DocumentCode :
3513025
Title :
A Multi-Secret Sharing Scheme Based on the Stern-Brocot Tree
Author :
Runhua Shi ; Hong, Zhong
Author_Institution :
Sch. of Comput. Sci. & Technol., Anhui Univ., Hefei
fYear :
2008
fDate :
1-3 Nov. 2008
Firstpage :
641
Lastpage :
644
Abstract :
In 2004, Yang et al. proposed an efficient multi-secret sharing scheme based on two-variable one-way function and Shamirpsilas secret sharing, which needs to reconstruct a (t-1) or (p-1)th degree Lagrange interpolation polynomial. This paper proposes a more efficient multi-secret sharing scheme based on Yang et al.´s scheme and the Stern-Brocot tree, which needs to reconstruct a (t-1) or (p/2-1)th degree Lagrange interpolation polynomial. Thus, the computing time and the storage cost of this scheme is less than that of Yang et al.´s scheme.
Keywords :
cryptography; interpolation; polynomials; trees (mathematics); Lagrange interpolation polynomial; Stern-Brocot tree; multi-secret sharing scheme; two-variable one-way function; Block codes; Computer science; Costs; Cryptography; H infinity control; Intelligent networks; Intelligent systems; Interpolation; Lagrangian functions; Polynomials;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Intelligent Networks and Intelligent Systems, 2008. ICINIS '08. First International Conference on
Conference_Location :
Wuhan
Print_ISBN :
978-0-7695-3391-9
Electronic_ISBN :
978-0-7695-3391-9
Type :
conf
DOI :
10.1109/ICINIS.2008.82
Filename :
4683308
Link To Document :
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