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Calculation of three-dimensional flows of an incompressible fluid based on a dipole representation of vorticity

机译:基于涡度的偶极表示的不可压缩流体的三维流动计算

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A study was conducted to calculate three-dimensional flows of an incompressible fluid based on a dipole representation of vorticity. new approach to the solution of time-dependent three-dimensional Navier-Stokes equations of a viscous incompressible fluid in the Lagrangian coordinates was suggested. The method was based on the introduction of a new vector function D called the density dipoles through which the velocity and vorticity in the flow field were expressed. The equations for the evolution of the density of dipoles corresponding to varying hydrodynamic fields were derived and the boundary conditions for it in the form of integrated equation were formulated. A corresponding numerical method or the method of dipole domains (MDD) was constructed with a fundamental distinction from the known three-dimensional vortex methods that used the unclosed vortex elements.
机译:进行了一项研究,基于涡度的偶极表示来计算不可压缩流体的三维流动。提出了一种求解拉格朗日坐标中粘性不可压缩流体的时变三维Navier-Stokes方程的新方法。该方法基于引入称为密度偶极子的新矢量函数D,通过该矢量函数D表示流场中的速度和涡度。推导了与变化的水动力场相对应的偶极子密度演化方程,并以积分方程的形式提出了其边界条件。所构造的相应数值方法或偶极子域(MDD)方法与使用未封闭旋涡元素的已知三维旋涡方法有根本区别。

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