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Robust Adaptive Beamforming Based on Steering Vector Estimation With as Little as Possible Prior Information

机译:基于转向矢量估计的鲁棒自适应波束成形,具有尽可能少的先验信息

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摘要

A general notion of robustness for robust adaptive beamforming (RAB) problem and a unified principle for minimum variance distortionless response (MVDR) RAB techniques design are formulated. This principle is to use standard MVDR beamformer in tandem with an estimate of the desired signal steering vector found based on some imprecise prior information. Differences between various MVDR RAB techniques occur only because of the differences in the assumed prior information and the corresponding signal steering vector estimation techniques. A new MVDR RAB technique, which uses as little as possible and easy to obtain imprecise prior information, is developed. The objective for estimating the steering vector is the maximization of the beamformer output power, while the constraints are the normalization condition and the requirement that the estimate does not converge to any of the interference steering vectors and their linear combinations. The prior information used is only the imprecise knowledge of the antenna array geometry and angular sector in which the actual steering vector lies. Mathematically, the proposed MVDR RAB is expressed as the well known non-convex quadratically constrained quadratic programming problem with two constraints, which can be efficiently and exactly solved. Some new results for the corresponding optimization problem such as a new algebraic way of finding the rank-one solution from the general-rank solution of the relaxed problem and the condition under which the solution of the relaxed problem is guaranteed to be rank-one are derived. Our simulation results demonstrate the superiority of the proposed method over other previously developed RAB techniques.
机译:提出了鲁棒自适应波束成形(RAB)问题的鲁棒性的一般概念,以及最小方差无失真响应(MVDR)RAB技术设计的统一原理。该原理是将标准MVDR波束形成器与基于一些不精确的先验信息找到的所需信号控制矢量一起使用。各种MVDR RAB技术之间的差异仅是由于假定的先验信息和相应的信号控制矢量估计技术之间的差异而引起的。开发了一种新的MVDR RAB技术,该技术使用的尽可能少并且易于获得不精确的先验信息。估计导引向量的目的是使波束形成器输出功率最大化,而约束条件是归一化条件以及要求该估计不收敛到任何干扰导引向量及其线性组合的要求。所使用的先验信息仅仅是对实际操纵矢量所处的天线阵列几何形状和角扇区的不精确了解。在数学上,提出的MVDR RAB表示为具有两个约束的众所周知的非凸二次约束二次规划问题,可以有效且准确地解决该问题。相应的优化问题的一些新结果,例如从松弛问题的一般秩解中找到秩解的新代数方式以及保证松弛问题的解为秩一的条件派生。我们的仿真结果证明了该方法相对于其他先前开发的RAB技术的优越性。

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