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Imaging multilayered objects with complex geometry

机译:具有复杂几何形状的多层对象

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摘要

Imaging of solid layered objects using ultrasound presents normally a difficult task. Delay-and-sum (DAS) method, a standard and well-known method used for improving resolution in immersion setup, cannot properly reconstruct an image of layered objects. More advanced algorithms have been proposed for that purpose, like multi layered delay-and-sum (MLDAS) and ray tracing or phase shift migration (PSM). However, these algorithms work properly only when layers are parallel to each other and their surface is perpendicular to the transducer's axis. When an object has complex geometry the problem is even more complicated and only one of those algorithms (ray tracing) is capable of reconstructing the ultrasound image properly. In this paper two algorithms capable of imaging layered objects with complex geometry are presented and their performance is compared: first, is the modified MLDAS that takes under consideration object geometry, and second, the generalized version of PSM (GPSM). The Matlab implementations of those algorithms are evaluated on the experimental data from a copper block immersed in water. The results are compared and advantages and disadvantages of the presented methods are discussed. Half power resolution and signal-to-noise ratio are measured and presented as a quality indicator. Additionally, some modifications to the GPSM algorithm are presented that can enhance the reconstructed image quality.
机译:使用超声的固体层状物体的成像通常是一项艰巨的任务。延迟和总和(DAS)方法,用于在浸没设置中提高分辨率的标准和众所周知的方法,不能正确地重建分层对象的图像。已经提出了更高级的算法,如多层延迟和和(MLDAS)和射线跟踪或相移迁移(PSM)。然而,只有当层彼此平行时,这些算法才能正常工作,并且它们的表面垂直于换能器的轴。当物体具有复杂的几何形状时,问题甚至更复杂,并且只有其中一个算法(射线跟踪)能够正确地重建超声图像。在本文中,提出了两个能够与复杂几何体成像的两种算法,并将其性能进行比较:首先是经过考虑对象几何形状的修改的MLDA,而第二,普遍存在的PSM(GPSM)。这些算法的MATLAB实现是从浸入水中的铜块的实验数据上进行评估。比较结果,讨论了所提出的方法的优缺点。测量半功率分辨率和信噪比并呈现为质量指示符。另外,提出了对GPSM算法的一些修改,其可以增强重建的图像质量。

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