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Optimal sensor locations and ultrasound tomography set-up design for limited data problems

机译:最佳传感器位置和超声断层扫描设置设计有限数据问题

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This work addresses the issue of limited data problem (of ultrasonic tomography) especially for the case when the detector-emitter pairs are only a few in numbers. It is shown that optimized locations (sensor array design with optimized non-uniform places) result in better reconstruction compared to the uniform configuration of detectors. Parallel scanning mode (4 acoustic transducer pairs for 36 views only) is used to perform a simulation study. An interface of genetic algorithm and entropy maximization process is achieved to estimate these optimal locations. Delaunay triangulation and shape function interpolation is used to discretize and connect the image space with data space. Strip integration is used to include the diverging beam width effect. Smearing is also incorporated for noise filtering during the reconstruction process. The location that provides minimum l_2 norm (in the reconstructions) is taken as the solution for optimal design. Ultrasound tomography setup is developed with uniform and optimal sensors alignment. Specimen with known locations is used to acquire the real world data. Tomographic reconstruction from optimal case shows promising results over uniform arrangement. The modified design is also has an added economical advantage since focused beam transducers are expensive and cost increases with the desired focal length.
机译:这项工作解决了有限数据问题(超声波断层扫描)的问题,特别是对于检测器 - 发射器对仅数量的数量。结果表明,与检测器的均匀配置相比,优化的位置(具有优化的非均匀位置的传感器阵列设计)导致更好地重建。并行扫描模式(仅为36个视图的4个声学传感器对)用于执行模拟研究。实现了遗传算法和熵最大化过程的界面以估计这些最佳位置。 Delaunay三角测量和形状功能插值用于分散和连接数据空间的图像空间。条带集成用于包括发散光束宽度效果。在重建过程中,也包含用于噪声滤波的涂抹。提供最小L_2规范(在重建中)的位置被视为最佳设计的解决方案。超声波断层扫描设置具有均匀和最佳的传感器对齐。具有已知位置的标本用于获取现实世界数据。来自最佳案例的断层重建显示了均匀安排的有希望的结果。改进的设计还具有额外的经济优势,因为聚焦光束换能器是昂贵的并且具有所需焦距的成本增加。

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