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Nonlinear estimation algorithm and its optical implementation for target tracking in clutter environment

机译:杂波环境下目标跟踪的非线性估计算法及其光学实现

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Abstract: The systems such as infrared search and trackers (IRST's), forward looking infrared systems (FLIR's), sonars, and 2-D radars consist of two functional blocks; a detection unit and a tracker. The detection unit which has matched filters followed by a threshold device generates a set of multiple two-dimensional points or detects at every sampling time. For a radar or sonar, each generated detect has polar coordinates, the range and azimuth while an IRST or FLIR produces detects in cartesian coordinates. In practice, the detection unit always has a non-zero false alarm rate, and therefore, the set of detects usually contains clutter points as well as the target. In this paper, we shall present a new target tracking algorithm for clutter environment applicable to a wide range of tracking systems. More specifically, the two-dimensional tracking problem in clutter environment is solved in the discrete-time Bayes optimal (nonlinear, and non-Gaussian) estimation framework. The proposed method recursively finds the entire probability density functions of the target position and velocity. With our approach, the nonlinear estimation problem is converted into simpler linear convolution operations, which can efficiently be implemented with optical devices such as lenses, CCD's (charge coupled devices), SLM's (spatial light modulators) and films. !8
机译:摘要:红外搜索和跟踪器(IRST),前视红外系统(FLIR),声纳和二维雷达等系统由两个功能块组成;检测单元和跟踪器。具有匹配滤波器的检测单元以及阈值设备后面的检测单元会生成一组多个二维点,或者在每个采样时间进行检测。对于雷达或声纳,每个生成的检测都具有极坐标,范围和方位角,而IRST或FLIR则以笛卡尔坐标生成检测。实际上,检测单元始终具有非零的误报率,因此,检测集通常包含杂乱点以及目标。在本文中,我们将针对杂波环境提出一种适用于广泛跟踪系统的新目标跟踪算法。更具体地说,在离散时间贝叶斯最优(非线性和非高斯)估计框架中解决了杂波环境中的二维跟踪问题。所提出的方法递归地找到目标位置和速度的整个概率密度函数。使用我们的方法,可以将非线性估计问题转换为更简单的线性卷积运算,可以使用光学器件(例如透镜,CCD(电荷耦合器件),SLM(空间光调制器)和胶片)有效地实现该算法。 !8

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