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用于生物物理数据图像处理的二维快速旋转匹配

2D fast rotational matching for image processing of biophysical data.

作者信息

Cong Yao, Kovacs Julio A, Wriggers Willy

机构信息

School of Health Information Sciences and Institute of Molecular Medicine, University of Texas Health Science Center at Houston, 7000 Fannin St, Suite 600, Houston, TX 77030, USA.

出版信息

J Struct Biol. 2003 Oct-Nov;144(1-2):51-60. doi: 10.1016/j.jsb.2003.09.017.

Abstract

In 3D single particle reconstruction, which involves the translational and rotational matching of a large number of electron microscopy (EM) images, the algorithmic performance is largely dependent on the efficiency and accuracy of the underlying 2D image alignment kernel. We present a novel fast rotational matching kernel for 2D images (FRM2D) that significantly reduces the cost of this alignment. The alignment problem is formulated using one translational and two rotational degrees of freedom. This allows us to take advantage of fast Fourier transforms (FFTs) in rotational space to accelerate the search of the two angular parameters, while the remaining translational parameter is explored, within a limited range, by exhaustive search. Since there are no boundary effects in FFTs of cyclic angular variables, we avoid the expensive zero padding associated with Fourier transforms in linear space. To verify the robustness of our method, efficiency and accuracy tests were carried out over a range of noise levels in realistic simulations of EM images. Performance tests against two standard alignment methods, resampling to polar coordinates and self-correlation, demonstrate that FRM2D compares very favorably to the traditional methods. FRM2D exhibits a comparable or higher robustness against noise and a significant gain in efficiency that depends on the fineness of the angular sampling and linear search range.

摘要

在三维单颗粒重建中,涉及大量电子显微镜(EM)图像的平移和旋转匹配,算法性能在很大程度上取决于底层二维图像对齐内核的效率和准确性。我们提出了一种用于二维图像的新型快速旋转匹配内核(FRM2D),它显著降低了这种对齐的成本。对齐问题是利用一个平移自由度和两个旋转自由度来表述的。这使我们能够利用旋转空间中的快速傅里叶变换(FFT)来加速两个角度参数的搜索,而剩余的平移参数则通过穷举搜索在有限范围内进行探索。由于循环角度变量的FFT中不存在边界效应,我们避免了与线性空间中的傅里叶变换相关的昂贵的零填充。为了验证我们方法的稳健性,在EM图像的实际模拟中,针对一系列噪声水平进行了效率和准确性测试。与两种标准对齐方法(重采样到极坐标和自相关)的性能测试表明,FRM2D与传统方法相比具有很大优势。FRM2D在抗噪声方面表现出相当或更高的稳健性,并且在效率上有显著提高,这取决于角度采样的精细程度和线性搜索范围。

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