By Yongdae Kim, Heejo Lee, Adrian Perrig
This ebook constitutes the completely refereed complaints of the 14th foreign Workshop on info safety purposes, WISA 2013, hung on Jeju Island, Korea, in August 2013. The 15 revised complete papers and a pair of brief papers awarded have been rigorously reviewed and chosen from 39 submissions. The papers are prepared in topical sections similar to cryptography, social community defense, cellular safety, community protection, destiny purposes and privacy.
Read Online or Download Information Security Applications: 14th International Workshop, WISA 2013, Jeju Island, Korea, August 19-21, 2013, Revised Selected Papers PDF
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Extra info for Information Security Applications: 14th International Workshop, WISA 2013, Jeju Island, Korea, August 19-21, 2013, Revised Selected Papers
In FSE 2011, Matrai and Paul proved that the initial 3–255 bytes of the keystream are positive biased to 0 which are in accordance with the experiment. The experiment also showed that the ﬁrst keystream byte is negative biased to 0, the proof of the bias was posed as an open problem, see . In this paper, we provide a satisﬁed proof of this bias, this bias immediately provide distinguisher for RC4, and it can be used for plaintext recovery attack in the broadcast RC4. In FSE 2013, Alfardan, Bernstein etc.
LNCS, vol. 1514, pp. 327–341. Springer, Heidelberg (1998) 8. : Analysis of non-fortuitous predictive states of the RC4 keystream generator. , Maitra, S. ) INDOCRYPT 2003. LNCS, vol. 2904, pp. 52–67. Springer, Heidelberg (2003) 9. : A new weakness in the RC4 keystream generator and an approach to improve the security of the cipher. , Meier, W. ) FSE 2004. LNCS, vol. 3017, pp. 245–259. Springer, Heidelberg (2004) 10. : Attack on Broadcast RC4 Revisited. In: Joux, A. ) FSE 2011. LNCS, vol. 6733, pp.
In this section, we present two general weaknesses of RC4, these weaknesses exit no matter how many keystream bytes are dumped. 34 J. Lv et al. 1 The Weakness about zt = 0 We express the ﬁrst weakness by the following theorem. Theorem 3. 1 1, if st−1 [t + 1] = 0, jt−1 = 0 and Proof. The proof comes from the execution process of the cipher. At the tth round, jt is updated by jt = jt−1 + st−1 [t] = st−1 [t] ←= t + 1, together with it = t ←= t + 1, we get st [t + 1] = st−1 [t + 1] = 0. During the (t + 1)th round, jt+1 is updated by jt+1 = jt + st [t + 1] = jt , therefore we swap st [t + 1] and st [jt ] to update the state st+1 .