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A SPECT reconstruction method for extending parallel to non-parallel geometries.

机译:一种将平行几何扩展到非平行几何的SPECT重建方法。

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Due to its simplicity, parallel-beam geometry is usually assumed for the development of image reconstruction algorithms. The established reconstruction methodologies are then extended to fan-beam, cone-beam and other non-parallel geometries for practical application. This situation occurs for quantitative SPECT (single photon emission computed tomography) imaging in inverting the attenuated Radon transform. Novikov reported an explicit parallel-beam formula for the inversion of the attenuated Radon transform in 2000. Thereafter, a formula for fan-beam geometry was reported by Bukhgeim and Kazantsev (2002 Preprint N. 99 Sobolev Institute of Mathematics). At the same time, we presented a formula for varying focal-length fan-beam geometry. Sometimes, the reconstruction formula is so implicit that we cannot obtain the explicit reconstruction formula in the non-parallel geometries. In this work, we propose a unified reconstruction framework for extending parallel-beam geometry to any non-parallel geometry using ray-driven techniques. Studies by computer simulations demonstrated the accuracy of the presented unified reconstruction framework for extending parallel-beam to non-parallel geometries in inverting the attenuated Radon transform.
机译:由于其简单性,通常在开发图像重建算法时采用平行光束几何结构。然后将已建立的重建方法论扩展到扇形束,锥形束和其他非平行几何形状以供实际应用。对于定量SPECT(单光子发射计算机断层扫描)成像,在将衰减的Radon变换反相时会出现这种情况。诺维科夫在2000年为衰减的Radon变换的反演报告了一个明确的平行光束公式。此后,Bukhgeim和Kazantsev报告了一个扇形光束几何公式(2002年预印本N. 99 Sobolev数学研究所)。同时,我们提出了一种用于改变焦距扇形光束几何形状的公式。有时,重建公式是如此隐式,以至于我们无法在非平行几何中获得显式的重建公式。在这项工作中,我们提出了一个统一的重建框架,可以使用射线驱动技术将平行光束几何扩展到任何非平行几何。通过计算机模拟进行的研究表明,所提出的统一重建框架在将衰减Radon变换反演中将平行光束扩展到非平行几何的准确性。

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