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On two-dimensional and three dimensional axially-symmetric rotational flows of an ideal incompressible fluid

机译：理想不可压缩流体的二维和三维轴对称旋转流动

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作者
Miloslav Feistauer;
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年度 1977
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1. Energy Conservation in Two-dimensional Incompressible Ideal Fluids [J] . Cheskidov A., Lopes Filho M. C., Nussenzveig Lopes H. J., Communications in Mathematical Physics . 2016,第1期

机译：二维不可压缩理想流体中的节能
2. An initial value problem for two-dimensional ideal incompressible fluids with continuous vorticity [J] . Cozzi E Mathematical research letters: MRL . 2007,第4期

机译：具有连续涡旋的二维理想不可压缩流体的初值问题
3. Two-dimensional incompressible ideal flows in a noncylindrical material domain [J] . Fernandes FZ, Lopes MC Mathematical models and methods in applied sciences . 2007,第12期

机译：非圆柱材料域中的二维不可压缩理想流
4. Hierarchical expansion method in the solution of the Navier-Stokes equations for incompressible fluids in laminar two-dimensional flow [C] . E.L.L. Cabral, G. Sabundjian MIT Conference on Computational Fluid and Solid Mechanics Vol.2 Jun 12-15, 2001 . 2001

机译：层流二维流中不可压缩流体Navier-Stokes方程解的分层展开方法
5. A combined FEM/BEM solution to the vorticity equation for two-dimensional incompressible viscous fluid flows. [D] . Brown, Mary Jane. 2002

机译：二维不可压缩粘性流体流涡度方程的组合FEM / BEM解。
6. On the Origins of Vortex Shedding in Two-dimensional Incompressible Flows [O] . M. E. Boghosian, K. W. Cassel -1

机译：二维不可压缩流中涡旋脱落的起源
7. AN INITIAL VALUE PROBLEM FOR TWO-DIMENSIONAL IDEAL INCOMPRESSIBLE FLUIDS WITH CONTINUOUS VORTICITY [O] . Elaine Cozzi 2015

机译：具有连续涡度的二维理想不可压缩流体的初值问题
8. The Two-dimensional Subsonic Flow of an Inviscid Fluid about an Aerofoil of Arbitrary Shape Part I. Incompressible Flow about a Symmetrical Aerofoil in a Channel or Free Stream. Part II. Incompressible Flow about an Asymmetric Aerofoil in a Free Stream. Part III. The Influence Factor Method of Calculating Incompressible Flow. Part IV. Compressible Flow. [R] . L. C. WOODS 1953

机译：关于任意形状翼型的Inviscid流体的二维亚音速流动。关于通道或自由流中对称翼型的不可压缩流动。第二部分。关于自由流中不对称翼型的不可压缩流动。第三部分。计算不可压缩流动的影响因素法。第四部分。可压缩流动。

On two-dimensional and three dimensional axially-symmetric rotational flows of an ideal incompressible fluid

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