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ABSTRACT
This paper proposes an Encryption Scheme that possess the following property : An adversary, who knows the encryption algorithm and is given the cyphertext, cannot obtain any information about the clear-text. Any implementation of a Public Key Cryptosystem, as proposed by Diffie and Hellman in [8], should possess this property. Our Encryption Scheme follows the ideas in the number theoretic implementations of a Public Key Cryptosystem due to Rivest, Shamir and Adleman [13], and Rabin [12].
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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1
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Adleman, L., Private Communication, 1981.
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2
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Adleman, L., Manders K. and Miller G., On Taking Roots In Finite Fields, Proceedings of the 18th Annual IEEE Symposium on Foundations of Computer Science (FOCS), 1977, 175-177.
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3
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Adleman, L., On Distinguishing Prime Numbers from Composite Numbers, Proceedings of the 21st IEEE Symposium on the Foundations of Computer Science (FOCS), Syracuse, N.Y., 1980, 387-408.
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4
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Blum, M., Three Applications of The Oblivious Transfer, to appear, 1981.
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5
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Blum, M., and Micali, S., How to Flip A Coin Through the Telephone, to appear, 1982.
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6
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Blum, M., Mental Poker, to appear, 1982.
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7
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Brassard, G., Relativized Cryptography, Proceedings of the 20st IEEE Symposium on the Foundations of Computer Science (FOCS), San Juan, Puerto Rico, 1979, 383-391.
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8
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Diffie, W., and M. E. Hellman, New Direction in Cryptography, IEEE Trans. on Inform. Th. IT-22, 6 (1976), 644-654.
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9
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Goldwasser S., and Micali S., A Bit by Bit Secure Public Key Cryptosystem, Memorandum NO. UCB/ERL M81/88, University of California, Berkeley, December 1981.
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10
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Lipton, R., How to Cheat at Mental Poker, Proceeding of the AMS short course on Cryptology, January 1981.
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11
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Miller, G., Riemann's Hypothesis and Tests for Primality, Ph.D. Thesis, U.C. Berkeley, 1975.
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12
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13
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14
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Shamir, Rivest, and Adleman, Mental Poker, MIT Technical Report, 1978.
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15
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