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A Variational Framework for Spatio-temporal Smoothing of Fluid Motions

机译:流体运动时空平滑的变分框架

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In this paper, we introduce a variational framework derived from data assimilation principles in order to realize a temporal Bayesian smoothing of fluid flow velocity fields. The velocity measurements are supplied by an optical flow estimator. These noisy measurement are smoothed according to the vorticity-velocity formulation of Navier-Stokes equation. Following optimal control recipes, the associated minimization is conducted through an iterative process involving a forward integration of our dynamical model followed by a backward integration of an adjoint evolution law. Both evolution laws are implemented with second order non-oscillatory scheme. The approach is here validated on a synthetic sequence of turbulent 2D flow provided by Direct Numerical Simulation (DNS) and on a real world meteorological satellite image sequence depicting the evolution of a cyclone.
机译:在本文中,我们引入了一种基于数据同化原理的变分框架,以实现流体流速场的时间贝叶斯平滑。速度测量值由光学流量估算器提供。这些噪声测量根据Navier-Stokes方程的涡度-速度公式进行了平滑处理。根据最佳控制方法,通过迭代过程进行相关的最小化,该迭代过程涉及我们的动力学模型的前向集成,然后是伴随的演化定律的后向集成。两种进化定律均采用二阶非振荡方案实施。在此,该方法在直接数值模拟(DNS)提供的湍流2D流的合成序列上以及在描述旋风的演变的现实世界气象卫星图像序列上得到了验证。

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