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Exact Reduced-Complexity Maximum Likelihood Reconstruction of Multiple 3-D Objects From Unlabeled Unoriented 2-D Projections and Electron Microscopy of Viruses

机译:从未标记的无方向二维投影和病毒的电子显微镜精确还原复杂度最大的多个3D对象的可能性

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In cryo-electron microscopy, the data is comprised of noisy 2D projection images of the 3D electron scattering intensity of the object where the orientation of the projections is unknown. Often, the images show randomly selected objects from a mixture of different types of objects. Objects of different type may be unrelated, e.g., different species of virus, or related, e.g., different conformations of the same species of virus. Due to the low SNR and the 2D nature of the data, it is challenging to determine the type of the object shown in an individual image. A statistical model and maximum likelihood estimator that computes simultaneous 3D reconstruction and labels using an expectation maximization algorithm exists but requires extensive computation due to the numerical evaluation of 3D or 5D integrations of a square matrix of dimension equal to the number of degrees of freedom in the 3D reconstruction. By exploiting the geometry of rotations in 3D, the estimation problem can be transformed so that the inner-most numerical integral has a scalar rather than a matrix integrand. This leads to a dramatic reduction in computation, especially as the number of degrees of freedom in the 3D reconstruction increases. Numerical examples of the 3D reconstructions are provided based on synthetic and experimental images where the objects are small spherical viruses.
机译:在低温电子显微镜中,数据由对象的3D电子散射强度的嘈杂的2D投影图像组成,其中投影的方向未知。通常,图像显示从不同类型对象的混合物中随机选择的对象。不同类型的对象可能是不相关的(例如,不同种类的病毒),或者是相关的(例如,相同种类的病毒的不同构象)。由于低SNR和数据的2D性质,确定单个图像中显示的对象类型具有挑战性。存在使用期望最大化算法来同时计算3D重建和标签的统计模型和最大似然估计器,但由于对维数等于矩阵自由度数的方阵的3D或5D积分进行数值评估,因此需要进行大量计算。 3D重建。通过利用3D旋转的几何形状,可以转换估计问题,以便最内层的数字积分具有标量而不是矩阵被积。这导致计算的显着减少,尤其是随着3D重构中自由度的增加而增加。基于合成和实验图像(其中的物体是小型球形病毒)提供了3D重建的数值示例。

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