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A Feasibility Study of Geometric-Decomposition Coil Compression in MRI Radial Acquisitions

机译:MRI径向获取中几何分解线圈压缩的可行性研究

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摘要

Receiver arrays with a large number of coil elements are becoming progressively available because of their increased signal-to-noise ratio (SNR) and enhanced parallel imaging performance. However, longer reconstruction time and intensive computational cost have become significant concerns as the number of channels increases, especially in some iterative reconstructions. Coil compression can effectively solve this problem by linearly combining the raw data from multiple coils into fewer virtual coils. In this work, geometric-decomposition coil compression (GCC) is applied to radial sampling (both linear-angle and golden-angle patterns are discussed) for better compression. GCC, which is different from directly compressing in k-space, is performed separately in each spatial location along the fully sampled directions, then followed by an additional alignment step to guarantee the smoothness of the virtual coil sensitivities. Both numerical simulation data and in vivo data were tested. Experimental results demonstrated that the GCC algorithm can achieve higher SNR and lower normalized root mean squared error values than the conventional principal component analysis approach in radial acquisitions.
机译:由于具有增加的信噪比(SNR)和增强的并行成像性能,具有大量线圈元件的接收器阵列正逐渐可用。但是,随着通道数量的增加,尤其是在某些迭代式重构中,更长的重构时间和大量的计算成本已成为人们关注的重大问题。线圈压缩通过将来自多个线圈的原始数据线性组合为更少的虚拟线圈,可以有效地解决此问题。在这项工作中,将几何分解线圈压缩(GCC)应用于径向采样(讨论了线性角度和金色角度模式),以实现更好的压缩效果。 GCC与直接在k空间中压缩不同,它是沿着完全采样的方向在每个空间位置分别执行的,然后执行附加的对齐步骤以确保虚拟线圈灵敏度的平滑度。测试了数值模拟数据和体内数据。实验结果表明,与传统的径向分量采集主成分分析方法相比,GCC算法可以实现更高的SNR和更低的归一化均方根误差值。

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