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Tomography Imaging via Triangulating and Neural Computing

机译:通过三角测量和神经计算的层析成像

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摘要

Tomography imaging was originally rooted to the Radon transform, the mathematically reverse analysis presented by Cormack, and the reverse matrix approach by Hounsfield, formed the solid fundament of Computerized Tomography (CT). CT has being paid much attention on its theory, analysis, scanning method, fast algorithm, implementation and applications to medical and industrial areas for fifty years. The problems of the data redundancy and time-consuming of the traditional CT algorithms are paid great interest in. In this paper, we proposed a novel method, the triangulating partition of image and neural computing for tomography imaging. The emphases are paid on the regular triangulating partition instead of the rectangle partition in the traditional CT and the models and algorithms of the neural networks for tomography imaging. The theoretically analyzed and simulated results have shown that the triangulating may reduce data redundancy and the neural computing approach promises a fast and reasonable method to the tomography imaging, especially in some engineering applications such as fluid visualization. The validity and superiority of our approach are examined in this paper.
机译:断层扫描成像最初起源于Radon变换,Cormack提出的数学逆向分析以及Hounsfield的逆矩阵方法,形成了计算机断层扫描(CT)的坚实基础。五十年来,CT一直在其理论,分析,扫描方法,快速算法,实现以及在医疗和工业领域的应用方面受到广泛关注。传统CT算法的数据冗余和耗时问题备受关注。本文提出了一种新的方法,即图像的三角剖分和神经计算的层析成像。重点放在常规三角测量分区上,而不是传统CT的矩形分区以及用于层析成像的神经网络的模型和算法上。理论分析和仿真结果表明,三角剖分可以减少数据冗余,而神经计算方法有望为层析成像提供一种快速合理的方法,尤其是在某些工程应用中,例如流体可视化。本文研究了我们方法的有效性和优越性。

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