A robust sparse optimization for pattern synthesis with unknown manifold error

Jiazhou Liu, Zhiqin Zhao, Jinguo Wang, Q. Liu
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引用次数: 2

Abstract

The performance of synthesis pattern with sparse arrays is known to degrade in the presence of errors in the array manifolds. This paper introduces a beampattern synthesis approach with uncertain manifold vectors perturbation for linear array. In order to match the desired pattern and minimize the elements simultaneously, the convex optimization of minimizing a reweighted l1-norm objective based on the weights of elements is proposed. The superposition sampling is used for select the elements. The excitation weights and sensor positions of an array radiating pencil beampatterns are obtained. This method is demonstrated through numerical simulations. The results show the maximally sparse array in beampattern synthesis with manifold vectors perturbation is obtained and the method is effective.
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带有未知流形误差的模式综合鲁棒稀疏优化
已知稀疏阵列合成方向图的性能在阵列流形中存在误差时会下降。本文介绍了一种具有不确定流形矢量摄动的线性阵列波束图合成方法。为了在匹配期望模式的同时最小化元素,提出了基于元素权重的最小化重加权11范数目标的凸优化方法。采用叠加抽样法对元素进行选择。得到了辐射铅笔束的阵列的激励权值和传感器位置。通过数值模拟对该方法进行了验证。结果表明,在流形矢量摄动的波束图合成中得到了最大稀疏阵列,该方法是有效的。
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