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  1. Operations on Sparse Matrices - GeeksforGeeks

    Aug 2, 2022 · Given two sparse matrices (Sparse Matrix and its representations | Set 1 (Using Arrays and Linked Lists)), perform operations such as add, multiply or transpose of the …

  2. 311. Sparse Matrix Multiplication - In-Depth Explanation

    In-depth solution and explanation for LeetCode 311. Sparse Matrix Multiplication in Python, Java, C++ and more. Intuitions, example walk through, and complexity analysis. Better than official …

  3. We present a new algorithm that multiplies A and B using O(m0.7n1 .2 n2 +o(1)) algebraic operations (i.e., multiplications, additions and subtractions) over. The na ̈ıve matrix …

  4. SpGEMM is a special case of general matrix multiplication (GEMM) when two input matrices are sparse matrices.

  5. Generalized sparse matrix-matrix multiplication (or SpGEMM) is a key primitive for many high performance graph algorithms as well as for some linear solvers, such as algebraic multi-grid.

  6. To address this problem, this paper proposes an efficient sparse matrix multiplication accelerator architecture, SpArch, which jointly optimizes the data locality for both input and output matrices.

  7. Fast sparse matrix multiplication | ACM Transactions on Algorithms

    Jul 1, 2005 · Let A and B two n × n matrices over a ring R (e.g., the reals or the integers) each containing at most m nonzero elements. We present a new algorithm that multiplies A and B …

  8. We implement two novel algorithms for sparse-matrix dense-matrix multiplication (SpMM) on the GPU. Our algorithms expect the sparse input in the popular compressed-sparse-row (CSR) …

  9. the new algorithm is also faster than the best known matrix multiplication algorithm for dense matrices which uses O ( n 2 : 38 ) algebraic operations. The new algorithm is obtained using a …

  10. Low-Bandwidth Matrix Multiplication: Faster Algorithms and

    3 days ago · In prior work, Gupta et al. (SPAA 2022) presented a distributed algorithm for multiplying sparse \(n \times n\) matrices, using n computers. They assumed that the input …

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