Bestselling and bargain books: Cryptography


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Pseudorandomness and Cryptographic Applications (Princeton Computer Science Notes)

by:
Luby, Michael

Publisher: Princeton University Press
Published: January 8, 1996
ISBN: 0691025460
Format:Paperback
Pages:248

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Book Description
Amazon.com Pseudorandomness and Cryptographic Applications, by Michael Luby, presents the mathematical underpinnings of oneway hash functions, which can be used to implement pseudorandom number generators. (These have a wide array of applications in
cryptography.) After covering these basic mathematical ideas, the author delves into their applications in cryptosystems. Organized in 18 lectures, this book provides a mathematically intense treatise on the subject without much commentary in between. A
set of exercises accompanies each chapter and a bibliography concludes the text. Filled with elegant mathematics, this is clearly a book for academic specialists.
Product Description: A pseudorandom generator is an easytocompute function that
stretches a short random string into a much longer string that "looks" just like a random string to any efficient adversary. One immediate application of a pseudorandom generator is the construction of a private key cryptosystem that is secure against
chosen plaintext attack.
There do not seem to be natural examples of functions that are pseudorandom generators. On the other hand, there do seem to be a variety of natural examples of another basic primitive: the oneway function. A function is
oneway if it is easy to compute but hard for any efficient adversary to invert on average.
The first half of the book shows how to construct a pseudorandom generator from any oneway function. Building on this, the second half of the book shows how
to construct other useful cryptographic primitives, such as private key cryptosystems, pseudorandom function generators, pseudorandom permutation generators, digital signature schemes, bit commitment protocols, and zeroknowledge interactive proof
systems. The book stresses rigorous definitions and proofs.
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