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Publications in Math-Net.Ru
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The CABARET scheme for a relaxation approximation of scalar hyperbolic conservation laws
Mat. Model., 37:6 (2025), 3–16
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Explicit numerical algorithm for non-hydrostatic fluid dynamics equations based on the CABARET scheme
Mat. Model., 35:5 (2023), 62–86
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Numerical modelling of three-dimensional variable-density flows by the multilayer hydrostatic model based on the CABARET scheme
Mat. Model., 35:3 (2023), 79–92
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Numerical simulation of atmospheric electricity problem with unknown ionosphere potential
Num. Meth. Prog., 24:3 (2023), 305–315
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Explicit-implicit scheme CABARETI–NH for the equations of a weakly compressible fluid dynamics
Num. Meth. Prog., 24:2 (2023), 152–169
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Simulating the dynamics of a fluid with a free surface in a gravitational field by a CABARET method
Mathematical notes of NEFU, 29:4 (2022), 77–94
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Conservative-characteristic method for solving hyperbolic systems of equations on triangular computational grids
Num. Meth. Prog., 23:4 (2022), 365–378
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Interpolatory conservative-characteristic scheme with improved dispersion properties for computational fluid dynamics
Zh. Vychisl. Mat. Mat. Fiz., 62:11 (2022), 1868–1882
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Monolithic balance-characteristic method for solving problems of interaction of liquid and gas with deformable objects
Mat. Model., 33:10 (2021), 65–82
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Dissipative and dispersive properties of finite difference schemes for the linear transport equation on the $4\times3$ meta-template
Mat. Model., 33:6 (2021), 45–58
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Direct simulation of thermoacoustic instability in gas generators using “CABARET” scheme
Mat. Model., 33:2 (2021), 3–19
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CABARET scheme with improved dispersion properties for systems of linear hyperbolic-type differential equations
Num. Meth. Prog., 22:1 (2021), 67–76
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Balance&characteristic finite difference schemes for the equations of the parabolic type
Mat. Model., 32:4 (2020), 94–106
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LES-simulation of heat transfer in a turbulent pipe flow with lead coolant at different Reynolds numbers
Mat. Model., 30:7 (2018), 29–46
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New generation algorithms for computational fluid dynamics
Zh. Vychisl. Mat. Mat. Fiz., 58:8 (2018), 20–29
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Balance-characteristic scheme as applied to the shallow water equations over a rough bottom
Zh. Vychisl. Mat. Mat. Fiz., 57:7 (2017), 1142–1160
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Implicit and time reversible CABARET schemes for quasilinear shallow water equations
Num. Meth. Prog., 17:4 (2016), 402–414
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Time reversibility and stream correction in the CABARET scheme for the two-dimensional equation of convective transport
Num. Meth. Prog., 17:4 (2016), 393–401
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An approximation algorithm for the treatment of sound points in the CABARET scheme
Num. Meth. Prog., 17:2 (2016), 166–176
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Parameter-free method for computing the turbulent flow in a plane channel in a wide range of Reynolds numbers
Zh. Vychisl. Mat. Mat. Fiz., 55:9 (2015), 1545–1558
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New two-level leapfrog scheme for modeling the stochastic Landau–Lifshitz equations
Zh. Vychisl. Mat. Mat. Fiz., 54:2 (2014), 298–317
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Generalization of CABARET scheme for two-dimensional orthogonal computational grid
Mat. Model., 25:7 (2013), 103–136
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CABARET scheme in velocity-pressure formulation for two-dimensional incompressible fluids
Zh. Vychisl. Mat. Mat. Fiz., 53:6 (2013), 898–913
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On some approach to direct numerical simulation of two-phase flows
Keldysh Institute preprints, 2012, 073, 36 pp.
