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Some Observations on Parallel Algorithms for Fast Exponentiation in $\operatorname{GF}(2^n)$
SIAM J. Comput. Volume 19, Issue 4, pp. 711-717 (1990)
Issue Date: 1990
A normal basis representation of $\operatorname{GF}(2^{n})$ allows squaring to be accomplished by a cyclic shift. Algorithms for multiplication in $\operatorname{GF}(2^{n})$ using a normal basis have been studied by several researchers. In this paper, algorithms for performing exponentiation in $\operatorname{GF}(2^{n})$ using a normal basis, and how they can be speeded up by using parallelization, are investigated.
©1990 Society for Industrial and Applied Mathematics
| History: | Received 1989-03-06; accepted 1989-11-15 |
| Permalink: | http://dx.doi.org/10.1137/0219049 |
KEYWORDS and AMS
68Q25, 12E20
PUBLICATION DATA
0097-5397 (print)
1095-7111 (online)




