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We explore the function field of the jacobian JH of a hyperelliptic curve H of genus 2 in order to find reduced coordinates to represent points of JH and do arithmetic. We show how this relates to the...
We introduce and analyse a family of Almost MDS matrices defined over a ring with zero divisors that allows us to encode rotations in its operation while maintaining the minimal latency associated to ...
In this paper, we propose a new algorithm for solving the general approximate common divisors (GACD) problems, which is based on lattice reduction algorithms on certain special lattices and linear equ...
We revisit the problem of finding small solutions to a collection of linear equations modulo an unknown divisor p for a known composite integer N. In CaLC 2001, Howgrave-Graham introduced an effici...
We analyze the multivariate generalization of Howgrave-Graham's algorithm for the approximate common divisor problem. In the $m$-variable case with modulus $N$ and approximate common divisor of size $...
At EUROCRYPT '10, van Dijk, Gentry, Halevi and Vaikuntanathan presented simple fully-homomorphic encryption (FHE) schemes based on the hardness of approximate integer common divisors problems, which w...
We discuss arithmetic in the Jacobian of a hyperelliptic curve C of genus g. The traditional approach is to fix a point P1 2 C and rep- resent divisor classes in the form E 􀀀 d(P1) where E ...
It has recently been reported that the performance of hyperelliptic curve cryptosystems (HECC) is competitive to that of elliptic curve cryptosystems (ECC). However, it is expected that HECC still c...
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...
For the Tate pairing computation over hyperelliptic curves, there are developments by Duursma- Lee and Barreto et al., and those computations are focused on degenerate divisors.

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