1063
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My dear teacher, A. D. Myshkis (on his ninetieth birthday)
Zh. Mat. Fiz. Anal. Geom., 6:2 (2010), 229–245
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