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.

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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

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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.