(Enter summary)
Abstract: We show that if a set of players hold shares of a value a
Z p for some prime p (where
the set of shares is written [a] p ), it is possible to compute, in constant round and with
unconditional security, sharings of the bits of a, i.e. compute sharings [a 0 ] p , . . . , [a #-1 ] p such
that # =
2 (p)#, a 0 , . . . , a #-1
1} and a =
. Our protocol is secure against
active adversaries and works for any linear secret sharing scheme with a multiplication
protocol. (Update)
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BibTeX entry: (Update)
Ivan Damgrd, Matthias Fitzi, Jesper Buus Nielsen, and Tomas Toft. How to split a shared secret into shared bits in constant-round. Cryptology ePrint Archive, Report 2005/140, 2005. http://eprint.iacr.org/. http://citeseer.ist.psu.edu/damgrd05how.html More
@misc{ damgrd05how,
author = "I. Damgrd and M. Fitzi and J. Nielsen and T. Toft",
title = "How to split a shared secret into shared bits in constant-round",
text = "Ivan Damgrd, Matthias Fitzi, Jesper Buus Nielsen, and Tomas Toft. How to
split a shared secret into shared bits in constant-round. Cryptology ePrint
Archive, Report 2005/140, 2005. http://eprint.iacr.org/.",
year = "2005",
url = "citeseer.ist.psu.edu/damgrd05how.html" }
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Perfect constant-round secure computation via perfect random..
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Unconditionally secure constant round multi-party computatio..
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