Synthesis of arbitrary and conformal arrays using non-linear optimization techniques

M. Banach, J. Cunningham
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引用次数: 14

Abstract

Two related synthesis problems associated with coherent sensor array processing are discussed. The first problem concerns the determination of the geometric arrangement of a fixed number of array elements to achieve an optimal response; the other is to find a set of shading weights for an array of predetermined geometry. The case of an array of sensors with arbitrary 3-D geometry or conformity to a curved sheet in space, which in general do not have analytic solutions, is treated. These synthesis problems are solved by the application of nonlinear optimization techniques. Methods are presented that are suitable for configuring arrays of arbitrary geometry, applicable for most coherent signal-processing algorithms, along with a method for determining weights useful for conventional beamforming. As with most nonlinear optimization problems, the solutions represent only local optimality and not global optimality. The usual technique of reoptimization with random or perturbed initial values should be used to insure that suitable local minima are found.<>
利用非线性优化技术合成任意和共形阵列
讨论了相干传感器阵列处理中两个相关的合成问题。第一个问题涉及确定固定数量的阵列元素的几何排列以实现最优响应;另一个是为预先确定的几何体阵列找到一组阴影权重。处理了具有任意三维几何形状或符合空间曲面的传感器阵列的情况,这些传感器阵列通常没有解析解。应用非线性优化技术解决了这些综合问题。提出了适合配置任意几何阵列的方法,适用于大多数相干信号处理算法,以及确定对传统波束形成有用的权重的方法。与大多数非线性优化问题一样,解只表示局部最优性,而不是全局最优性。通常使用随机或扰动初始值的再优化技术,以确保找到合适的局部最小值。
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