$B_1$ map estimation. Bloch–Siegert (BS) $B_1$ Field Via Bloch–Siegert $B_1$ Mapping and Coil Combination Optimizations"> Regularized Estimation of Magnitude and Phase of Multi-Coil <formula formulatype='inline'><tex Notation='TeX'>$B_1$</tex></formula> Field Via Bloch–Siegert <formula formulatype='inline'><tex Notation='TeX'>$B_1$</tex> </formula> Mapping and Coil Combination Optimizations
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Regularized Estimation of Magnitude and Phase of Multi-Coil $B_1$ Field Via Bloch–Siegert $B_1$ Mapping and Coil Combination Optimizations

机译:多线圈的量级和相位的正则估计<配方公式type =“ inline”> $ B_1 $ 通过Bloch–Siegert的字段 $ B_1 $ 映射和线圈组合优化

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摘要

Parallel excitation requires fast and accurate $B_1$ map estimation. Bloch–Siegert (BS) $B_1$ mapping is very fast and accurate over a large dynamic range. When applied to multi-coil systems, however, this phase-based method may produce low signal-to-noise ratio estimates in low magnitude regions due to localized excitation patterns of parallel excitation systems. Also, the imaging time increases with the number of coils. In this work, we first propose to modify the standard BS $B_1$ mapping sequence so that it avoids the scans required by previous $B_1$ phase estimation methods. A regularized method is then proposed to jointly estimate the magnitude and phase of multi-coil $B_1$ maps from BS $B_1$ mapping data, improving estimation quality by using the prior knowledge of the smoothness of $B_1$ magnitude and phase. Lastly, we use Cramer-Rao lower bound analysis to optimize the coil combinations, to improve the quality of the raw data for $B_1$ estimation. The proposed methods are demonstrated by simulations and phantom experiments.
机译:并行激励需要快速而准确的 $ B_1 $ 映射估计。 Bloch–Siegert(BS) $ B_1 $ 映射在较大的动态范围内非常快速且准确。但是,当应用于多线圈系统时,由于并行激励系统的局部激励模式,这种基于相位的方法可能会在低幅度区域中产生低信噪比估计值。而且,成像时间随着线圈数量的增加而增加。在这项工作中,我们首先建议修改标准的BS formula Formulatype =“ inline”> $ B_1 $ 映射顺序,从而避免了以前的扫描要求。 $ B_1 $ 相位估计方法。然后提出一种正则化方法,以从BS <公式公式类型中联合估计多线圈 $ B_1 $ 映射的大小和相位=“ inline”> $ B_1 $ 映射数据,通过使用 $ B_1 $ 幅度和相位。最后,我们使用Cramer-Rao下界分析来优化线圈组合,以提高 $ B_1 $ 的原始数据的质量公式>估算。仿真和幻象实验证明了该方法的有效性。

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