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Piecewise-stationary motion modeling and iterative smoothing to track heterogeneous particle motions in dense environments

机译:分段平稳运动建模和迭代平滑以跟踪密集环境中的异质粒子运动

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摘要

One of the major challenges in multiple particle tracking is the capture of extremely heterogeneous movements of objects in crowded scenes. The presence of numerous assignment candidates in the expected range of particle motion makes the tracking ambiguous and induces false positives. Lowering the ambiguity by reducing the search range, on the other hand, is not an option, as this would increase the rate of false negatives. We propose here a piecewise-stationary motion model (PMM) for the particle transport along an iterative smoother that exploits recursive tracking in multiple rounds in forward and backward temporal directions. By fusing past and future information, our method, termed PMMS, can recover fast transitions from freely or confined diffusive to directed motions with linear time complexity. To avoid false positives we complemented recursive tracking with a robust inline estimator of the search radius for assignment (a.k.a. gating), where past and future information are exploited using only two frames at each optimization step. We demonstrate the improvement of our technique on simulated data b especially the impact of density, variation in frame to frame displacements, and motion switching probability. We evaluated our technique on the 2D particle tracking challenge dataset published by Chenouard et al in 2014. Using high SNR to focus on motion modeling challenges, we show superior performance at high particle density. On biological applications, our algorithm allows us to quantify the extremely small percentage of motor-driven movements of fluorescent particles along microtubules in a dense field of unbound, diffusing particles. We also show with virus imaging that our algorithm can cope with a strong reduction in recording frame rate while keeping the same performance relative to methods relying on fast sampling.
机译:多重粒子跟踪中的主要挑战之一是如何在拥挤的场景中捕获极不均匀的物体运动。在预期的粒子运动范围内,存在大量的候选候选对象使跟踪变得模棱两可,并引起假阳性。另一方面,通过缩小搜索范围来降低歧义性是不可行的,因为这会增加假阴性率。我们在这里提出一个分段平稳运动模型(PMM),用于沿着迭代平滑器的粒子传输,该平滑平滑器在向前和向后的时间方向上进行了多轮递归跟踪。通过融合过去和未来的信息,我们的方法称为PMMS,可以以线性时间复杂性从自由运动或局限性扩散运动恢复为有向运动的快速过渡。为避免误报,我们对搜索半径进行了可靠的行内估计,以进行分配(又称门控),从而对递归跟踪进行了补充,其中过去和将来的信息在每个优化步骤仅使用两个帧。我们展示了我们的技术对模拟数据b的改进,特别是密度,帧到帧位移的变化以及运动切换概率的影响。我们在2014年由Chenouard等人发布的2D粒子跟踪挑战数据集上评估了我们的技术。使用高SNR专注于运动建模挑战时,我们在高粒子密度下表现出卓越的性能。在生物应用中,我们的算法使我们能够量化在未结合,扩散粒子的密集区域中,荧光粒子沿着微管的极小百分比的电机驱动运动。我们还通过病毒成像证明,与依靠快速采样的方法相比,我们的算法可以应对记录帧速率的大幅降低,同时保持相同的性能。

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