Kim Bong-Seok, Jin Youngseok, Lee Jonghun, Kim Sangdong
Division of Automotive Technology, Daegu Gyeongbuk Institute of Science and Technology (DGIST), Daegu 42988, Korea.
Department of Interdisciplinary Engineering, Daegu Gyeongbuk Institute of Science and Technology (DGIST), Daegu 42988, Korea.
Sensors (Basel). 2022 Feb 5;22(3):1202. doi: 10.3390/s22031202.
We propose a frequency-modulated continuous wave (FMCW) radar estimation algorithm with high resolution and low complexity. The fast Fourier transform (FFT)-based algorithms and multiple signal classification (MUSIC) algorithms are used as algorithms for estimating target parameters in the FMCW radar systems. FFT-based and MUSIC algorithms have tradeoff characteristics between resolution performance and complexity. While FFT-based algorithms have the advantage of very low complexity, they have the disadvantage of a low-resolution performance; that is, estimating multiple targets with similar parameters as a single target. On the other hand, subspace-based algorithms have the advantage of a high-resolution performance, but have a problem of very high complexity. In this paper, we propose an algorithm with reduced complexity, while achieving the high-resolution performance of the subspace-based algorithm by utilizing the advantages of the two algorithms; namely, the low-complexity advantage of FFT-based algorithms and the high-resolution performance of the MUSIC algorithms. The proposed algorithm first reduces the amount of data used as input to the subspace-based algorithm by using the estimation results obtained by FFT. Secondly, it significantly reduces the range of search regions considered for pseudo-spectrum calculations in the subspace-based algorithm. The simulation and experiment results show that the proposed algorithm achieves a similar performance compared with the conventional and low complexity MUSIC algorithms, despite its considerably lower complexity.
我们提出了一种具有高分辨率和低复杂度的调频连续波(FMCW)雷达估计算法。基于快速傅里叶变换(FFT)的算法和多重信号分类(MUSIC)算法被用作FMCW雷达系统中估计目标参数的算法。基于FFT的算法和MUSIC算法在分辨率性能和复杂度之间具有权衡特性。基于FFT的算法具有极低复杂度的优点,但存在分辨率性能低的缺点;也就是说,将具有相似参数的多个目标估计为单个目标。另一方面,基于子空间的算法具有高分辨率性能的优点,但存在复杂度非常高的问题。在本文中,我们提出了一种复杂度降低的算法,通过利用这两种算法的优点,即基于FFT的算法的低复杂度优点和MUSIC算法的高分辨率性能,来实现基于子空间算法的高分辨率性能。所提出的算法首先利用FFT获得的估计结果减少作为基于子空间算法输入的数据量。其次,它显著减小了基于子空间算法中用于伪谱计算的搜索区域范围。仿真和实验结果表明,所提出的算法尽管复杂度低得多,但与传统的低复杂度MUSIC算法相比,仍能实现相似的性能。