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In this paper two new posibilities for implementing HVE in prime order fields are presented.
Therefore, (P_{1}cap N=1) and (N) is of prime order.
Denote G 1 and G 2 to be cyclic groups of prime order q.
Choose a group G 1 of prime order p according to the security parameter.
It first chooses a group G 1 of prime order p, a generator P ∈ G 1.
Choose an additive group G with a prime order q and a generator P∈G defined on an elliptic curve.
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Since the designs with automorphisms of odd prime orders have been constructed previously, we are left with the construction of the designs with automorphisms of order 2.
Investor Om Malik changed his Prime ordering habits after an epiphany last year. . "I won't be ordering things willy-nilly, and when I do make a purchase I'll take pains to group orders together," he wrote.
Investigations in this direction can motivate such concepts as greatest common divisors, modular arithmetic, Fermat primes, order of group elements, and quadratic reciprocity.
If G is a simple K1-group, then G is a cyclic of prime-order.
In this paper, we revisit this problem, and present an expressive CP-ABE scheme supporting partially hidden access structures in the prime-order groups with improved efficiency.
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CEO of Professional Science Editing for Scientists @ prosciediting.com