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2019 Sensor Signal Processing for Defence Conference (SSPD)最新文献

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Support Estimation of a Sample Space-Time Covariance Matrix 样本时空协方差矩阵的支持度估计
Pub Date : 2019-03-01 DOI: 10.1109/SSPD.2019.8751663
Connor Delaosa, J. Pestana, N. Goddard, S. Somasundaram, Stephan Weiss
The ensemble-optimum support for a sample space-time covariance matrix can be determined from the ground truth space-time covariance, and the variance of the estimator. In this paper we provide approximations that permit the estimation of the sample-optimum support from the estimate itself, given a suitable detection threshold. In simulations, we provide some insight into the (in)sensitivity and dependencies of this threshold.
样本空时协方差矩阵的集合最优支持度可由实值空时协方差和估计量方差确定。在本文中,我们提供了允许从估计本身估计样本最优支持的近似,给定一个合适的检测阈值。在模拟中,我们对该阈值的敏感性和依赖性提供了一些见解。
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引用次数: 9
Measuring Smoothness of Real-Valued Functions Defined by Sample Points on the Unit Circle 单位圆上由采样点定义的实值函数的平滑度测量
Pub Date : 2019-03-01 DOI: 10.1109/SSPD.2019.8751642
Stephan Weiss, I. Proudler, M. Macleod
In the context of extracting analytic eigen- or singular values from a polynomial matrix, a suitable cost function is the smoothness of continuous, real, and potentially symmetric periodic functions. This smoothness can be measured as the power of the derivatives of that function, and can be tied to a set of sample points on the unit circle that may be incomplete. We have previously explored the utility of this cost function, and here provide refinements by (i) analysing properties of the cost function and (ii) imposing additional constraints on its evaluation.
在从多项式矩阵中提取解析特征值或奇异值的情况下,一个合适的代价函数是连续的、实数的和潜在对称的周期函数的平滑性。这种平滑度可以用该函数的导数的幂来衡量,并且可以与单位圆上可能不完整的一组样本点联系起来。我们之前已经探索了这个成本函数的效用,并在这里通过(i)分析成本函数的性质和(ii)对其评估施加额外的约束来提供改进。
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引用次数: 7
A New Sparse Linear Array with Three-Level Nested Structure 一种新的三层嵌套结构稀疏线性阵列
Pub Date : 2019-02-28 DOI: 10.1109/SSPD.2019.8751659
Mingyang Chen, Lu Gan, Wenwu Wang
Mutual coupling, which is caused by a tight inter sensor spacing in uniform linear arrays (ULAs), will, to a certain extent, affect the estimation result for source localisation. To address the problem, sparse arrays such as coprime array and nested array are considered to achieve less mutual coupling and more uniform degrees-of-freedom (DoFs) than ULAs. However, there are holes in coprime arrays leading to a decrease of uniform DoFs and in a nested array, some sensors may still be located so closely that the influence of mutual coupling between sensors remains significant. This paper proposes a new Loosely Distributed Nested Array (LoDiNA), which is designed in a three-level nested configuration and the three layers are linked end-to-end with a longer inter-element separation. It is proved that LoDiNA can generate a higher number of uniform DoFs with greater robustness against mutual coupling interference and simpler configurations, as compared to existing nested arrays. The feasibility of the proposed LoDiNA structure is demonstrated for Direction-of-Arrival (DoA) estimation for multiple stationarysources with noise.
均匀线性阵列(ula)中由于传感器间距过紧而产生的相互耦合,会在一定程度上影响源定位的估计结果。为了解决这一问题,稀疏阵列(如协素数阵列和嵌套阵列)可以实现比ula更少的相互耦合和更均匀的自由度。然而,在同素数阵列中存在孔洞,导致均匀dof降低,并且在嵌套阵列中,一些传感器仍然可能位置很近,传感器之间的相互耦合影响仍然很大。本文提出了一种新的松散分布嵌套阵列(LoDiNA),它采用三层嵌套结构,三层端到端连接,元素间间隔较长。与现有的嵌套阵列相比,LoDiNA可以生成更多数量的均匀dof,具有更强的抗相互耦合干扰的鲁棒性和更简单的配置。在多平稳噪声源的到达方向(DoA)估计中,证明了所提出的LoDiNA结构的可行性。
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引用次数: 2
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2019 Sensor Signal Processing for Defence Conference (SSPD)
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