解决测向系统中的歧义

Supawat Supakwong, A. Manikas, A. Constantinides
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引用次数: 6

摘要

研究了基于子空间的测向系统中歧义的解决问题。流形歧义的原因是由于流形向量之间的线性依赖。当出现模糊情况时,基于子空间的DF技术无法正确识别一组唯一的到达方向(DOA)。由于对参数的估计不可靠,这会导致性能下降。尽管在阵列系统中存在无限多的模糊情况,但解决歧义的问题却很少受到关注。本文提出了两种新的技术,旨在提高DOA识别能力,同时保持最小的计算复杂度。所提出的技术采用基于最小方差无失真响应(MVDR)准则的波束形成类来估计信号功率,这是识别信号存在的一种措施。仿真结果表明,该方法在识别能力方面优于先前提出的模型拟合方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Resolving manifold ambiguities in direction finding systems
The issue of resolving manifold ambiguities in subspace-based Direction Finding (DF) systems is investigated in this paper. The cause of manifold ambiguities is due to linear dependence amongst manifold vectors. When an ambiguous situation occurs, subspace-based DF techniques fail to correctly identify a unique set of Directions-of-Arrival (DOA). This causes a performance degradation due to unreliable estimates of the parameters. In spite of the fact that there are infinitely many ambiguous scenarios in an array system, the problem in resolving manifold ambiguities has received very little attention. In this paper, two novel techniques are proposed, aiming at improving the DOA identification capability, while maintaining a minimum computational complexity. The proposed techniques adopt a beamforming class based on the Minimum Variance Distortionless Response (MVDR) criterion to estimate signal power, which is a measure for identifying the presence of a signal. Simulation results show the improved performance in terms of the identification capability over the previously proposed model fitting method.
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