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21st International Conference on Advanced Information Networking and Applications Workshops (AINAW'07)
Reducing the Complexity in the Distributed Multiplication Protocol of Two Polynomially Shared Values
Niagara Falls, Ontario, Canada
May 21-May 23
ISBN: 0-7695-2847-3
Peter Lory, Universitat Regensburg, Germany
The multiparty multiplication of two polynomially shared values over \mathbb{Z}_q with a public prime number q is an important module in distributed computations. The multiplication protocol of Gennaro, Rabin and Rabin (1998) is considered as the best protocol for this purpose. It requires a complexity of O(n^{2}k log n + nk^2) bit-operations per player, where k is the bit size of the prime q and n is the number of players. The present paper reduces this complexity to O(n^{2}k +nk^2) by using Newton?s classical interpolation formula. The impact of the new method on distributed signatures is outlined.
Citation:
Peter Lory, "Reducing the Complexity in the Distributed Multiplication Protocol of Two Polynomially Shared Values," ainaw, vol. 1, pp.404-408, 21st International Conference on Advanced Information Networking and Applications Workshops (AINAW'07), 2007
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