有限脉冲序列微波采样波束形成器

S. Farzaneh, A. Sebak
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引用次数: 2

摘要

使用微波波束形成(MBF)通过减少射频下变频器和模数转换器(ADC)的数量,降低了自适应波束形成结构的成本、尺寸、重量和电池功耗。然而,传统的MBF存在两个问题。一个问题是输出端只有一个信号,这限制了该结构的信号处理能力。为此,已经提出了几种基于微扰的算法。另一个问题是需要多个移相器和幅度控制电路,这是这些系统中最昂贵的部分。在(Farzaneh和Sebak, 2006)中,提出了一种新的MBF结构,该结构通过在微波域中采样,使用一个简单的块独立完成全范围相位幅度控制。这种技术降低了MBF的实现成本,也使得使用高分辨率时延和脉宽调制ic获得高分辨率权重成为可能。然而,(Farzaneh和Sebak, 2006)中的结构是基于无限周期脉冲序列。对于自适应波束形成(ABF)和到达方向(DOA)估计,权值是临时更新的,采样脉冲序列是有限的。在这项工作中,研究了有限持续时间脉冲串的影响。得到了一个新的采样频率极限,它是信号带宽和脉冲序列持续时间的函数。在下一节中,介绍了MSBF的基本原理,并讨论了新的结构。然后给出了仿真模型和仿真结果。最后,对全文进行了总结和结论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Microwave sampling beamformer with finite pulse train
Using microwave beamforming (MBF) reduces the cost, size, weight and battery power consumption of the adaptive beamformer structure by lowering the number of RF down-converters and analog to digital converters (ADC). However, there have been two problems associated with traditional MBF. One problem is having only one signal at the output that limits the signal processing capability of the structure. Several perturbation-based algorithms have been proposed for this purpose. Another problem the need for multiple phase shifters and amplitude control circuits which are the most expensive part of these systems. In (Farzaneh and Sebak, 2006), a new MBF structure has been proposed which independently accomplishes full range phase-amplitude control using one simple block by sampling in the microwave domain. This technique reduces the implementation cost of the MBF and also makes it possible to obtain high resolution weightings using high resolution time delay and pulse width modulation ICs. However, the structure in (Farzaneh and Sebak, 2006) is based on an infinite periodic pulse train. For adaptive beamforming (ABF) and direction of arrival (DOA) estimation, where weights are updated temporarily, the sampling pulse train is finite. In this work, the effect of the finite duration pulse train is investigated. A new limit for the sampling frequency is obtained which is a function of signal bandwidth and pulse train duration. In the next section the fundamental principle of the MSBF is introduced and the new structure is discussed. Then, simulation model and results are presented. Finally, summary and conclusions are given.
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