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Publications in Math-Net.Ru |
Citations |
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2024 |
1. |
A. Stabnikov, A. Garbaruk, A. Matyushenko, “Comparative analysis of algebraic models of laminar-turbulent transition”, Matem. Mod., 36:1 (2024), 141–157 |
2. |
Расчет скорости, температуры и их флуктуаций в $\rm T$-образном смесителе воды различной температуры с использованием вихреразрешающих подходов к моделированию турбулентности
TVT, Forthcoming paper |
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2023 |
3. |
K. Belyaev, A. Garbaruk, V. Golubkov, M. Strelets, “Computation of evolution of Tollmein-Schlichten waves based on the global stability analysis”, Matem. Mod., 35:9 (2023), 45–60 |
4. |
V. D. Golubkov, A. V. Garbaruk, “Numerical simulation of turbulent flow in a rotating rectangular $90^{\circ}$ bend channel”, TVT, 61:1 (2023), 75–82 ; High Temperature, 61:1 (2023), 67–73 |
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2021 |
5. |
A. Garbaruk, M. Strelets, M. Shur, A. Dyadkin, M. Mikhailov, S. Rybak, B. Dankov, A. Kosenko, “Two-stage RANS-DDES model and results of computations of unsteady loads on reentry capsule and engine compartment of manned spacecraft in the course of their emergency separation”, Matem. Mod., 33:7 (2021), 121–138 ; Math. Models Comput. Simul., 14:1 (2022), 147–158 |
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6. |
A. V. Garbaruk, M. Kh. Strelets, M. L. Shur, A. A. Dyadkin, S. P. Rybak, M. V. Mikhailov, “Simulation of impact of the wakes of emergency rescue unit’s nozzles on the surface of a manned spacecraft”, Matem. Mod., 33:7 (2021), 18–34 ; Math. Models Comput. Simul., 14:1 (2022), 81–91 |
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2016 |
7. |
A. V. Garbaruk, M. S. Gritckevich, S. G. Kalmykov, M. È. Sasin, “Computational simulation of laser plasma emission with shock-wave-affected density distribution in the gas-jet target”, Pisma v Zhurnal Tekhnicheskoi Fiziki, 42:19 (2016), 38–45 ; Tech. Phys. Lett., 42:10 (2016), 993–996 |
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2014 |
8. |
A. V. Garbaruk, P. R. Spalart, M. Kh. Strelets, M. L. Shur, “Flow and noise prediction for tandem cylinder”, Matem. Mod., 26:6 (2014), 119–136 |
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2006 |
9. |
A. V. Garbaruk, Ph. R. Spalart, M. Kh. Strelets, A. K. Travin, M. L. Shur, “Numerical modeling of separation control by mechanical and jet vortex generators”, Matem. Mod., 18:3 (2006), 55–68 |
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2003 |
10. |
A. V. Garbaruk, M. Kh. Strelets, M. L. Shur, “Analysis of three-dimensional turbulent flow in an $S$-shaped rectangular channel”, TVT, 41:1 (2003), 57–64 ; High Temperature, 41:1 (2003), 49–56 |
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2002 |
11. |
A. V. Garbaruk, Yu. V. Lapin, M. Kh. Strelets, “Turbulent Boundary Layer under Simultaneous Effect of the Longitudinal Pressure Gradient, Injection (Suction), and Transverse Surface Curvature”, TVT, 40:3 (2002), 436–441 ; High Temperature, 40:3 (2002), 399–404 |
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2001 |
12. |
A. V. Garbaruk, Yu. V. Lapin, M. Kh. Strelets, “An algebraic model of turbulence for flows with a maximum of tangential stress inside the boundary layer”, TVT, 39:4 (2001), 589–598 ; High Temperature, 39:4 (2001), 548–557 |
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1999 |
13. |
A. V. Garbaruk, Yu. V. Lapin, M. Kh. Strelets, “Assessment of the capabilities of explicit algebraic Reynolds stress models as applied to the calculation of wall turbulent boundary layers”, TVT, 37:6 (1999), 920–927 ; High Temperature, 37:6 (1999), 887–894 |
14. |
A. V. Garbaruk, Yu. V. Lapin, M. Kh. Strelets, “Simple algebraic model of turbulence for the calculation of turbulent boundary layer with adverse pressure gradient”, TVT, 37:1 (1999), 87–91 ; High Temperature, 37:1 (1999), 82–86 |
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1998 |
15. |
A. V. Garbaruk, Yu. V. Lapin, M. Kh. Strelets, “The use of inverse method of solving boundary-layer equations for the testing of turbulence models”, TVT, 36:4 (1998), 607–616 ; High Temperature, 36:4 (1998), 583–592 |
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