Bogomolov Sergei Vladimirovich

Publications in Math-Net.Ru

1. Stochastic formalization of the gas dynamic hierarchy
   
   Computer Research and Modeling, 14:4 (2022),  767–779
2. Boltzmann equation without molecular chaos hypothesis
   
   Mat. Model., 33:1 (2021),  3–24
3. Stochastic magnetic hydrodynamic hierarchy in a strong external magnetic field
   
   Mat. Model., 31:8 (2019),  120–142
4. Discontinuous particles method on gas dynamic examples
   
   Mat. Model., 31:2 (2019),  63–77
5. On a stability of discontinuous particle method for transfer equation
   
   Mat. Model., 29:9 (2017),  3–18
6. Micro-macro Fokker–Planck–Kolmogorov models for a gas of rigid spheres
   
   Mat. Model., 28:2 (2016),  65–85
7. Towards a stochastic diffusion gas model verification
   
   Mat. Model., 25:11 (2013),  17–32
8. On a diffusion gas model in phase space at moderate Knudsen numbers
   
   Mat. Model., 24:8 (2012),  45–64
9. Stochastic quasi gas dynamics equations. Viscous gas case
   
   Mat. Model., 22:12 (2010),  49–64
10. Quasi gas dynamics equations
    
    Mat. Model., 21:12 (2009),  145–151
11. On Fokker–Planck model for Boltzmann collision integral at moderate Knudsen numbers
    
    Mat. Model., 21:1 (2009),  111–117
12. Explicit particle method, non-smoothing gas-dynamic discontinuities
    
    Mat. Model., 19:3 (2007),  74–86
13. To consistency of a non-smoothing particle method
    
    Mat. Model., 16:7 (2004),  92–100
14. Fokker–Plank equation for a gas at moderate Knudsen numbers
    
    Mat. Model., 15:4 (2003),  16–22
15. Particle method. Incompressible fluid
    
    Mat. Model., 15:1 (2003),  46–58
16. The shallow water wave simulating by particle method
    
    Mat. Model., 14:3 (2002),  103–116
17. Accuracy increasing of the splitting method for Boltzmann equation
    
    Mat. Model., 11:10 (1999),  100–105
18. Gas flow in pipeUnes with leaks mathematical modeling
    
    Mat. Model., 10:11 (1998),  82–92
19. Gas flow in pipelines with leaks mathematical modeling
    
    Mat. Model., 10:10 (1998),  8–18
20. Particle method for system of gas dynamics equations
    
    Mat. Model., 10:7 (1998),  93–100
21. A conservative particle method for a quasilinear transport equation
    
    Zh. Vychisl. Mat. Mat. Fiz., 38:9 (1998),  1602–1607
22. Method of particles with weights for Burgers equation
    
    Mat. Model., 6:5 (1994),  77–82
23. Particle method for Burgers equation
    
    Mat. Model., 3:12 (1991),  115–119
24. A stochastic hydrodynamical model
    
    Mat. Model., 2:11 (1990),  85–88
25. Convergence of a difference scheme for solving a system of partial differential equations of the particle method for the Boltzmann equation
    
    Zh. Vychisl. Mat. Mat. Fiz., 28:8 (1988),  1264–1267
26. Fluctuations of the method of particles for the vlasov equation
    
    Zh. Vychisl. Mat. Mat. Fiz., 28:2 (1988),  290–292
27. Convergence of the method of summary approximation for the Boltzmann equation
    
    Zh. Vychisl. Mat. Mat. Fiz., 28:1 (1988),  119–126
28. Convergence of the method of summary approximation for a system of Vlasov equations
    
    Differ. Uravn., 17:3 (1981),  510–518


29. In memory of Igor' Germogenovich Pospelov
    
    Mat. Model., 35:2 (2023),  126