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matrix multiplication algorithm造句

例句與造句

  1. Kak proposed a fast matrix multiplication algorithm for cross-wired meshes.
  2. The Blocked ( Tiled ) Matrix Multiplication algorithm reduces this dominant term.
  3. There exist matrix multiplication algorithms with a complexity of operations, while the best proven lower bound is log ) } }.
  4. In the same paper he also presented an asymptotically fast algorithm to perform matrix inversion, based on the fast matrix multiplication algorithm.
  5. Border tensors were first studied in the context of fast " approximate " matrix multiplication algorithms by Bini, Lotti, and Romani in 1980.
  6. It's difficult to find matrix multiplication algorithm in a sentence. 用matrix multiplication algorithm造句挺難的
  7. Another ( randomized ) algorithm by Mucha and Sankowski, based on the fast matrix multiplication algorithm, gives O ( V ^ { 2.376 } ) complexity.
  8. Kung's contributions include : communication-avoiding optimal distributed matrix multiplication algorithm; the Kung-Traub algorithm for comparing the expansion of an algebraic function; etc.
  9. They show that if families of wreath products of Abelian groups with symmetric groups realise families of subset triples with a simultaneous version of the TPP, then there are matrix multiplication algorithms with essentially quadratic complexity.
  10. If matrix A has dimensions m譶 and matrix B has dimensions n譹, then matrix C = A譈 will have dimensions m譹, and will require m * n * q scalar multiplications ( using a simplistic matrix multiplication algorithm for purposes of illustration ).
  11. Since a blockwise inversion of an ?} } matrix requires inversion of two half-sized matrices and 6 multiplications between two half-sized matrices, it can be shown that a divide and conquer algorithm that uses blockwise inversion to invert a matrix runs with the same time complexity as the matrix multiplication algorithm that is used internally.
  12. }} Because of the possibility of blockwise inverting a matrix, where an inversion of an ?} } matrix requires inversion of two half-sized matrices and six multiplications between two half-sized matrices, and since matrix multiplication has a lower bound of log ) } } operations, it can be shown that a divide and conquer algorithm that uses blockwise inversion to invert a matrix runs with the same time complexity as the matrix multiplication algorithm that is used internally.

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