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A secret sharing scheme based on the Closest Vector Theorem and a modification to a private key cryptosystem

A secret sharing scheme based on the Closest Vector Theorem and a modification to a private key... Abstract. We explain and perform the steps for an ( n , t ) secret sharing scheme based on the closest vector theorem. We then compare this scheme and its complexity to the secret sharing schemes of both Shamir and Panagopoulos. Finally we modify the ( n , t ) secret sharing scheme to a private key cryptosystem. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Groups Complexity Cryptology de Gruyter

A secret sharing scheme based on the Closest Vector Theorem and a modification to a private key cryptosystem

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Publisher
de Gruyter
Copyright
Copyright © 2013 by the
ISSN
1867-1144
eISSN
1869-6104
DOI
10.1515/gcc-2013-0012
Publisher site
See Article on Publisher Site

Abstract

Abstract. We explain and perform the steps for an ( n , t ) secret sharing scheme based on the closest vector theorem. We then compare this scheme and its complexity to the secret sharing schemes of both Shamir and Panagopoulos. Finally we modify the ( n , t ) secret sharing scheme to a private key cryptosystem.

Journal

Groups Complexity Cryptologyde Gruyter

Published: Nov 1, 2013

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