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Two New Closed Form Approximate Maximum Likelihood Location Methods Based on Time Difference of Arrival Measurements

机译:两个新的闭合形式近似最大似然定位方法基于时间差的到达测量

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In this paper, we propose two new closed form approximate maximum likelihood location methods via time difference of arrival (TDOA) measurements to determine the location of a target. For both two methods, an initial estimation is acquired by least square method in the first step. Then, supposing that the statistical structure of measurement noise are already known, the maximum likelihood function is derived. At last, for method one, we use first order Taylor expand at the initial point to approximate the residual error for nonlinear measurement equation and substitute it into the maximum likelihood function. While for method two, we use second order Taylor expand at the initial point to approximate the maximum likelihood function. At last, we derive the closed-form solution to both of the methods respectively. The computational complexity of our methods and AML method is derived and we analyze the performance of our two methods. The simulation results show that our methods are more accurate because our methods based on maximum likelihood function and have low computational complexity because we iterate only once.
机译:在本文中,我们提出了两个新的闭合形式近似最大似然位置方法,通过时间差(TDOA)测量来确定目标的位置。对于这两种方法,在第一步中的最小二乘法获取初始估计。然后,假设测量噪声的统计结构已经已知,导出了最大似然函数。最后,对于方法一个,我们在初始点使用第一阶泰勒展开,以近似非线性测量方程的剩余误差,并将其替换为最大似然函数。虽然对于方法二,我们在初始点使用二阶泰勒展开,以近似最大似然函数。最后,我们分别从封闭式解决方案派生到这两种方法。我们的方法和AML方法的计算复杂性是衍生的,我们分析了两种方法的性能。仿真结果表明,我们的方法更准确,因为我们的方法基于最大似然函数并具有低计算复杂性,因为我们只迭代一次。

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