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Titlebook: Cryptography; Simon Rubinstein-Salzedo Textbook 2018 Springer Nature Switzerland AG 2018 Cryptography.ciphers.cryptanalysis.publickey cryp

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,The Diffie–Hellman Key Exchange and the Discrete Logarithm Problem,or Alice and Bob by sending shared information back and forth a few times. The key is created from several pieces, some of which are public information, and some of which only Alice knows or only Bob knows. The point is that knowing all the public pieces and at least one of the private pieces makes
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The Versatility of Elliptic Curves,of these uses for elliptic curves. In particular, we will discuss a factorization algorithm based on elliptic curves, as well as some applications of elliptic curves over . and . to Diophantine equations. Before we can get to the elliptic curve factorization algorithm, we start with a non-elliptic c
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Zero-Knowledge Proofs,im based on some books or papers you have read or talks you have attended, although surely not any of mine.) But from time to time, the prover . to obfuscate some key pieces of information. As we shall see, being able to obfuscate some key pieces of information in the proof has important cryptograph
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Secret Sharing , Visual Cryptography , and Voting,ant to allow them to learn what the secret is when a significant coalition of the people, at least ., say, work together to learn it. Furthermore, you don’t want to allow smaller coalitions to learn bits of the secret; you want any coalition of at most . people not to be able to learn anything at al
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