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Residue Number Systems: Algorithms and Architectures (The Springer International Series in Engineering and Computer Science)
 
 
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Residue Number Systems: Algorithms and Architectures (The Springer International Series in Engineering and Computer Science) [Hardcover]

P.V. Ananda Mohan (Author)

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Book Description

1402070314 978-1402070310 April 30, 2002 1
This text is an excellent reference for both professional and academic researchers in the field of VLSI using residue number systems. It is also of interest to those working in the general fields of VLSI design, DSP design, and cryptography. Topics covered include choice of moduli; architectures for conversion from binary to RNS; RNS to binary conversion techniques; quadratic RNS; and applications. Numerous examples illustrate the ideas developed. The area and computational requirements are highlighted for all designs, so the selection of a particular architecture is facilitated. Some of the topics covered have application in cryptography. The book includes a comprehensive bibliography in this area. Residue Number Systems: Algorithms and Architectures is also suitable for a graduate-level course as part of a VLSI curriculum.

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Inside This Book (learn more)
First Sentence:
The origin of the topic RNS [Gar59] is credited to the Chinese scholar Sun Tzu of first Century AD and Greek Mathematician Nichomachus and Hsin-Tai-Wei of the Ming dynasty (1368AD-1643AD). Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
moduli set, redundant moduli, mixed radix digits, redundant modulus, modulo multiplier, moduli system, modulo adder, redundant residues, residue number systems, binary converter, additional moduli, modulo reduction, radix conversion, modulo multiplication, multiplier architecture, binary conversion, converter architecture, adder tree, residue arithmetic, residue set, polarity shift, index calculus, large moduli, modulo addition, base extension
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Ananda Mohan, Latch Latch, Chinese Remainder Theorem
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