By Sara Foresti, Giuseppe Persiano
This booklet constitutes the refereed court cases of the fifteenth foreign convention on Cryptology and community safety, CANS 2016, held in Milan, Italy, in November 2016.
The 30 complete papers provided including 18 brief papers and eight poster papers have been rigorously reviewed and chosen from 116 submissions. The papers are geared up within the following topical sections: cryptanalysis of symmetric key; aspect channel assaults and implementation; lattice-based cryptography, digital deepest community; signatures and hash; multi get together computation; symmetric cryptography and authentication; procedure safety, practical and homomorphic encryption; info theoretic safety; malware and assaults; multi celebration computation and practical encryption; and community safety, privateness, and authentication.
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Extra resources for Cryptology and Network Security: 15th International Conference, CANS 2016, Milan, Italy, November 14-16, 2016, Proceedings
16}. Integral Attack Against 13-Round PRESENT-128. We attack 13-round PRESENT-128 by using the similar strategy as the 12-round attack. We do not write the procedure in detail because of the page limitation. K 10 61 S K 11 61 K 12 K 13 S S S S guessed as K 11 guessed as K 12 S guessed as K 13 61 Fig. 5. Involved round keys of PRESENT-128. As a result, the FFT key recovery can evaluate the XOR of (X 10  × X ) with the time complexity 3 × 64 × 22+8+32+64 = 3 × 2112 . Moreover, the FFT key recovery can evaluate the XOR of (X 10  ⊕ X 10 ) with the time complexity 3 × 64 × 28+32+64 = 3 × 2110 .
Rhee, G. ) ICISC 2007. LNCS, vol. 4817, pp. 77–88. Springer, Heidelberg (2007). 1007/978-3-540-76788-6 7 4. : The block cipher Square. In: Biham, E. ) FSE 1997. LNCS, vol. 1267, pp. 149–165. Springer, Heidelberg (1997). 1007/ BFb0052343 5. : Truncated and higher order diﬀerentials. In: Preneel, B. ) FSE 1994. LNCS, vol. 1008, pp. 196–211. Springer, Heidelberg (1995). 1007/ 3-540-60590-8 16 6. : Integral cryptanalysis. , Rijmen, V. ) FSE 2002. LNCS, vol. 2365, pp. 112–127. Springer, Heidelberg (2002).
In this paper, we propose the compact representation for the bit-based division property. The disadvantage of the bit-based division property is that it cannot be applied to block ciphers whose block length is over 32 because of high time and memory complexity. The compact representation partially solves this problem, and we apply this technique to 64-bit block cipher PRESENT to illustrate our method. We can accurately evaluate the propagation characteristic of the bit-based division property thanks to the compact representation.