分子结构重建的多尺度几何流方法

Guoliang Xu, Ming Li, C. Chen
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引用次数: 3

摘要

我们之前报道了一种l2梯度流(L2GF)方法用于低温电子断层扫描和单粒子重建,该方法具有相当好的性能。本文的目的是进一步提高L2GF方法的计算效率和精度。在由径向基函数张成的有限维空间中,用双梯度法求解了带能量递减约束的四阶几何流的最小化问题。双梯度法涉及一个自由参数β∈[0,1]。当β从0增加到1时,重构函数的结构由粗到细被捕获。实验结果表明,该方法能得到较理想的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A multi-scale geometric flow method for molecular structure reconstruction
We have previously reported an L 2 -gradient flow (L2GF) method for cryoelectron tomography and single-particle reconstruction, which has a reasonably good performance. The aim of this paper is to further upgrade both the computational efficiency and accuracy of the L2GF method. In a finite-dimensional space spanned by the radial basis functions, a minimization problem combining a fourth-order geometric flow with an energy decreasing constraint is solved by a bi-gradient method. The bi-gradient method involves a free parameter β ∈ [0, 1]. As β increases from 0 to 1, the structures of the reconstructed function from coarse to fine are captured. The experimental results show that the proposed method yields more desirable results.
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