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Showing 1 to 4 of 4 for “"Low rank matrix approximation"”.

  1. Novel Fast Algorithms For Low Rank Matrix Approximation

    <p>Recent advances in matrix approximation have seen an emphasis on randomization techniques in which the goal was to create a sketch of an input matrix. This sketch, a random submatrix of an input matrix, having much fewer rows or columns, still preserves its relevant features. In one of such …

    cuny-grad Repository record for Novel Fast Algorithms For Low Rank Matrix Approximation (opens in a new tab)

  2. Complex data analytics via sparse, low-rank matrix approximation

    … Specifically, we have achieved the following: 1) we develop Exemplar-based low-rank sparse Matrix Decomposition (EMD), a novel method for fast clustering large-scale data by incorporating low-rank approximations into matrix decomposition-based clustering; 2) we propose ECKF, a general …

    wayne-thes Repository record for Complex data analytics via sparse, low-rank matrix approximation (opens in a new tab)

  3. Sampling-based algorithms for dimension reduction

    Can one compute a low-dimensional representation of any given data by looking only at its small sample, chosen cleverly on the fly? Motivated by the above question, we consider the problem of low-rank matrix approximation: given a matrix A..., one wants to compute a rank-k matrix (where k << min{m, …

    mit Repository record for Sampling-based algorithms for dimension reduction (opens in a new tab)

  4. Novel Monte Carlo Methods for Large-Scale Linear Algebra Operations

    … solving large-scale linear systems, constructing low-rank matrix approximation, and approximating the extreme eigenvalues/ eigenvectors, across modern distributed and parallel computing architectures. First of all, we revisit the classical Ulam-von Neumann Monte Carlo algorithm and derive the …

    odu Repository record for Novel Monte Carlo Methods for Large-Scale Linear Algebra Operations (opens in a new tab)