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Security Engineering and Intelligence Informatics: CD-ARES by Jiageng Chen, Atsuko Miyaji (auth.), Alfredo Cuzzocrea,

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By Jiageng Chen, Atsuko Miyaji (auth.), Alfredo Cuzzocrea, Christian Kittl, Dimitris E. Simos, Edgar Weippl, Lida Xu (eds.)

This quantity constitutes the refereed lawsuits of 2 workshops: the second one foreign Workshop on smooth Cryptography and defense Engineering (MoCrySEn 2013) and the 3rd foreign Workshop on protection and Cognitive Informatics for native land security (SeCIHD 2013) held in the framework of the IFIP 8.4, 8.9, TC five foreign Cross-Domain convention, CD-ARES 2013, in Regensburg, Germany, in September 2013. The sixteen revised papers offered at MoCrySEn 2013 have been rigorously reviewed and chosen from 30 submissions. They take care of symmetric-key cryptography, public-key cryptography, algorithmic cryptanalysis, software program and implementation of cryptographic algorithms, database encryption, and interplay among cryptographic idea and implementation matters. The 15 papers awarded at SeCIHD 2013 are equipped in topical sections on cyber safety and dependability, community defense and privateness, and multimedia expertise for place of origin defense.

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Additional resources for Security Engineering and Intelligence Informatics: CD-ARES 2013 Workshops: MoCrySEn and SeCIHD, Regensburg, Germany, September 2-6, 2013. Proceedings

Example text

Specifically, we first proposed a formal model and formalization of security for aggregate A-codes. We also derived tight lower bounds on memory-sizes required for aggregate A-codes. Furthermore, we presented a simple generic construction and an optimal direct construction of aggregate A-codes. Acknowledgments. The authors would like to thank the referees for their helpful comments. The third author is supported by JSPS Research Fellowships for Young Scientists. References 1. : Unrestricted Aggregate Signatures.

Theorem 1. [14, page 33] If C is an [n, k, d] code, then n − k ≥ d − 1. Codes with n − k = d − 1 are called maximum distance separable codes, or MDS codes for short. Theorem 2. [14, page 321] An [n, k, d] code C with generator matrix G = [I|A], where A is a k × (n − k) matrix, is MDS if and only if every square submatrix (formed from any i rows and any i columns, for any i = 1, 2, . . , min{k, n − k}) of A is nonsingular. The following fact is another way to characterize an MDS matrix. Fact: 1 A square matrix A is an MDS matrix if and only if every square submatrices of A are nonsingular.

CRYPTO 1984. LNCS, vol. 196, pp. 411–431. Springer, Heidelberg (1985) On Constructions of MDS Matrices from Companion Matrices for Lightweight Cryptography Kishan Chand Gupta and Indranil Ghosh Ray Applied Statistics Unit, Indian Statistical Institute, 203, B. T. in Abstract. Maximum distance separable (MDS) matrices have applications not only in coding theory but also are of great importance in the design of block ciphers and hash functions. It is highly nontrivial to find MDS matrices which could be used in lightweight cryptography.

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