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4 S. L. B. L. Yin. The Security of the RC6 Block Cipher. 0, August 20, 1998. com rsalabs aes . 5 C. G. L. Massey. A generalization of linear cryptanalysis and the applicability of Matsui's piling-up lemma. C. -J. Quisquater, editors, Advances in Cryptology | Eurocrypt '95, pages 24 38, Springer, 1995. S. Kaliski Jr. B. Robshaw. Linear cryptanalysis using multiple approximations. G. Desmedt, editor, Advances in Cryptology | Crypto '94, pages 26 39, Springer, 1994. S. Kaliski Jr. L. Yin. On di erential and linear cryptanalysis of the RC5 encryption algorithm.

However, it is possible that many guesses for Sn may yield essentially the same bias where the wrong guesses can only be ruled out after unwrapping several rounds. Therefore, the work e ort for this attack could be much more than 232 , and experiments are needed to correctly estimate the actual work e ort. Again following standard techniques, the plaintext requirement for this attack is approximately equal to the inverse square of the bias, that is, 4w2r,1 . A more sophisticated approach follows the general method on attacking RC5 outlined in x7.

FIPS Publication 46-2: Data Encryption Standard. December 30, 1993. L. Rivest. The RC5 encryption algorithm. In Proceedings of the 2nd Workshop on Fast Software Encryption, pages 86 96, Springer, 1995. L. B. Robshaw, R. L. Yin. The RC6 Block Cipher. 1, August 20, 1998. com rsalabs aes . B. Robshaw. Block Ciphers. 0, RSA Laboratories, July 1995. 20 The RSA Data Security Secret-Key Challenge. com rsalabs challenge97 . 21 A. A. Selcuk. New Results in Linear Cryptanalysis of RC5. In Proceedings of the 5th Workshop on Fast Software Encryption, pages 1 16, Springer, 1998.

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A 1-(S,T)-edge-connectivity augmentation algorithm by Enni S.

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