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The Numerical Control of the Motion of a Passive Particle in a Point Vortex Flow

机译:无源粒子在点涡流中的运动的数值控制

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This work reports numerical explorations in the advection of one passive tracer by point vortices living in the unbounded plane. The main objective is to find the energy-optimal displacement of one passive particle (point vortex with zero circulation) surrounded by TV point vortices. The direct formulation of the corresponding control problems is presented for the case of N = 1, N = 2, N = 3 and TV = 4 vortices. The restrictions are due to (ⅰ) the ordinary differential equations that govern the displacement of the passive particle around the point vortices, (ⅱ) the available time T to go from the initial position z_o to the final destination z_f , and (ⅲ) the maximum absolute value u_(max) that is imposed on the control variables. The resulting optimization problems are solved numerically. The numerical results show the existence of nearly/quasi-optimal controls.
机译:这项工作报告了在无限平面中的点涡旋的平流平整的数字探索。主要目的是找到一个被电视点涡旋围绕的一个被动粒子(带零循环点涡旋的能量最佳位移。对于n = 1,n = 2,n = 3和电视= 4涡流,呈现相应控制问题的直接制剂。限制是由于(Ⅰ)常用方程,用于控制点涡旋周围的被动粒子的位移,(Ⅱ)从初始位置Z_O到最终目的地Z_F的可用时间T,(Ⅲ)在控制变量上施加的最大绝对值U_(max)。由此产生的优化问题在数值上解决。数值结果显示了几乎/准优选的控制。

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