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The application of k-space in pulse echo ultrasound

机译:k空间在脉冲回波超声中的应用

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摘要

K-space is a frequency domain description of imaging systems and targets that can be used to gain insight into image formation. Although originally proposed in ultrasound for the analysis of experiments involving anisotropic scattering and for the design of acoustic tomography systems, it is particularly useful for the analysis of pulse echo ultrasonic imaging systems. This paper presents analytical and conceptual techniques for estimating the k-space representation of pulse echo imaging systems with arbitrary transmit and receive array geometries and apodizations. Simple graphical methods of estimating the first and second order statistics of speckle are presented. Examples are presented that utilize k-space to gain insight regarding the performance of spatial and frequency compounding and to describe the impact of synthetic receive aperture geometry on beamforming and speckle statistics. The Van Cittert-Zernike theorem is presented in k-space, and techniques for improving echo coherence are discussed.
机译:K空间是成像系统和目标的频域描述,可用于深入了解图像形成。尽管最初是在超声领域提出的,用于分析涉及各向异性散射的实验以及用于声学层析成像系统的设计,但它对于分析脉冲回波超声成像系统特别有用。本文提出了分析和概念技术,用于估计具有任意发射和接收阵列几何形状和切趾的脉冲回波成像系统的k空间表示。介绍了估计斑点的一阶和二阶统计量的简单图形方法。给出了利用k空间获取有关空间和频率复合性能的见解并描述合成接收孔径几何形状对波束形成和散斑统计的影响的示例。 Van kittert-Zernike定理在k空间中给出,并讨论了改善回波相干性的技术。

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