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Coppersmith–Winograd algorithm
Known as:
Coppersmith-Winograd algorithm
, Winograd
In linear algebra, the Coppersmith–Winograd algorithm, named after Don Coppersmith and Shmuel Winograd, was the asymptotically fastest known matrix…
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Related topics
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Balázs Szegedy
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Broader (1)
Numerical linear algebra
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
Highly Cited
2017
Highly Cited
2017
Improved Rectangular Matrix Multiplication using Powers of the Coppersmith-Winograd Tensor
F. Gall
,
Florent Urrutia
ACM-SIAM Symposium on Discrete Algorithms
2017
Corpus ID: 33396059
In the past few years, successive improvements of the asymptotic complexity of square matrix multiplication have been obtained by…
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Highly Cited
2016
Highly Cited
2016
Faster CNNs with Direct Sparse Convolutions and Guided Pruning
Jongsoo Park
,
Sheng R. Li
,
+4 authors
P. Dubey
International Conference on Learning…
2016
Corpus ID: 23294944
Phenomenally successful in practical inference problems, convolutional neural networks (CNN) are widely deployed in mobile…
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Highly Cited
2014
Highly Cited
2014
Fast Matrix Multiplication: Limitations of the Coppersmith-Winograd Method
A. Ambainis
,
Yuval Filmus
,
F. Gall
Symposium on the Theory of Computing
2014
Corpus ID: 8332797
Until a few years ago, the fastest known matrix multiplication algorithm, due to Coppersmith and Winograd (1990), ran in time O…
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Review
2012
Review
2012
Relevance processes in multiple document comprehension
J. Rouet
,
M. Britt
2012
Corpus ID: 7532245
We introduce the MD-TRACE model (for Multiple-Document Task-based Relevance Assessment and Content Extraction), a descriptive…
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Highly Cited
2003
Highly Cited
2003
From computer to instrument system: a developmental perspective
P. Rabardel
,
Gaëtan Bourmaud
Interacting with computers
2003
Corpus ID: 38837164
Highly Cited
1999
Highly Cited
1999
Recursive array layouts and fast parallel matrix multiplication
S. Chatterjee
,
A. Lebeck
,
Praveen K. Patnala
,
Mithuna Thottethodi
ACM Symposium on Parallelism in Algorithms and…
1999
Corpus ID: 138905
Alvin R. Lebeckt Matrix multiplication is an important kernel in linear algebra algorithms, and the performance of both serial…
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Review
1993
Review
1993
Do categories have politics?
L. Suchman
Computer Supported Cooperative Work (CSCW)
1993
Corpus ID: 17264160
Drawing on writings within the CSCW community and on recent social theory, this paper proposes that the adoption of speech act…
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Highly Cited
1991
Highly Cited
1991
The ALPHA language and its use for the design of systolic arrays
H. L. Verge
,
C. Mauras
,
P. Quinton
J. VLSI Signal Process.
1991
Corpus ID: 36205240
The ALPHA language results from research on automatic synthesis of systolic algorithms. It is based on the recurrence equation…
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Highly Cited
1985
Highly Cited
1985
On computing the discrete Hartley transform
H. V. Sorensen
,
Douglas L. Jones
,
C. Burrus
,
M. Heideman
IEEE Transactions on Acoustics Speech and Signal…
1985
Corpus ID: 27744861
The discrete Hartley transform (DHT) is a real-valued transform closely related to the DFT of a real-valued sequence. Bracewell…
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Highly Cited
1981
Highly Cited
1981
An in-place, in-order prime factor FFT algorithm
C. Burrus
,
P. Eschenbacher
1981
Corpus ID: 62245813
This paper presents a Fortran program that calculates the discrete Fourier transform using a prime factor algorithm. A very…
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