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pro vyhledávání: '"A. Sh. Dorfman"'
Autor:
A. Sh. Dorfman
Publikováno v:
Journal of Applied Mechanics and Technical Physics. 25:572-575
In computations involving heat transfer in turbulent flow past bodies it is necessary to assume turbulent Prandtl number distribution across the boundary layer. A review and comparison of results obtained by different authors are given, e.g., in [1
Autor:
A. Sh. Dorfman
Publikováno v:
International Journal of Heat and Mass Transfer. 28:1197-1203
Earlier, by solving the boundary-layer equations, a new type of boundary condition was obtained [A. Sh. Dorfman, Heat Transfer of Flow Past Nonisothermal Bodies . Izd Mashinostroenie, Moscow (1982)] which makes the boundary condition of the third kin
Autor:
O. D. Lipovetskaya, A. Sh. Dorfman
Publikováno v:
Journal of Applied Mechanics and Technical Physics. 17:530-535
The study of heat transfer in turbulent flow over a flat plate is very important, not only because this situation frequently arises in practice, but also in that data for an isothermal flat plate are used to calculate heat transfer in more complex ca
Autor:
A. Sh. Dorfman, O. D. Lipovetskaya
Publikováno v:
Journal of Engineering Physics. 18:161-166
The development of a turbulent boundary layer in an axisymmetric channel is analyzed with an an account of the mutual effects of the boundary layer and the core of the flow. The coordinates of the separation point, the coordinates of the junction, an
Publikováno v:
Journal of Engineering Physics. 25:1344-1349
We obtain over a wide range of curvature parameters the analytical dependence of the heat transfer in a longitudinal flow past cylindrical bodies of small radius at constant temperature.
Autor:
A. Sh. Dorfman
Publikováno v:
Soviet Applied Mechanics. 2:65-70
Autor:
A. Sh. Dorfman, V. K. Vishnevskii
Publikováno v:
Soviet Applied Mechanics. 5:973-979
Autor:
A. Sh. Dorfman, V. K. Vishnevskii
Publikováno v:
Journal of Engineering Physics. 20:280-285
The equations of the boundary layer associated with non-Newtonian fluids obeying a rheological power law are integrated by a semiintegral method based on the simultaneous solution of the linearized equation of motion and the integral relationship.
Publikováno v:
Journal of Engineering Physics. 8:372-374