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Showing 1 to 4 of 4 for “"sparse matrix computations"”.

  1. Designing Hardware Accelerators for Solving Sparse Linear Systems

    Solving sparse linear systems is a key primitive that sits at the heart of many important numeric algorithms. Because of this primitive’s importance, algorithm designers have spent many decades optimizing linear solvers for high performance hardware. However, despite their efforts, existing …

    mit Repository record for Designing Hardware Accelerators for Solving Sparse Linear Systems (opens in a new tab)

  2. A Reconfigurable, Distributed-Memory Accelerator for Sparse Applications

    Iterative sparse matrix computations lie at the heart of many scientific computing and graph analytics algorithms. On conventional systems, their irregular memory accesses and low arithmetic intensity create challenging memory bandwidth bottlenecks. To overcome such bottlenecks, distributed-SRAM …

    mit Repository record for A Reconfigurable, Distributed-Memory Accelerator for Sparse Applications (opens in a new tab)

  3. An Object-Oriented Algorithmic Laboratory for Ordering Sparse Matrices

    … known NP-hard problems that have applications in sparse matrix computations: the envelope/wavefront reduction problem and the fill reduction problem. Envelope/wavefront reducing orderings have a wide range of applications including profile and frontal solvers, incomplete factorization …

    odu Repository record for An Object-Oriented Algorithmic Laboratory for Ordering Sparse Matrices (opens in a new tab)

  4. Hypergraph-Based Combinatorial Optimization of Matrix-Vector Multiplication

    … thesis, we will describe our work on optimizing matrix-vector multiplication using combinatorial techniques. Our research has focused on two different problems in combinatorial scientific computing, both involving matrix-vector multiplication, and both are solved using hypergraph models. For both …

    uiuc Repository record for Hypergraph-Based Combinatorial Optimization of Matrix-Vector Multiplication (opens in a new tab)