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COMPUTATION OF UNSTEADY BOW THRUSTER HYDRODYNAMICS USING A LAGRANGIAN VORTICITY METHOD

机译:利用拉格朗日涡度法计算不稳定弓推动力学流体动力学的计算

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A novel method to compute unsteady hydrodynamics with application to Unmanned Undersea Vehicle bow thrusters is presented. This approach solves the vorticity equation which is derived from the momentum equation of the Navier-Stokes equations. For incompressible flow, the entire flow can be described in terms of the vorticity. Velocity is an integral quantity of the instantaneous vorticity field. For this problem, a UUV body is represented using surface source and vortex panels whose strength is prescribed to satisfy the no-slip and no-flux boundary conditions. The thruster is modeled using these panels with the inlet and outlet normal velocity component specified. Vorticity is diffused from the vortex sheets onto the body surface to maintain a vorticity balance. Vorticity in the flow is specified at points and the vorticity at any other point in the field is obtained via linear interpolation. Interpolation is performed by constructing tetrahedra using Delaunay traingularization. Tetrahedra provide the control volume to integrate over to obtain the velocity and the connectivity of the control points provides a basis to construct derivatives. Application of this method illustrates the unsteady flows produced by the application of the bow thruster. Vortex structures are produced which give rise to unsteady loading over the UUV. Plots of the instantaneous vorticity field, flow streamlines, surface pressure and integrated thruster normal and drag force are compared with experimental data.
机译:提出了一种用应用于无人的下延长车辆弓箭来计算非定常流体动力学的新方法。该方法解决了来自Navier-Stokes方程的动量方程的涡度方程。对于不可压缩的流动,可以在涡流方面描述整个流程。速度是瞬时涡旋场的整体量。对于该问题,使用uuV主体使用表面源和涡流面板来表示,其强度被规定以满足无滑移和无通量边界条件。使用这些面板建模推进器,其中指定的入口和出口正常速度分量。 Vorticity从涡流板扩散到体表上以保持涡流平衡。流程中的涡度在点处指定,并且通过线性插值获得现场中的任何其他点的涡度。通过使用Delaunay捕捉化构建四面体来执行插值。 Tetrahedra提供控制体积以集成以获得速度,并且控制点的连接提供了构建衍生物的基础。该方法的应用说明了通过弓推动器的应用产生的不稳定流。产生涡旋结构,其在UUV上产生不稳定加载。与实验数据进行比较瞬时涡度场,流动流线,表面压力和集成的推进器正常和拖曳力的曲线。

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