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搜索结果: 76-90 共查到军事学 elliptic curves相关记录150条 . 查询时间(0.219 秒)
We describe a class of Barreto-Naehrig (BN) curves that are not only computationally very simple to generate, but also specially suitable for efficient implementation on the broadest possible range of...
This paper introduce generalizes the Huff curves $x(ay^2-1)=y(bx^2-1)$ which contains Huff's model $ax(y^2-1)=by(x^2-1)$ as a special case. It is shown that every elliptic curve over the finite field ...
This paper revisits a model for elliptic curves over Q introduced by Huff in 1948 to study a diophantine problem. Huff's model readily extends over fields of odd characteristic. Every elliptic curve o...
Meloni recently introduced a new type of arithmetic on elliptic curves when adding projective points sharing the same Z-coordinate. This paper presents further co-Z addition formulae (and register all...
In this paper we combine the residue number system (RNS) representation and the leak-resistant arithmetic on elliptic curves. These two techniques are relevant for implementation of elliptic curve cry...
We show that for any elliptic curve E(Fqn), if an adversary has access to a Static Diffie-Hellman Problem (SDHP) oracle, then by making O(q1− 1n+1 ) SDHP oracle queries during an initial learn...
Let E be a non-supersingular elliptic curve over a finite field Fq. At CRYPTO 2009, Icart [5] introduced a deterministic function Fq E(Fq) which can be computed eciently, and allowed him and Coron ...
It is proved in this paper that for any point on an elliptic curve, the mean value of x-coordinates of its n-division points is the same as its x-coordinate.
We apply the Cocks-Pinch method to obtain pairing-friendly com- posite order groups with prescribed embedding degree associated to ordinary elliptic curves, and we show that new security issues aris...
The study of elliptic curves has historically been a subject of almost purely mathematical interest. However, Koblitz and Miller independently showed that elliptic curves can be used to implement cr...
In this paper, we extend the Brezing-Weng method by parameterizing the discriminant D by a polynomial D(x) and give a construction of families of pairingfriendly elliptic curves with various discrim...
This paper is devoted to the design of fast parallel accelerators for the cryptographic T pairing on supersingular elliptic curves over finite fields of characteristics two and three. We propose h...
We provide the first construction of a hash function into an elliptic curve that is indiffer- entiable from a random oracle. Our construction is quite efficient; it is based on Icart’s algorithm for ...
This paper describes the design of a fast multicore library for the cryptographic Tate pairing over supersingular elliptic curves. We report a calculation time of just 3:15 ms and 1:87 ms on the Int...
In this paper, we present a classification of classes of elliptic curves defined over cubic extension of finite fields with odd characteristics, which have coverings over the finite fields therefore...

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