Information Security and Cryptology: 12th International by Kefei Chen, Dongdai Lin, Moti Yung

By Kefei Chen, Dongdai Lin, Moti Yung

This booklet constitutes the completely refereed post-conference lawsuits of the twelfth overseas convention on details safeguard and Cryptology, Inscrypt 2016, held in Beijing, China, in November 2016.

The 32 revised complete papers offered have been rigorously reviewed and chosen from ninety three submissions. The papers are equipped in topical sections on symmetric ciphers; public-key cryptosystems; signature and authentication; homomorphic encryption; leakage-resilient; post-quantum cryptography; dedication and protocol; elliptic curves; defense and implementation.

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Extra info for Information Security and Cryptology: 12th International Conference, Inscrypt 2016, Beijing, China, November 4-6, 2016, Revised Selected Papers

Sample text

The time complexity of steps 1–17 in the described attack is as follows: 1. 5 memory accesses; 2. 5 memory accesses, because we should guess 40 bits rk26 and wk2 [0] ⊕ rk27 [0]; 3. Step 3–11 require 9 × 2168 memory accesses; 4. Step 12–16 require 5 × 2176 memory accesses; 5. Step 17 requires 2152 × 220 14-round CLEFIA encryption, because only the right key candidates can survive in the wrong key filtration. 9 14-round encryptions. 9 14-round encryptions and the memory requirement is 2160 bytes for counters.

Some 9-round integral distinguishers are deduced, and then key recovery attacks on 14/15-round CLEFIA-192/256 are given with integral cryptanalysis. 1 Some New Integral Distinguishers over 9-round CLEFIA Bogdanov et al. [2] showed that an integral implies a zero-correlation distinguisher and vise versa under some independent conditions. Theorem 51 (See [2]). Let m, m1 , m2 be integers. For the vectorial Boolean m2 m 1 function f : Fm 2 × F2 → F2 , the following are equivalent: (i) Corxm2 (bq , 0) · f (xm1 , xm2 ) = 0, for all bq ∈ Fq2 \ {0}; 1 and (ii) Corxm1 ,xm2 (dm1 , 0) · x ⊕ (bq , 0) · f (xm1 , xm2 ) = 0, for all dm1 ∈ Fm 2 q bq ∈ F2 \ {0}.

Springer, Heidelberg (2013). 1007/978-3-319-03515-4 10 46 W. Yi et al. 2. : Integral and multidimensional linear distinguishers with correlation zero. , Sako, K. ) ASIACRYPT 2012. LNCS, vol. 7658, pp. 244–261. Springer, Heidelberg (2012). doi:10. 1007/978-3-642-34961-4 16 3. : Zero correlation linear cryptanalysis with reduced data complexity. In: Canteaut, A. ) FSE 2012. LNCS, vol. 7549, pp. 29–48. Springer, Heidelberg (2012). 1007/978-3-642-34047-5 3 4. : Linear hulls with correlation zero and linear cryptanalysis of block ciphers.

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