Radar sparse signal processing by non-negative least-squares estimation

International Conference on Radar Systems (RADAR 2022)(2022)

引用 0|浏览2
暂无评分
摘要
Increasing the granularity of the solution space for many inverse problems results in ill-posedness. Detection of objects that are close in the solution space e.g. in range or Doppler is significantly improved if a-priori information, such as sparsity, can be used. Alternatively to traditional sparse signal processing algorithms priors, in this paper, we exploit the non-negativity of objects power estimates and propose the use of a non-negative least-squares algorithm to perform single-pulse target estimation. We discuss the corresponding gridding and objects relative-phase effects on estimation as well the relation with other sparse signal processing methods. Finally, we present numerical results supporting that the proposed method, similarly to typical sparsity based algorithms, has the potential to increase detection probability of closely spaced objects.
更多
查看译文
关键词
a-priori information,algorithms priors,closely spaced objects,corresponding gridding,detection probability,Doppler,granularity,inverse problems results,nonnegative least-squares estimation,nonnegativity,objects power estimates,objects relative-phase effects,radar sparse signal processing,single-pulse target estimation,solution space,sparse signal processing methods,traditional sparse signal,typical sparsity based algorithms
AI 理解论文
溯源树
样例
生成溯源树,研究论文发展脉络
Chat Paper
正在生成论文摘要