STAP的投影方法

S. Pillai, S. R. Pillai
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引用次数: 2

摘要

时空自适应处理(STAP)应用中的样本支持问题是由于需要使多个时空自由度(DOF)适应包括杂波和干扰器在内的不断变化的干扰环境而引起的。通常,在异构的陆地强杂波环境中,可用的广义平稳样本支持严重限制了样本矩阵逆(SMI)方法的直接实现。我们概述了一种利用投影方法来解决样本支持问题的方法-交替投影或松弛投影算子到期望凸集上-以保留协方差矩阵的先验已知结构。我们的初步分析表明,通过将这些方法与基于特征的技术相结合,可以显着减少非平稳环境中所需的数据样本,从而实现更好的目标检测。事实上,与直接基于特征的方法相比,在时空孔径损失可以忽略不计的情况下,可以获得数据约简方面的倍增性改进。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Projection approach for STAP
The sample support problem in space-time adaptive processing (STAP) applications arises from the requirement to adapt many spatial and temporal degrees-of-freedom (DOF) to a changing interference environment that includes clutter and jammers. Often, in heterogeneous overland strong clutter environments, the available wide sense stationary sample support is severely limited to preclude the direct implementation of the sample matrix inverse (SMI) approach. We outline an approach to address the sample support problem by utilizing projection methods - alternating projections or relaxed projection operators onto desired convex sets - to retain the a-priori known structure of the covariance matrix. Our initial analysis shows that by combining these approaches with eigen-based techniques, it is possible to reduce significantly the data samples required in non-stationary environment and consequently achieve superior target detection. In fact, multiplicative improvement in data reduction compared to direct eigen-based methods can be obtained at the expense of negligible loss in space-time aperture.
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