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We construct paring friendly curves of the form Y2 = X5+uX3+vX over large finite prime fields. The ρ-value of our family is always less than 4. Our method is based on the fact that, under a certain ...
In hyperelliptic curve cryptography, finding a suitable hyperelliptic curve is an important fundamental problem. One of necessary conditions is that the order of its Jacobian is a product of a large...
We prove that in most cases relevant to cryptography, the Frobenius endomorphism on the Jacobian of a genus two curve is represented by a diagonal matrix with respect to an appropriate basis of the ...
Let E be an elliptic curve dened over a nite eld. Balasubramanian and Koblitz have proved that if the `th roots of unity ` is not contained in the ground eld, then a eld extension of the groun...
Let E be an elliptic curve dened over a nite eld. Balasubramanian and Koblitz have proved that if the `th roots of unity ` is not contained in the ground eld, then a eld extension of the groun...
We deal with a divisor class halving algorithm on hyperelliptic curve cryptosystems (HECC), which can be used for scalar multiplication, instead of a doubling algorithm. It is not obvious how to con...
Distortion maps are a useful tool for pairing based cryptography. Compared with elliptic curves, the case of hyperelliptic curves of genus g > 1 is more complicated since the full torsion subgroup h...
Efficient halving of divisor classes offers the possibility to improve scalar multiplication on hyperelliptic curves and is also a step towards giving hyperelliptic curve cryptosystems all the featur...

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