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Point spread function optimization in SPECT

机译:SPECT中的点扩散函数优化

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In this paper we propose a novel method for collimator design in single photon emission tomography (SPECT). The challenge here is to find a practical collimator design that allows good recovery and good sensitivity. Instead of working on the collimator''s shape, the problem is addressed by optimizing the point spread function (PSF) with respect to the performance of the reconstruction algorithm in terms of resolution modelling. The optimization is based on an object-dependent cost function that takes into account bother recovery coefficient (RC) and sensitivity. Therefore, for each object considered a different "optimal" PSF is expected. Once a PSF is obtained, we assess its performances by plotting the coefficient of variation (COV) versus the recovery coefficient (RC) at each iteration of a maximum likelihood maximization expectation (MLEM) algorithm. We performed our experiments on two-dimensional (2-D) geometric phantoms, in order to investigate the relationship between the optimal PSF and the object geometrical properties, as well as on a 2-D brain activity phantom. We show that the optimized PSF''s lead to resolution models that improve both image resolution and signal to noise ratio.
机译:在本文中,我们提出了一种在单光子发射断层扫描(SPECT)中用于准直器设计的新方法。这里的挑战是要找到一种实用的准直仪设计,以使其具有良好的恢复能力和良好的灵敏度。通过在分辨率建模方面针对重构算法的性能优化点扩展函数(PSF),可以解决该问题,而不是照准直仪的形状。该优化基于与对象相关的成本函数,该函数考虑了恢复系数(RC)和灵敏度。因此,对于每个被认为是不同的“最佳” PSF的对象,都是期望的。一旦获得PSF,我们将在最大似然最大化期望(MLEM)算法的每次迭代中绘制变异系数(COV)与恢复系数(RC)的关系图,从而评估其性能。我们对二维(2-D)几何体模进行了实验,以研究最佳PSF与对象几何特性之间以及二维脑活动体模之间的关系。我们表明,优化的PSF导致分辨率模型提高了图像分辨率和信噪比。

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