|
[1] W. Stallings, “Cryptography and Network Security─ Principles and Practice”, second edition, PRENTICE HALL. [2] R. L. Rivest, A. Shamir and L. Adleman, “A method for Obtaining Digital Signatures and Public Key Cryptosystems”, Communications of the ACM, Vol. 21, No. 2, pp.120-126, 1978. [3] J. Nechvatal, “Public Key Cryptography”, The Science of Information Integrity. Piscataway, NJ: IEEE Press, 1992. [4] R. Rivest, “The MD5 Message Digest Algorithm”, RFC1321, Apr. 1992. [5] NIST, FIPS PUB180-1, 1995. [6] D. Chaum and H.V. Antwerpen, “Undeniable Signature”, In Advances in Cryptology - proceedings of Crypto''89, pp.212-217, 1989. [7] D. Chaum, “Zero-knowledge Undeniable Signature”, Advances in Cryptology-EUROCRYPT''90, Springer-Verlag, pp. 458-464. [8] Y. Desmedt, M. Yung, “Weaknesses of Undeniable Signature Schemes”, Lecture Notes in computer Science 547, Advances in Cryptology: Proc. Eurocrypt’91, Springer Verlag 1992, pp. 205-220. [9] D. Chaum “Some weaknesses of “ Weaknesses of Undeniable Signatures”, Lecture Notes in Computer Science 547, Advances in Cryptology: Proc. Eurocrypt’91, Springer Verlag 1992, pp.554-556. [10] M. Jakobosson, “Blackmailing Using Undeniable Signatures”, Lecture Notes in Computer Science 950, Advances in Cryptology: Proc. Eurocrypt’94, Springer Verlag, (1995), pp. 425-427. [11] J. Boyar, D.chaum, I. Damgard and T. Pedersen, “Convertible Undeniable Signature”, In Advances in Cryptology-proceedings of Crypto ''90, Lecture Notes in Computer Science, pp.189-205, 1991. [12] M. Michels, H. Petersen and P. Horster, “Breaking and Repairing a Convertible Undeniable Signature Scheme”, ACM pp.148-152, 1996. [13] I. Damgard and T. Pedersen, “New Convertible Undeniable Signature” LNCS 1070, Proc. Eurocrypt’96, Springer Verlag, 1996, pp.372-386. [14] S. H. Yun and T. Y. Kim, “Convertible Undeniable Signature Scheme”, HPC Asia''97, pp.700-703, 1997. [15] M. Michels and M. Stadler, “Efficient Convertible Undeniable Signature”, Appeared in Proc. 4th International Workshop on Selected Areas in Cryptography (SAC’97), pp. 231-244, 1997. [16] A. Shamir, “How to Share a Secret”, Comm. ACM, Vol. 22, pp.612-613, 1979. [17] G. R. Blakley, “Safeguarding Cryptographic Keys”, AFIPS 1979 Nat. Computer. Conf., pp. 313-317, 1979. [18] C. Boyd, “Digital Multisignature”, Porc. Of conference on coding and cryptography, cirencester, 15-17, Dec. 1986. [19] Y. Desmedt, and Y. Frankel, “Shared generation of authenticators”, Advances in Cryptology, Proc. Of Crypto’ 91, 11-15, 1991, pp.457-469. [20] L. Harn, “Digital Signature with (t,n) Shared Verification based on Discrete Logarithms”, Electron. Lett. 29, 1993, pp. 2094-2095. [21] G . J. Simmons, “The Prisoner''s Channel and the Subliminal Channel”, Proc. CRYPTO''83, pp.51-67, 1984. [22] G. J. Simmons, “Subliminal Communication is Easy Using the DSA”, Eurocrypt''93, pp.218-232, 1994. [23] L. Harn and G. Gong, “Digital Signature with a Subliminal Channel”, IEE Proc. Comput. Digit. Tech., Vol. 144, No. 6, pp.387-389, 1997. [24] J. K. Jan and Y.M. Tseng, “New Digital Signature with Subliminal Channels Based on the Discrete Logarithm Problem”, Proceedings of the 1999 International Workshops on Parallel Processing, 1999. [25] H. Kuwakado and H. Tanaka, “New Subliminal Channel Embedded in the ESIGN”, IEICE Trans. Fundamentals, Vol. E82-A, No. 10, pp. 2167-2171, 1999. [26] N.Y. Lee and D.R. Lin, “Robust Digital Signature Scheme with Subliminal Channels”, IEICE Trans. Fundamentals, Vol.E86-A No.1, pp.187-188, 2003. [27] “Digital Signature Standard”, Federal Information Processing Standard, Publication 186, NIST, 1994. [28] T. Okamoto, “A Fast Signature Scheme based on Congurential Polynomial Operations”, IEEE Trans. Inf. Theory, Vol. 36, No. 1, pp. 47-53, 1990. [29] G. J. Simmons, “Results Concerning the Bandwidth of Subliminal Channels”, IEEE J. Select. Areas Common., Vol.16, No.4, pp.463-473, 1998. [30] W. Diffie and M. E. Hellman, “New Directions in Cryptography”, IEEE Trans. on Inf. Theory, Vol. IT-22, No. 6, pp.644-654, 1976. [31] T. ElGamal, “A Public Key Cryptosystem and a Signature Scheme based on Discrete Logarithms”, IEEE Trans. on Inf. Theory, Vol. 31, No. 4, pp.469-472, 1985. [32] D.E.R. “Denning Cryptography and Data Security” Addison-Wesley, Reading, MA, 1983.
|