基于压缩感知的随机和确定性表示基在计算机断层扫描图像中的性能基准测试

K. Botina, K. Corredor, S. Duarte, G. Perdomo, J. Domínguez, E. Delahoz
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引用次数: 0

摘要

计算机断层扫描是一种放射出绕身体旋转的x射线,投射出待处理并转换成图像的信号的程序。人体中的x射线辐射可能导致心血管疾病、产前婴儿畸形,并增加癌细胞的发展。断层扫描设备有编码孔径来阻挡一些x射线,它使用恢复计算技术从较少的辐射中获得断层扫描图像。一种有用的重建技术是压缩感知,它可以从稀疏信号中恢复图像。通常,图像的稀疏度是通过变换成基矩阵得到的。这项工作比较了计算模型的性能两种表示基础:一个确定性和一个随机。将层析成像数据集表示为每个基,并应用压缩感知来减少每个图像中包含的信息。然后将GPSR算法应用于重建。结果表明:两种表示基结合压缩感知,在不显著影响图像质量的情况下,减少了可用于重建的图像样本数量。此外,随机基在峰值信噪比(PSNR)方面表现出更好的性能,比确定性基高4.815%。另一方面,它被确定为图像重建可能从50%或更高的压缩,即,重建所需的最小样本百分比为50%。我们得出结论,随机基优于确定性基,主要是在重建图像质量方面,而考虑计算时间和样本数量的差异并不显著。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performance Benchmarking of Stochastic and Deterministic Representation Bases with Compressive Sensing in Computerized Tomography Images
Computerized tomography is a procedure that emits X-rays rotating around the body, projecting signals to be processed and converted to images. X-rays radiation in people may cause cardiovascular diseases, malformations in prenatal babies, and increasing the development of cancer cells. The tomography device has coded-aperture to block some X-rays and it uses recovery computational techniques to getting a tomographic image from less radiation. One useful technique for such reconstruction is compressive sensing, which can recovery images from sparse signals. Usually, the sparsity of the images is obtained through transforming it into some basis matrix. This work compares from computational models the performance of two representation bases: one deterministic and one stochastic. The tomography images dataset was represented in every one of the bases and compressive sensing was applied to decreasing the information contained in each image. Then we apply the GPSR algorithm to reconstruction. Results showed that: both representation bases combined with compressive sensing reduce the samples number of the image available for its reconstruction without significantly affecting its quality. Also, the stochastic base presented a better performance concerning the Peak Signal to Noise Ratio (PSNR), this is 4.815% higher than the deterministic counterpart. On the other hand, it was identified that the image reconstruction is possible from 50 % or higher of the compression, i.e., the minimal samples percentage required for reconstruction is 50 %. We conclude that the stochastic base outperforms the deterministic equivalent mainly regarding quality image reconstructed while the differences considering the computational time and samples nurmber are not significantly,
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