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Fundamental Limitations on the Number of Resolvable Emitters Using a Geolocation System

机译:使用地理定位系统的可解析发射器数量的基本限制

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We derive conditions for unique geolocation of multiple radio-frequency emitters using a general observation model. These conditions specify the maximum number of emitters that can be uniquely located by a geolocation system, often referred to as the resolution capacity (RC). Our derivations extend previously published results for geolocation based on angle-of-arrival (AOA) estimation. We show that with no prior information, the RC is upper bounded by the total number of antenna elements in the system, i.e., $LM$, where $M$ is the number of elements in each array and $L$ is the number of arrays. In contrast, the RC of geolocation based on AOA is upper bounded by $M$. In addition, if the signals are known to be uncorrelated, and the arrays are uniform and linear, the RC is upper bounded by $(LM)^{2}-L(M-1)^{2}-1$ . However, more emitters can be resolved using different types of arrays. Our results lead to the inevitable conclusion that geolocation based on AOA is suboptimal, and new methods should be developed that can jointly exploit the information collected by all the antenna arrays.
机译:我们使用一般观测模型推导了多个射频发射器的独特地理位置的条件。这些条件指定了地理定位系统可以唯一定位的最大发射器数量,通常称为分辨率容量(RC)。我们的推导扩展了先前发布的基于到达角(AOA)估计的地理定位结果。我们显示,在没有先验信息的情况下,RC受系统中天线元件总数的上限限制,即$ LM $,其中$ M $是每个阵列中的元件数,而$ L $是数组。相反,基于AOA的地理位置定位的RC上限为$ M $。另外,如果已知信号不相关,并且数组是均匀且线性的,则RC的上限为$(LM)^ {2} -L(M-1)^ {2} -1 $。但是,使用不同类型的阵列可以解析更多的发射器。我们的结果得出了不可避免的结论,即基于AOA的地理位置定位不是最理想的,应该开发可以联合利用所有天线阵列收集的信息的新方法。

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