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Optimal imaging geometry for vision-based tracking systems.

机译:基于视觉的跟踪系统的最佳成像几何形状。

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When vision sensors are used to track an object in an outdoor realistic navigational environment, they are subjected to unexpected movements or vibrations of the mounting platform. In this dissertation, the performance of monocular and stereo vision systems in terms of range and heading angle errors is studied. The noise introduced by the navigational environment is modeled in two ways: camera noise approach; sensor movement errors regarded as the noise source, and image noise approach; image coordinate errors regarded as the noise source. The parameter space of the vision system is divided into a controllable subspace and an uncontrollable subspace. In the monocular case, the controllable subspace consists of the relative height between the vision sensor and a tracked point, and the depression angle of the vision sensor. In the stereo case, the controllable subspace consists of the baseline or distance between the two vision sensors. The uncontrollable subspace consists of the object coordinates and rotation angle errors or image coordinates errors of the vision sensors. A consistent detectable region is obtained such that the tracked point is always seen by the sensor. Based on this region, a reliable region consisting of no singularity point is defined so that the range error does not become infinity. The optimal parameters of the controllable subspace with respect to the uncontrollable subspace are found by employing the mini-max and minimum mean-squared error estimators. The mini-max estimator is used to obtain the worst case performance while the minimum mean-squared to obtain the average performance. These estimators are implemented by using the Complex algorithm of numerical nonlinear optimization, and the Romberg and Gaussian algorithms of numerical integration. A comparison between the monocular and stereo vision systems is then made by using their optimal parameter values. From the results obtained, it is shown that how an optimal imaging geometry of vision-based tracking systems is designed for outdoor or noisy navigational environments.
机译:当视觉传感器用于在室外现实导航环境中跟踪对象时,它们会遭受安装平台的意外移动或振动。本文研究了单目和立体视觉系统在距离和航向角误差方面的性能。导航环境引入的噪声有两种建模方法:摄像头噪声方法;传感器的运动误差被认为是噪声源,而图像噪声的方法;图像坐标误差被视为噪声源。视觉系统的参数空间分为可控子空间和不可控子空间。在单眼情况下,可控子空间由视觉传感器和跟踪点之间的相对高度以及视觉传感器的俯角组成。在立体情况下,可控子空间由两个视觉传感器之间的基线或距离组成。不可控制的子空间由视觉传感器的对象坐标和旋转角度误差或图像坐标误差组成。获得一致的可检测区域,以使跟踪点始终被传感器看到。基于该区域,定义了不包含奇点的可靠区域,以使范围误差不会变为无穷大。相对于不可控子空间的可控子空间的最佳参数是通过使用最小-最大和最小均方误差估计器找到的。最小最大值估计器用于获得最差情况的性能,而最小均方值用于获得平均性能。这些估计器是通过使用数值非线性优化的Complex算法以及数值积分的Romberg和Gaussian算法来实现的。然后,通过使用单眼和立体视觉系统的最佳参数值进行比较。从获得的结果可以看出,如何针对室外或嘈杂的导航环境设计基于视觉的跟踪系统的最佳成像几何形状。

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