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- Coppersmith–Winograd_algorithm abstract "In linear algebra, the Coppersmith–Winograd algorithm, named after Don Coppersmith and Shmuel Winograd, was the asymptotically fastest known algorithm for square matrix multiplication until 2010. It can multiply two matrices in time (see Big O notation). This is an improvement over the naïve time algorithm and the time Strassen algorithm. Algorithms with better asymptotic running time than the Strassen algorithm are rarely used in practice. It is possible to improve the exponent further; however, the exponent must be at least 2 (because an matrix has values, and all of them have to be read at least once to calculate the exact result).In 2010, Andrew Stothers gave an improvement to the algorithm, In 2011, Virginia Williams combined a mathematical short-cut from Stothers' paper with her own insights and automated optimization on computers, improving the bound to In 2014, François Le Gall simplified the methods of Williams and obtained an improved bound of The Coppersmith–Winograd algorithm is frequently used as a building block in other algorithms to prove theoretical time bounds. However, unlike the Strassen algorithm, it is not used in practice because it only provides an advantage for matrices so large that they cannot be processed by modern hardware.Henry Cohn, Robert Kleinberg, Balázs Szegedy and Christopher Umans have re-derived the Coppersmith–Winograd algorithm using a group-theoretic construction. They also showed that either of two different conjectures would imply that the optimal exponent of matrix multiplication is 2, as has long been suspected. However, they were not able to formulate a specific solution leading to a better running-time than Coppersmith-Winograd at the time.".
- Coppersmith–Winograd_algorithm wikiPageID "2420509".
- Coppersmith–Winograd_algorithm wikiPageRevisionID "606619243".
- Coppersmith–Winograd_algorithm subject Category:Matrix_theory.
- Coppersmith–Winograd_algorithm subject Category:Numerical_linear_algebra.
- Coppersmith–Winograd_algorithm comment "In linear algebra, the Coppersmith–Winograd algorithm, named after Don Coppersmith and Shmuel Winograd, was the asymptotically fastest known algorithm for square matrix multiplication until 2010. It can multiply two matrices in time (see Big O notation). This is an improvement over the naïve time algorithm and the time Strassen algorithm. Algorithms with better asymptotic running time than the Strassen algorithm are rarely used in practice.".
- Coppersmith–Winograd_algorithm label "Algorithme de Coppersmith-Winograd".
- Coppersmith–Winograd_algorithm label "Algoritmo de Coppersmith-Winograd".
- Coppersmith–Winograd_algorithm label "Coppersmith–Winograd algorithm".
- Coppersmith–Winograd_algorithm label "Алгоритм Копперсмита — Винограда".
- Coppersmith–Winograd_algorithm sameAs Coppersmith%E2%80%93Winograd_algorithm.
- Coppersmith–Winograd_algorithm sameAs Coppersmithův-Winogradův_algoritmus.
- Coppersmith–Winograd_algorithm sameAs Algorithme_de_Coppersmith-Winograd.
- Coppersmith–Winograd_algorithm sameAs Algoritmo_de_Coppersmith-Winograd.
- Coppersmith–Winograd_algorithm sameAs Q2835794.
- Coppersmith–Winograd_algorithm sameAs Q2835794.
- Coppersmith–Winograd_algorithm wasDerivedFrom Coppersmith–Winograd_algorithm?oldid=606619243.