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Locally Weighted Regression for Estimating and Smoothing ODF Field Simultaneously

机译:局部加权回归同时估算和平滑ODF领域

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High angular resolution diffusion imaging (HARDI) has become an important tool for resolving neural architecture in regions with complex patterns of fiber crossing. A popular method for estimating the diffusion orientation distribution function (ODF) employs a least square (LS) approach by modeling the raw HARDI data on a spherical harmonic basis. We propose herein a novel approach for reconstruction of ODF fields from raw HARDI data that combines into one step the smoothing of raw HARDI data and the estimation of ODF field using correlated information in a local neighborhood. Based on the most popular method of least square for estimating ODF, we incorporated into it local weights that are determined by a special weighting function, making it a locally weighted linear least square method (LWLLS). The method thus can efficiently perform the smoothing of HARDI data and estimating the ODF field simultaneously. We evaluated the effectiveness of this method using both simulated and real-world HARDI data.
机译:高角度分辨率扩散成像(Hardi)已成为解决具有复杂纤维交叉模式的区域中神经结构的重要工具。一种估计扩散取向分布函数(ODF)的流行方法通过在球面谐波基础上建模原始硬质数据来采用最小二乘(LS)方法。我们提出了一种新的方法,用于从原始硬质数据重建ODF字段的方法,该方法与在本地邻域中的相关信息中的原始Hardi数据的平滑和ODF字段的估计相结合。基于估计ODF的最不正方的最流行方法,我们将其纳入其本地权重,其由特殊加权函数决定,使其成为局部加权线性最小二乘法(LWLL)。因此,该方法可以有效地执行硬质数据的平滑并同时估计ODF场。我们使用模拟和现实世界的硬脂数据评估了这种方法的有效性。

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