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Temporal super resolution of ultrasound images using compressive sensing

机译:使用压缩感测的超声图像的时间超分辨率

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Increasing the frame rate is a challenging problem for tracking the fast transient motions of the heart in ultrasound imaging with diagnostic goals. In this paper, compressive sensing (CS) is used for super temporal resolution. Compressive sensing is an acquisition method where only a few random samples of a signal are blindly measured, and the full signal is reconstructed under certain conditions. The proposed method uses spatial and temporal information of radio frequency (RF) signals for reconstruction of the entire image sequence so; the reconstruction is performed in both spatial and temporal directions. Three sparsity bases are used for the sparse representation of the signals in the Spatio-Temporal domain, including fixed sparsity basis, fixed overcomplete dictionary and learned overcomplete dictionary. This approach is evaluated on the In-vivo 2-dimensional (2D) data of the carotid artery and the 3-dimensional (3D) simulated echocardiographic data. The qualitative and quantitative results show that images, which are reconstructed by the proposed Spatio-Temporal method have a far low error and so much better quality than those that reconstructed by conventional spatial compressive sensing method. The proposed approach via the learned overcomplete dictionary in temporal and spatial direction increases the frame rate based on the different subsampling rates. For instance, the frame rate up to two times the original sequence is achievable, while Root Mean Square Error (RMSE) is approximately 1.5 and 3 for 2D and 3D data, respectively. (C) 2019 Elsevier Ltd. All rights reserved.
机译:为了在具有诊断目标的超声成像中跟踪心脏的快速瞬态运动,提高帧速率是一个具有挑战性的问题。在本文中,压缩感测(CS)用于超时间分辨率。压缩感测是一种获取方法,其中仅盲目测量信号的几个随机样本,然后在某些条件下重建完整的信号。所提出的方法使用射频(RF)信号的时空信息来重构整个图像序列。重建是在空间和时间两个方向上进行的。时空域中信号的稀疏表示使用了三个稀疏基,包括固定稀疏基,固定过完备字典和学习过完备字典。该方法在颈动脉的体内二维(2D)数据和三维(3D)模拟超声心动图数据上进行评估。定性和定量结果表明,与传统的空间压缩感测方法相比,通过时空方法重建的图像具有极低的误差,并且质量要好得多。所提出的方法通过在时间和空间方向上的学习过的完全字典来基于不同的子采样速率来提高帧速率。例如,可以达到原始序列两倍的帧速率,而对于2D和3D数据,均方根误差(RMSE)分别约为1.5和3。 (C)2019 Elsevier Ltd.保留所有权利。

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