Get Automated Deduction—CADE-11: 11th International Conference PDF

By Larry Wos (auth.), Deepak Kapur (eds.)

ISBN-10: 3540556028

ISBN-13: 9783540556022

This quantity comprises the papers awarded on the 11th overseas convention on computerized Deduction (CADE-11) held in Saratoga Springs, manhattan, inJune 1992. a complete of 136 papers have been submitted for presentation by means of researchers from approximately 20 international locations. Papers coated many issues together with: answer; time period rewriting; common deduction; theorem proving, particularly in algebra and geometry; parallel theoremprovers; unification concept; constraint fixing; common sense programing; verification; multivalued, temporal and nonclassical logics; non-monotonic reasoning; making plans; facts idea; higher-order logics; and inductive theorem proving. each one submission was once reviewed by means of no less than 3 software committee contributors and forty six papers have been chosen for presentation and book. This quantity additionally includes brief descriptions of 23 implementations of automatic deduction platforms. the quantity opens with a keynote tackle through Larry Wos, winner of the 1st Herbrand Award for special Contributions to automatic Reasoning.

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Read Online or Download Automated Deduction—CADE-11: 11th International Conference on Automated Deduction Saratoga Springs, NY, USA, June 15–18, 1992 Proceedings PDF

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Extra info for Automated Deduction—CADE-11: 11th International Conference on Automated Deduction Saratoga Springs, NY, USA, June 15–18, 1992 Proceedings

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L. Carter and M. Wegman, Universal classes of hash functions, Journal of Computer and System Science, Vol. 18, 143–154, 1979. 5. D. H. Cheon, S. J. Lee, J. I. Lim, and S. J. Lee, New Block Cipher DONUT Using Pairwise Perfect Decorrelation, Advances in Cryptology - INDOCRYPT’2000, 2000, to appear. 6. S. H. Hong, S. J. Lee, J. I. Lim, J. C. Sung, D. H. Cheon, and I. H. Cho, The provable security against differential and linear cryptanalysis for the SPN structure, Fast Software Encryption Workshop 2000, 2000, to appear.

G ? ? Y = (y1 , y2 ) Fig. 2. structure of F function Difference Distribution Attack on DONUT and Improved DONUT 41 X = (x1 , x2 , x3 , x4 ) ? Ki ? ? S S S ? S ? Diffusion Layer ? ? S S Ki+1 ? S ? S ? Y = (y1 , y2 , y3 , y4 ) Fig. 3. structure of G function Substitution Layer We use the same S-box which is 8-bit input/output permutation as the substitution layer. The S-box is constructed by the function of the form a·x−1 ⊕b, where a = 0xa5, b = 0x37 ∈ GF (28 ). The Galois field GF (28 ) is defined by the irreducible polynomial x8 + x4 + x3 + x2 + 1(hex : 0x11d).

However it should be pointed out that correlation immunity is not harmonious with some other cryptographic requirements. In particular, high correlation immunity may introduce weaknesses in terms of a low algebraic degree, a small avalanche degree and a low nonlinearity and so on. This can be seen, for instance, from recent work in [14,15]. D. ): ICISC 2000, LNCS 2015, pp. 49–63, 2001. c Springer-Verlag Berlin Heidelberg 2001 50 Y. -M. Zhang GAC is a nonlinearity indicator introduced in [11] to study the global or overall avalanche characteristics of a cryptographic function.

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Automated Deduction—CADE-11: 11th International Conference on Automated Deduction Saratoga Springs, NY, USA, June 15–18, 1992 Proceedings by Larry Wos (auth.), Deepak Kapur (eds.)


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