Information Security: 19th International Conference, ISC by Matt Bishop, Anderson C A Nascimento

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By Matt Bishop, Anderson C A Nascimento

This booklet constitutes the refereed court cases of the nineteenth foreign convention on info defense, ISC 2016, held in Honolulu, hello, united states, in September 2016. the nineteen revised complete papers awarded including 7 brief papers have been conscientiously reviewed and chosen from seventy six submissions. The convention makes a speciality of following topics technical points of knowledge defense, cryptanalysis, cryptographic protocols, community and platforms protection and entry regulate, privateness and watermarking, software program defense, encryption, signatures and basics.

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Extra resources for Information Security: 19th International Conference, ISC 2016, Honolulu, HI, USA, September 3-6, 2016. Proceedings

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The above examples are not all the helpful polynomials which are not selected and all the unhelpful polynomials which are selected. Hence, if we can construct more appropriate lattices, the resulting attack condition should be improved. 2 Our Lattice Construction Based on the observation in Sect. 1, we construct more appropriate lattices than the Takayasu-Kunihiro [38]. More concretely, we select all helpful g[i,j] (x, y, z) for i + j ≥ s and do not select any unhelpful g[i,j] (x, y, z) for i + j ≥ s.

C Springer International Publishing Switzerland 2016 M. A. ): ISC 2016, LNCS 9866, pp. 35–47, 2016. 1007/978-3-319-45871-7 3 36 A. Takayasu and N. Kunihiro To thwart the small secret exponent attack and achieve a faster decryption/signing simultaneously, the Chinese Remainder Theorem (CRT) is often used as described by Quisquater and Couvreur [29]. Instead of the original secret exponent d, CRT exponents dp and dq are used where edp = 1 mod (p − 1) and edq = 1 mod (q − 1). Analogous to a small secret exponent RSA [3,40], too small CRT exponents disclose the factorization of a public modulus [1,14,16,19,24].

The gray cells represent pattern V 1 while the black-hatched cells represent pattern V 2. Since both α and β ∈ GF (28 ), the 1-round correlation potential matrix M for each pattern has a size of a 28 × 28 and as the S-boxes involved in these patterns do not change over the odd and even rounds, an M r correlation potential matrix to get the average correlation potential after r rounds can be constructed by simply raising M to the power r. Such a correlation potential matrix can be regarded as a correlation potential submatrix of ARIA, restricting the inputs and outputs of the matrix to the values that follow our specific patterns.

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