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Iterated Geometric Harmonics for Data Imputation and Reconstruction of Missing Data

机译:迭代几何谐波,用于数据插补和丢失数据的重构

摘要

Systems and methods for reconstruction of missing data using iterated geometric harmonics are described herein. A method includes receiving a dataset having missing entries, initializing missing values in the dataset with random data, and then performing the following actions for multiple iterations. The iterated actions include selecting a column to be updated, removing the selected column from the dataset, converting the dataset into a Gram matrix using a kernel function, extracting rows from the Gram matrix for which the selected column does not contain temporary values to form a reduced Gram matrix, diagonalizing the reduced Gram matrix to find eigenvalues and eigenvectors, constructing geometric harmonics using the eigenvectors to fill in missing values in the dataset, and filling in missing values to improve the dataset and create a reconstructed dataset. The result is a reconstructed dataset. The method is particularly useful in reconstructing image and video files.
机译:本文描述了用于使用迭代几何谐波来重建丢失数据的系统和方法。一种方法包括:接收具有缺失条目的数据集;利用随机数据初始化数据集中的缺失值;然后对多个迭代执行以下动作。重复的操作包括选择要更新的列,从数据集中删除选定的列,使用内核函数将数据集转换为Gram矩阵,从Gram矩阵中提取行(所选列不包含临时值)以形成列。精简Gram矩阵,对角化精简Gram矩阵以找到特征值和特征向量,使用特征向量构造几何谐波以填充数据集中的缺失值以及填充缺失值以改善数据集并创建重建的数据集。结果是重建的数据集。该方法在重建图像和视频文件中特别有用。

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