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Applications of Optimal Sampling Lattices for Volume Acquisition via 3D Computed Tomography

机译:通过3D计算断层扫描的最优采样格子的应用

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There has been mounting evidence that the familiar Cartesian lattices, while convenient for signal processing and representation, are sub-optimal when it comes to signal fidelity. More suitable in this respect are optimal sampling lattices, such as the Hexagonal and Body Centered Cartesian (BCC) lattice, and recent work has employed these in the areas of volume rendering and image processing. In this paper we explore various applications of these lattices within the context of 3D Computed Tomographic Reconstruction, both in terms of the (2D) detector and the (3D) reconstructed object, and a theoretical analysis is provided. We combine this analysis with a practical application, that is, the use of these lattices within a real-time GPU-accelerated 3D reconstruction platform, in which performance is also of an immediate concern.
机译:已经安装了证据表明熟悉的笛卡尔格子,同时方便的信号处理和表示,在发信号保真时是次优。更适合于这方面是最佳的采样格子,例如六边形和身体中心的笛卡尔(BCC)格子,最近的工作在体积渲染和图像处理领域采用这些工作。在本文中,我们在3D计算断层重建的背景下探讨这些格子的各种应用,两者都在(2D)检测器和(3D)重建对象,并且提供了理论分析。我们将该分析与实际应用相结合,即在实时GPU加速的3D重建平台内使用这些格子,其中性能也立即关注。

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