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Cabaret scheme in “velocity–vorticity” formulation for numerical modeling of ideal fluid motion in two-dimensional domain
Mat. Model., 24:5 (2012), 45–60
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High-resolution numerical algorithm for one-dimensional scalar conservation laws with a constrained solution
Zh. Vychisl. Mat. Mat. Fiz., 52:3 (2012), 461–471
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Direct simulation of interacting vortex pairs
Mat. Model., 23:11 (2011), 21–32
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Ñabaret scheme for the two-dimensional incompressible fluid in terms of «stream function – vorticity»
Mat. Model., 23:9 (2011), 89–104
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Solution of the heat equation on unstructured curvilinear grids
Zh. Vychisl. Mat. Mat. Fiz., 51:11 (2011), 2075–2083
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The principle of minimum of partial local variations for determining convective flows in the numerical solution of one-dimensional nonlinear scalar hyperbolic equations
Zh. Vychisl. Mat. Mat. Fiz., 51:5 (2011), 881–897
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CABARET scheme for the numerical solution of aeroacoustics problems: Generalization to linearized one-dimensional Euler equations
Zh. Vychisl. Mat. Mat. Fiz., 49:12 (2009), 2265–2280
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Numerical methods for some one-dimensional equations with fractional derivatives
Differ. Uravn., 42:7 (2006), 907–913
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Balanced characteristic method for 1D systems of hyperbolic conservation laws in eulerian representation
Mat. Model., 18:11 (2006), 14–30
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Balancing characteristic schemes on piecewise constant initial data. Jumping transfer
Mat. Model., 15:10 (2003), 71–83
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Balance-characteristic schemes with separated conservative and flux variables
Mat. Model., 15:9 (2003), 29–48
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A variation approach to the construction of finite-difference scheme with space-split time derivative for the Korteweg-de Vries equation
Mat. Model., 12:4 (2000), 105–116
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Nonlinear correction of Cabaret scheme
Mat. Model., 10:12 (1998), 107–123
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Some characteristics of finite difference scheme “cabaret”
Mat. Model., 10:1 (1998), 101–116
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Finite difference approximation of convective transport equation with space splitting time derivative
Mat. Model., 10:1 (1998), 86–100
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Suppression of detonation in hydrogen-air mixture
TVT, 33:3 (1995), 452–457
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Computation of flows in stratified liquids and gases with free upper boundary
Mat. Model., 4:9 (1992), 101–113
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The mathematical models of the plastics injection moldingfor the thin-walled parts
Mat. Model., 4:5 (1992), 18–30
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Heat safety of buried accident objects of atomic power industry
Dokl. Akad. Nauk SSSR, 313:2 (1990), 333–336
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Modelling of the propagation of laser emission in plasma in the geometric optic approximation
Mat. Model., 1:5 (1989), 1–10
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The method of “factored thermal displacement” for the efficient solution of the heat equation on nonorthogonal nets
Differ. Uravn., 23:7 (1987), 1143–1154
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EFFECT OF SPATIAL EMISSION STRUCTURE ON DYNAMICS OF LIGHT-DETONATION
WAVES IN THE FOCUSED RAY
Zhurnal Tekhnicheskoi Fiziki, 57:7 (1987), 1427–1429
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Completely conservative locally barotropic difference schemes of gas dynamics in mixed Euler–Lagrange variables
Differ. Uravn., 21:7 (1985), 1144–1155
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Completely conservative correction of fluxes in problems of gas dynamics
Dokl. Akad. Nauk SSSR, 274:3 (1984), 524–528
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Stability of variational-difference schemes of gas dynamics
Differ. Uravn., 20:7 (1984), 1173–1181
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A class of completely conservative difference schemes of magnetohydrodynamics in mixed Euler-Lagrange variables
Zh. Vychisl. Mat. Mat. Fiz., 24:4 (1984), 520–533
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Super-implicit difference schemes of gas dynamics
Differ. Uravn., 19:7 (1983), 1186–1197
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The method of dynamic potentials for the numerical modeling of nonstationary problems of hydrodynamics with free boundaries
Differ. Uravn., 19:5 (1983), 870–878
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Solution of nonstationary problems of heat conduction by the variational-difference method
Differ. Uravn., 19:5 (1983), 860–869
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A method of constructing computational meshes in domains with curvilinear boundaries
Zh. Vychisl. Mat. Mat. Fiz., 23:5 (1983), 1245–1249
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Two-dimensional difference schemes of magnetohydrodynamics on triangle Lagrange meshes
Zh. Vychisl. Mat. Mat. Fiz., 22:4 (1982), 926–942
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A method for introducing artificial dissipation into variation-difference schemes of magnetohydrodynamics
Zh. Vychisl. Mat. Mat. Fiz., 22:1 (1982), 144–150
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Locally barotropic difference schemes of gas dynamics
Differ. Uravn., 17:7 (1981), 1228–1238
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Three-dimensional differential-difference schemes of magnetohydrodynamics
Differ. Uravn., 17:7 (1981), 1222–1227
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A variational principle for obtaining magnetohydrodynamic equations in mixed eulerian-lagrangian variables
Zh. Vychisl. Mat. Mat. Fiz., 21:2 (1981), 409–422
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Variational schemes of magnetohydrodynamics in an arbitrary coordinate system
Zh. Vychisl. Mat. Mat. Fiz., 21:1 (1981), 54–68
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The use of the least action principle for the construction of discrete mathematical models in magnetohydrodynamics
Dokl. Akad. Nauk SSSR, 246:5 (1979), 1083–1087
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A variational approach to constructing finite-difference mathematical models in hydrodynamics
Dokl. Akad. Nauk SSSR, 235:6 (1977), 1285–1288
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On the 75th birthday of professor Anton Pavlovich Favorskii
Zh. Vychisl. Mat. Mat. Fiz., 55:8 (2015), 1283–1291
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