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We present a simple algorithm for Miller inversion for the reduced Tate pairing on supersingular elliptic curve of trace zero defined over the finite fields with q elements. Our algorithm runs with O(...
This paper presents a novel method for designing compact yet efficient hardware implementations of the Tate pairing over supersingular curves in small characteristic. Since such curves are usually res...
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...
This paper is devoted to the design of fast parallel accelerators for the cryptographic Tate pairing in characteristic three over supersingular elliptic curves. We propose here a novel hardware impl...
In this article we propose a study of the modified Tate pairing in characteristics two and three. Starting from the T pairing introduced by Barreto et al. [1], we detail various algorithmic improvem...
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 this paper we propose three refinements to Miller’s algorithm for computing Weil/Tate Pairing. The first one is an overall improvement and achieves its optimal behavior if the binary expansion of...
We compute Tate pairing over supersingular elliptic curves via the generic BGhES[3] method for p = 5; 7. In those cases, the point multiplication by p is e±ciently computed by the Frobenius endomorp...
In this paper, we introduce a powered Tate pairing on a supersingular elliptic curve that has the same shortened loop as the modified Tate pairing using the eta pairing approach by Barreto et al. Th...
In recent papers [4] and [9], Barreto et al and Choie et al worked on hyperelliptic curves Hb defined by y2 + y = x5 + x3 + b over a finite field F2n with b = 0 or 1 for a secure and efficient pairi...
In this paper the benefits of implementation of the Tate pair- ing computation in dedicated hardware are discussed. The main obser- vation lies in the fact that arithmetic architectures in the exten...
We derive a new algorithm for computing the Tate pairing on an elliptic curve over a finite field. The algorithm uses a generalisation of elliptic divisibility sequences known as elliptic nets, whic...
Efficient Implementation of Tate Pairing on a Mobile Phone using Java.
Pairing-based cryptosystems have been developing very fast in the last few years. The efficiencies of the cryptosystems are determined by the computation of the Tate pairing. In this paper a new eff...
Though the implementation of the Tate pairing is commonly believed to be computationally more intensive than other cryptographic operations, such as ECC point multiplication, there has been a substa...

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