A Verifiable Multi-Secret Sharing Scheme Based on Hermite Interpolation
A Verifiable Multi-Secret Sharing Scheme Based on Hermite Interpolation
参考文献19
-
1T. Adachi and C. Okazaki: A multi-secret sharing scheme with many keys based on Hermite interpolation. submitted.
-
2G. R. Blakley: Safeguarding cryptographic keys. AFIPS Conference Proceedings, vol.48 (1979), pp. 313-317.
-
3Liqun Chen, Dieter Gollmann, Chris J. Mitchell, Peter Wild: Secret sharing with reusable polynomials. Proceeding of the Second Australian Conference on Information Security and Privacy-A CISP '97, (1997), pp. 183-193.
-
4Hung-Yu Chien, Jinne-Ke Jan, Yuh-Min Tseng: A practical (t,n) Multi-Secret Sharing Scheme. IEICE transactions on fundamentals of electronics, communications and computer sciences, vol. E83-A, no.12 (2000), pp. 2762-2765.
-
5Benny Chor, Shaft Goldwasser, Silvio Micali, Baruch Awerbuch: Verifiable secret sharing and achieving simultaneity in the presence of faults. SFCS'85 Proceedings of the 26th Annual Symposium on Foundations of Computer Science, ( 1985), pp. 251-260.
-
6Massoud Hadian Dehkordi, Samaneh Mashhadi: An efficient threshold verifiable multi-secret sharing. Computer Standards and Interfaces, vol.30, no.3 (2008), pp. 187-190.
-
7Massoud Hadian Dehkordi, Samaneh Mashhadi: New efficient and practical verifiable multi-secret sharing schemes. Information Sciences, vol. 178, no.9 (2008), pp. 2262-2274.
-
8Paul Feldman : A practical scheme for non-interactive verifiable secret sharing. SFCS'87 Proceedings of 28th 1EEE Symposium on Foundations of Computer Science, (1987), pp. 427-437.
-
9L. Ham, Comment: Multistage secret sharing based on one-way function. Electron. Lett., vol.31, no.4 (1995), p. 262.
-
10L. Ham : Efficient sharing (broadcasting) of multiple secrets. Proc. IEE-Comput. Digit. Tech., vol.142, no.3 (1995), pp. 237-240.
-
1王永忠,赵金桥.拉格朗日插值公式与中值定理[J].新乡师范高等专科学校学报,1999,13(4):51-52.
-
2成舒泓.拉格朗日插值公式的误差[J].江南大学学报（自然科学版）,1997,12(2):41-46.
-
3梁锦鹏.关于拉格朗日插值公式的注释[J].广东工学院学报,1993,10(2):103-106.
-
4张翠芝,黄志晓.拉格朗日插值公式的一个显式[J].河南教育学院学报（自然科学版）,1999,8(2):9-11.
-
5臧传梅,刘秀芳.一类行列式值的计算[J].枣庄师专学报,2000,17(2):28-30.
-
6李大林,何崇仁.利用插值法求等幂和一般公式的方法[J].广西师范学院学报（自然科学版）,2004,21(3):34-36. 被引量：4
-
7张静.埃尔米特插值求积公式[J].甘肃高师学报,2007,12(2):26-27.
-
8叶继昌,张淑丽.关于修正的Hermite插值过程的扩展及其收敛阶[J].吉林工业大学学报,1993,23(4):41-46.
-
9闵国华.Hermite插值及导函数的联合平均收敛性[J].应用数学学报,1994,17(4):481-488.
-
10刘一军.关于埃尔米特插值的最小二乘问题[J].河北工学院学报,1992,21(2):46-51.
