Titlebook: Algebra for Applications; Cryptography, Secret Arkadii Slinko Textbook 20151st edition Springer International Publishing Switzerland 2015 B

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https://doi.org/10.1007/978-1-4020-6122-6’s theorem. We state without a proof The Prime Number Theorem and discuss the frequency of prime numbers in the number system which will further be needed for the discussion of complexity of algorithms for finding the prime factorisation of an integer. We introduce GAP computational package. The theory is supplemented with a number of exercises.

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Textbook 20151st editionpulated in many different ways: encrypted, compressed, shared between users in a prescribed manner, protected from an unauthorised access and transmitted over unreliable channels. All of these operations can be understood only by a person with knowledge of basics in algebra and number theory..This b

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https://doi.org/10.1007/978-94-6265-543-0s chapter we define secret sharing schemes rigorously and introduce the concepts of a perfect and an ideal schemes. We revisit Shamir’s secret sharing scheme and generalise it to linear secret sharing schemes which we prove to be ideal. We give examples of non-linear and non-ideal schemes.

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