Wang Zhi-qing, Shang Er-bing. The New Solutions for Two Kinds of Axially Symmetrical Laminar Boundary Layer Equations[J]. Applied Mathematics and Mechanics, 1988, 9(1): 57-62.
Citation:
Wang Zhi-qing, Shang Er-bing. The New Solutions for Two Kinds of Axially Symmetrical Laminar Boundary Layer Equations[J]. Applied Mathematics and Mechanics, 1988, 9(1): 57-62.
Wang Zhi-qing, Shang Er-bing. The New Solutions for Two Kinds of Axially Symmetrical Laminar Boundary Layer Equations[J]. Applied Mathematics and Mechanics, 1988, 9(1): 57-62.
Citation:
Wang Zhi-qing, Shang Er-bing. The New Solutions for Two Kinds of Axially Symmetrical Laminar Boundary Layer Equations[J]. Applied Mathematics and Mechanics, 1988, 9(1): 57-62.
The transformations, which are similar to Mangier's transformation, are given in this paper, and make the two kinds of entrance region flow of axially symmetrical laminar boundary layer in internal way into the flow of two-dimensional boundary layer, and simplify the proboems. The simplified equations can be solved by the 2-D boundary layer theory. Therefore, a new way is opened up to solve the axially symmetrical flow in the entrance region of internal way.
Стеианов Е.И.,Об интегрцровании уравнение ламинарного пограничногослоядля движения с осевой симметрией(Институт механики Наук Союза ССР)Прцклабная Мамемамцка ц маханцка.Том Ⅺ(1947),203-204
[2]
Mangier,v.w.,A transformation between the boundary layer of aaially symmctrical body and 2-D one compressible fluid,Appl.Math.and Mech.,28,4(1948),97-103,(in German)