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A New Algorithm for Improving the Resolution of Cryo-EM Density Maps

机译:提高Cryo-EM密度图分辨率的新算法

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Cryo-electron microscopy (cryo-EM) plays an increasingly prominent role in structure elucidation of macromolecular assemblies. Advances in experimental instrumentation and computational power have spawned numerous cryo-EM studies of large biomolecular complexes resulting in the reconstruction of three-dimensional density maps at intermediate and low resolution. In this resolution range, identification and interpretation of structural elements and modeling of biomolecular structure with atomic detail becomes problematic. In this paper, we present a novel algorithm that enhances the resolution of intermediate- and low-resolution density maps. Our underlying assumption is to model the low-resolution density map as a blurred and possibly noise-corrupted version of an unknown high-resolution map that we seek to recover by deconvolu-tion. By exploiting the nonnegativity of both the high-resolution map and blur kernel we derive multiplicative updates reminiscent of those used in nonnegative matrix factorization. Our framework allows for easy incorporation of additional prior knowledge such as smoothness and sparseness, on both the sharpened density map and the blur kernel. A probabilistic formulation enables us to derive updates for the hyperparameters, therefore our approach has no parameter that needs adjustment. We apply the algorithm to simulated three-dimensional electron microscopic data. We show that our method provides better resolved density maps when compared with B-factor sharpening, especially in the presence of noise. Moreover, our method can use additional information provided by homologous structures, which helps to improve the resolution even further.
机译:低温电子显微镜(cryo-EM)在大分子组装体的结构阐明中起着越来越重要的作用。实验仪器和计算能力的进步催生了对大型生物分子复合物的众多冷冻EM研究,从而重建了中低分辨率的三维密度图。在此分辨率范围内,结构元素的识别和解释以及具有原子细节的生物分子结构的建模变得成问题。在本文中,我们提出了一种新颖的算法,可以提高中分辨率和低分辨率密度图的分辨率。我们的基本假设是将低分辨率密度图建模为未知高分辨率图的模糊且可能受到噪声破坏的版本,我们试图通过解卷积来恢复它。通过利用高分辨率贴图和模糊内核的非负性,我们得出了乘法更新,使人想起了非负矩阵分解中使用的那些。我们的框架允许在锐化的密度贴图和模糊内核上轻松合并其他先验知识,例如平滑度和稀疏度。概率公式使我们能够导出超参数的更新,因此我们的方法没有需要调整的参数。我们将该算法应用于模拟的三维电子显微数据。我们表明,与B因子锐化相比,我们的方法可提供更好的分辨密度图,尤其是在存在噪声的情况下。此外,我们的方法可以使用同源结构提供的其他信息,这有助于进一步提高分辨率。

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