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A batch processing algorithm for target tracking using frequency measurements

机译:使用频率测量进行目标跟踪的批处理算法

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This paper develops a batch processing algorithm that can be used to track a moving ground target emitter with measurements of received frequency. A constant velocity track that best fits the frequency measurements is computed. The target's position will be defined u sing W GS84 longitude, latitude, and altitude. We will assume the following about the target: an estimate of initial position is available, the east and north velocity components are constant during the observation period, and altitude is either known or can be computed using a local datum. The 3 parameters to be estimated are the 2 velocity components and a receiver measurement bias. These parameters are treated as random variables with known a priori distributions, so the tracking problem is one of Maximum A Posteriori (MAP) estimation. The a priori distribution provides a statistical bound on parameter values and keeps the algorithm stable when sensor-target geometry is poor. The frequency measurements used for tracking are nonlinear functions of target position and velocity, thereby requiring that a nonlinear optimal estimation problem be solved. Batch processing of all sensor measurements and Iterated Least-Squares (ILS) are used to solve this problem. Each update of ILS requires the target's position time history in order to compute the objective function value being minimized. Target tracking is treated as a parameter identification or inverse problem, i.e., the target's position is the output of an ordinary differential equation having unknown parameters to be estimated. As a result, the target's position time history is found using numerical integration, the given initial position and the current velocity estimates. This process also gives the system sensitivity matrix needed to compute the parameter estimation error covariance matrix. The model used for this algorithm contrasts with that used for the design of recursive estimators such as an extended Kalman filter, where the target's position is t he output of a dynamic system driven by white noise. A Kalman filter will provide good estimates of target position and velocity when the frequency of the target's transmitted signal is stable or the target's velocity is fairly constant. However, when neither of these conditions is met, the filter m ay produce a nerratic t rack t hat differs significantly from truth. The constant velocity track produced by this algorithm is less erratic than one produced by a recursive estimator when the transmitter frequency drifts and the target maneuvers. In these unfavorable conditions, the batch processor is more robust and can provide the user with a target direction vector. This direction vector can be combined with a map of the area of interest to inform the user as to the target's most likely route and location.
机译:本文开发了一种批处理算法,该算法可用于跟踪接收到的频率测量的移动地面目标发射器。计算出最适合频率测量的恒速轨道。目标的位置将使用W GS84经度,纬度和高度来定义。我们将针对目标假设以下内容:可以获得初始位置的估计值,在观察期内东,北速度分量是恒定的,并且高度是已知的或可以使用局部基准来计算的。要估计的3个参数是2个速度分量和一个接收器测量偏差。这些参数被视为具有已知先验分布的随机变量,因此跟踪问题是最大后验(MAP)估计之一。先验分布提供了参数值的统计范围,并在传感器目标几何形状较差时保持算法稳定。用于跟踪的频率测量是目标位置和速度的非线性函数,因此需要解决非线性最佳估计问题。所有传感器测量结果的批量处理和迭代最小二乘(ILS)用于解决此问题。 ILS的每次更新都需要目标的位置时间历史记录,以便计算最小化的目标函数值。目标跟踪被视为参数识别或反问题,即目标的位置是具有未知参数要估计的常微分方程的输出。结果,使用数值积分,给定的初始位置和当前速度估算值可以找到目标的位置时间历史。此过程还提供了计算参数估计误差协方差矩阵所需的系统灵敏度矩阵。该算法使用的模型与递归估计器(例如扩展的卡尔曼滤波器)设计所使用的模型形成对比,后者的目标位置是由白噪声驱动的动态系统的输出。当目标发射信号的频率稳定或目标速度相当恒定时,卡尔曼滤波器将提供目标位置和速度的良好估计。但是,当这两个条件都不满足时,滤波器可能会产生与真实情况明显不同的不确定性。当发射机频率漂移和目标操纵时,由该算法产生的恒速轨道不如由递归估计器产生的恒速轨道更不稳定。在这些不利条件下,批处理处理器更加强大,可以为用户提供目标方向向量。该方向向量可以与感兴趣区域的地图相结合,以告知用户目标的最可能路线和位置。

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