Titlebook: Cryptography Made Simple; Nigel P. Smart Textbook 2016 Springer Nature Switzerland AG 2016 Block Ciphers.Digital Signatures.Discrete Logar

無節(jié)奏

Siyu Sun,Tianyu Cai,Fanli Yan,Shenggen Juas an ideal solution. This idea had actually been used previously in a number of manual ciphers, but mechanization was able to make it far more efficient. The rotors could be implemented using wires and then encryption could be done mechanically using an electrical circuit.

Fresco

Siyu Sun,Tianyu Cai,Fanli Yan,Shenggen Ju totally on the secrecy of the secret key .. Although this well-established principle, called Kerckhoffs’ principle, has been known since the mid-1800s some companies still ignore it and choose to deploy secret proprietary encryption schemes which usually turn out to be insecure as soon as someone l

Emmenagogue

graphic mechanism to be secure. Whilst we may have a conceptual notion that encryption should be secure as long as the key is not revealed, it is not straightforward to define this precisely. We will also see that modern cryptography is about more than just encryption.

朝圣者

rtext. The block of plaintext and the block of ciphertext are assumed to be of the same size, e.g. a block of . bits. Every string of . bits in the domain should map to a string of . bits in the codomain, and every string of . bits in the codomain should result from the application of the function t

exclusice

GRAVE

Peng Zhao on the difficulty of the RSA problem considered in Chapter 2, and hence it is based on the difficulty of finding the prime factors of large integers. However, we have seen that it may be possible to solve the RSA problem without factoring, hence the RSA algorithm is not based completely on the diff

痛苦一生

Nigel P. SmartAuthor is a leading researcher and practitioner in cryptography.Textbook emphasizes security definitions.Suitable for undergraduate courses in computer science, mathematics and engineering.Includes su

惡意

ABOUT

Elliptic Curvesproved efficiency and bandwidth. Since much of this book can be read with just the understanding that an elliptic curve provides another finite abelian group in which one can pose a discrete logarithm problem, you may decide to skip this chapter on an initial reading.

先鋒派

Implementation Issuesre the most complex to implement. For example, when we introduce RSA or DSA later we will have to perform a modular exponentiation with respect to a modulus of a thousand or more bits. This means we need to understand the implementation issues involved with both modular arithmetic and exponentiation algorithms.