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(even if -trust me- it's not so easy to crack these.Ĭalculus, Differential Equations, Statistics, etc. Bauer, Choice, Vol.TI-Freakware >Random TI discussion >Calculus Made Easy 9.02 And Diff. Upper-division undergraduates through professionals/practitioners.” (C. of Bristol, UK) is aimed at graduate students and advanced undergraduates in mathematics and computer science and intended to serve as a bridge to research papers in the field. … Bottom line: really for engineers, and a useful book if used carefully the organization makes is easy to get overwhelmed by the background material before you get to the 'good stuff', and even the good stuff has an overwhelming amount of detail.” (Allen Stenger, MAA Reviews, maa.org, June, 2016)
It is an engineering textbook that uses modern mathematical terminology (such as groups and finite fields). “This is a very thorough introduction to cryptography, aimed at lower-division undergraduates. It is particularly suited to introducing graduate and advanced undergraduate students in computer science to the concepts necessary for understanding academic cryptography and its impact on real-world practice, though it will also be useful for mathematicians or engineers wishing to gain a similar perspective on this material.” (Maura Beth Paterson, Mathematical Reviews, July, 2016) “Cryptography made simple is a textbook that provides a broad coverage of topics that form an essential working knowledge for the contemporary cryptographer. … The book is very comprehensive, and very accessible for dedicated students.” (Klaus Galensa, Computing Reviews,, October, 2016) “The goal of cryptography is to obfuscate data for unintended recipients. Finally, Part 4 addresses advanced prot ocols, where the parties may have different or even conflicting security goals: secret sharing schemes commitments and oblivious transfer zero-knowledge proofs and secure multi-party computation. Part 3 covers the core aspects of modern cryptography: the definition of security modern stream ciphers block ciphers and modes of operation hash functions, message authentication codes, and key derivation functions the "naive" RSA algorithm public key encryption and signature algorithms cryptography based on computational complexity and certificates, key transport and key agreement. Part 2 of the book shows how historical ciphers were broken, thus motivating the design of modern cryptosystems since the 1960s this part also includes a chapter on information-theoretic security. The chapters in Part 1 offer a brief introduction to the mathematical foundations: modular arithmetic, groups, finite fields, and probability primality testing and factoring discrete logarithms elliptic curves and lattices.
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