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We describe a new method for constructing Brezing-Weng- like pairing-friendly elliptic curves. The new construction uses the min- imal polynomials of elements in a cyclotomic ¯eld. Using this n...
We describe a fast hash algorithm that maps arbitrary messages onto points of an elliptic curve defined over a finite field of characteristic 3. Our new scheme runs in time O(m2) for curves over F3m...
Given a positive integer n and a point P on an elliptic curve E, the computation of nP, that is, the result of adding n times the point P to itself, called the scalar multiplication, is the central ...
Pairing-based cryptosystems depend on the existence of groups where the Decision Diffie-Hellman problem is easy to solve, but the Computational Diffie-Hellman problem is hard. Such is the case of e...
For speeding up elliptic curve scalar multiplication and making it secure against side-channel attacks such as timing or power analysis, various methods have been proposed using specifically chosen ...
ID-based Signatures from Pairings on Elliptic Curves.
Let E be an elliptic curve defined over a prime finite field Fp by a Weierstrass equation. In this paper we introduce a new partition of E(Fp) into classes which are generally larger than f§Rg. We g...
Elliptic curves suitable for pairing based cryptography.
For most of the time since they were proposed, it was widely believed that hyperelliptic curve cryptosystems (HECC) carry a substantial performance penalty compared to elliptic curve cryptosystems (E...
Cryptographic applications using an elliptic curve over a finite field filter curves for suitability using their order as the primary criterion: e.g. checking that their order has a large prime divi...
After Miller's original algorithm for the Tate pairing computation, many improved algorithms have been suggested, to name just a few, by Galbraith et al. and Barreto et al., especially for the field...
In their seminal paper, Miyaji, Nakabayashi and Takano [12] describe a simple method for the creation of elliptic curves of prime order with embedding degree 3, 4, or 6. Such curves are important fo...
The aim of the paper is the construction of the index calculus algorithm for the discrete logarithm problem on elliptic curves. The construction presented here is based on the problem of finding bou...
In elliptic curve cryptosystems, scalar multiplications performed on the curves have much effect on the efficiency of the schemes, and many efficient methods have been proposed. In particular, recod...
Motivated by the needs of the pairing based cryptography, Miyaji, Nakabayashi and Takano have suggested a construction of so-called MNT elliptic curves with low embedding degree. We give some heuris...

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