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Publications in Math-Net.Ru |
Citations |
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2005 |
| 1. |
S. B. Koleshko, Yu. V. Lapin, Yu. S. Chumakov, “Turbulent Free-Convection Boundary Layer on a Vertical Heated Plate: Regularities of the Temperature Layer”, TVT, 43:3 (2005), 431–441  ; High Temperature, 43:3 (2005), 429–440 |
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2002 |
| 2. |
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 |
| 3. |
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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2000 |
| 4. |
A. N. Labusov, Yu. V. Lapin, “Algebraic model of turbulent boundary layer on a convex curvilinear surface”, TVT, 38:3 (2000), 458–467 ; High Temperature, 38:3 (2000), 434–443 |
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1999 |
| 5. |
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 |
| 6. |
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 |
| 7. |
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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1996 |
| 8. |
A. N. Labusov, Yu. V. Lapin, “Four-parameteric two-layer algebraic model of transition boundary layer at a flat plate”, TVT, 34:6 (1996), 942–948 ; High Temperature, 34:6 (1996), 928–934 |
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1995 |
| 9. |
Yu. V. Lapin, O. A. Nehamkina, M. Kh. Strelets, “A multiparameter algebraic model of steady turbulent flow in a round pipe with sand roughness”, TVT, 33:5 (1995), 731–737 ; High Temperature, 33:5 (1995), 725–731 |
| 10. |
Yu. V. Lapin, V. A. Pospelov, “Turbulent boundary layer on a flat plate”, TVT, 33:3 (1995), 422–429 ; High Temperature, 33:3 (1995), 421–428 |
| 11. |
Yu. V. Lapin, O. A. Nehamkina, M. Kh. Strelets, “A two-layer three-parameter algebraic model of a transient and a steady turbulent flow in a round pipe with smooth walls”, TVT, 33:1 (1995), 49–53 ; High Temperature, 33:1 (1995), 45–49 |
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1985 |
| 12. |
Yu. V. Lapin, M. Kh. Strelets, “Modification of Clauser hypothesis for equilibrium and nonequilibrium boundary-layers”, TVT, 23:3 (1985), 522–529 ; High Temperature, 23:3 (1985), 422–429 |
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1983 |
| 13. |
Yu. V. Lapin, M. Kh. Strelets, L. M. Shur, “Numerical study of the interaction of supersonic viscous-gas jets in the presence of non-equilibrium physicochemical processes”, TVT, 21:1 (1983), 114–121 ; High Temperature, 21:1 (1983), 102–109 |
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1982 |
| 14. |
Yu. V. Lapin, M. Kh. Strelets, L. M. Shur, “Numerical modeling of processes in a continuous chemical HF laser resonator on the basis of the Navier–Stokes equations”, Fizika Goreniya i Vzryva, 18:5 (1982), 89–96 ; Combustion, Explosion and Shock Waves, 18:5 (1982), 573–579 |
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