Frequency Domain Eigenspace-based Projection Minimum Variance for Ultrasound Imaging

X. Li, P. Wang, Q. Li
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Abstract

In recent years, because of safety and timeliness of the ultrasound imaging, this technology has been widely used in the field of medical diagnosis [1]. In the process of ultrasound imaging, the beamforming process is the most important part, which directly determines the imaging quality [2]. At present, the most widely used algorithm is the traditional delay-and-sum (DAS), but DAS has some inherent disadvantages in low resolution and obviously artifacts [3]. For the purpose of solving these deficiencies, many advanced imaging methods have been proposed. Among them, the minimum variance (MV) designed by Capon is a kind of very potential algorithm due to its high resolution [4]. However, the effect of MV algorithm is mainly depended on the accuracy of the preset desired directional vector and the calculation of covariance matrix. Therefore, the MV has the problem of insufficient robustness [5]. In subsequent studies, many innovative methods had been used to overcome the shortcomings of MV algorithm [6], such as eigenspace-based MV (ESBMV).
基于频域特征空间的投影最小方差超声成像
近年来,由于超声成像的安全性和及时性,该技术在医学诊断领域得到了广泛的应用[1]。在超声成像过程中,波束形成过程是最重要的环节,它直接决定了成像质量[2]。目前,应用最广泛的算法是传统的延迟和算法(delay-and-sum, DAS),但DAS在分辨率低、伪影明显等方面存在固有的缺点[3]。为了解决这些不足,人们提出了许多先进的成像方法。其中,Capon设计的最小方差(minimum variance, MV)算法因其高分辨率而成为一种非常有潜力的算法[4]。然而,MV算法的效果主要取决于预设期望方向向量的准确性和协方差矩阵的计算。因此,MV存在鲁棒性不足的问题[5]。在随后的研究中,许多创新的方法被用来克服MV算法的缺点[6],如基于特征空间的MV (ESBMV)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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