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- W2602383485 abstract "Computer algorithms for efficiently multiplying n× n matrices, particularly large ones, are highly sought after for their applications to computer graphics and other computational fields. To date, the best known algorithm is due to Coppersmith and Winograd, which has runs in approximately O(n) time, but many believe that O(n) could be possible. One of the most promising approaches to this problem is through the representation theory of groups. By using a discrete fourier transform, one can break a generic matrix into a number of distinct components which are orthogonal to each other and thus easier to deal with computationally." @default.
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- W2602383485 date "2011-01-01" @default.
- W2602383485 modified "2023-09-24" @default.
- W2602383485 title "Fast Multiplication of Arbitrary and Structured Matrices via Group Algebras" @default.
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