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Titlebook: Advances in Cryptology – EUROCRYPT ‘91; Workshop on the Theo Donald W. Davies Conference proceedings 1991 Springer-Verlag Berlin Heidelberg

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Antoine Bisson,Brett Salter,Murtaza Rangwalaer broadcasts messages to many verifiers simultaneously. We consider two cases: one for which the number of rounds of messages exchanged is unbounded (as a function of the length of the common input .), and one for which it is constant. Compared to repeated single-verifier proofs (one proof for each
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https://doi.org/10.1007/978-981-97-1891-7l power. To formulate the classes that can be applied to these efficient protocols, we introduce a class of invulnerable problems, . and ... We show that any invulnerable problem in . and .. has an efficient and constant round zero knowledge proof of computational power, assuming the existence of a
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Steel Template Platform on Piled Foundation,. This system is based on the characteristics of chaos, which are sensitivity of parameters, sensitivity of initial points, and randomness of sequences obtained by iterating a chaotic map. A ciphertext is obtained by the iteration of a inverse chaotic map from an initial point, which denotes a plain
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A. Berti,R. Bruschi,R. Matteellimplexity of an ensemble of sequences is defined and its properties discussed. Also, an algorithm is given to determine the maximum order complexity of an ensemble of sequences linear in time and memory. It is also shown how to determine the maximum order feedback shift register equivalent of a given
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Michael Buestrich,Norbert Wohlfahrtected linear complexity .[Λ(.)] is almost equal to ., and suggested that .[Λ(.)] would be close to . in general [6, pp. 33–52] [., .]. In this note we obtain bounds of .[Λ(.)], as well as bounds of the variance .[Λ(.)], both for the general case of ., and we estimate the probability distribution of
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