Titlebook: Applications of Finite Fields; Ian F. Blake,XuHong Gao,Tomik Yaghoobian,Alfred J. Book 1993 Springer-Verlag US 1993 algorithms.coding theo

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Reference work 2013Latest edition . and . . ≠ 0. To be more precise, . (.) is called a . to distinguish the more general situation where more indeterminates are involved. Most of this chapter will deal with univariate polynomials but the multivariate case will be briefly mentioned at the end.

思想

Affiliated Values Bidding Modelmetic in extension fields and are found in many applications, including coding theory [5], cryptography [13], computer algebra systems [11], multivariate polynomial factorization [21], and parallel polynomial arithmetic [18].

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Affiliated Values Bidding Modellogarithms of elements in G is infeasible. We may take . to be a cyclic subgroup of .(..), the group of ..-rational points of an elliptic curve defined over ..; this was first suggested by N. Koblitz [10] and V. Miller [17]. Since the addition in this group is relatively simple, and moreover the dis

Cumulus

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The Springer International Series in Engineering and Computer Sciencehttp://image.papertrans.cn/a/image/159429.jpg

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Reference work 2013Latest edition . and . . ≠ 0. To be more precise, . (.) is called a . to distinguish the more general situation where more indeterminates are involved. Most of this chapter will deal with univariate polynomials but the multivariate case will be briefly mentioned at the end.