Cryptography in constant parallel time [electronic resource] / Benny Applebaum.
2014
QA76.9.M35
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Details
Title
Cryptography in constant parallel time [electronic resource] / Benny Applebaum.
Author
ISBN
9783642173677 electronic book
3642173675 electronic book
9783642173660
3642173675
3642173675 electronic book
9783642173660
3642173675
Published
Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2014.
Copyright
©2014
Language
English
Description
1 online resource (xvi, 193 pages) : illustrations.
Item Number
10.1007/978-3-642-17367-7
Call Number
QA76.9.M35
Dewey Decimal Classification
004.0151
Summary
Locally computable (NC0) functions are "simple" functions for which every bit of the output can be computed by reading a small number of bits of their input. The study of locally computable cryptography attempts to construct cryptographic functions that achieve this strong notion of simplicity and simultaneously provide a high level of security. Such constructions are highly parallelizable and they can be realized by Boolean circuits of constant depth. This book establishes, for the first time, the possibility of local implementations for many basic cryptographic primitives such as one-way functions, pseudorandom generators, encryption schemes and digital signatures. It also extends these results to other stronger notions of locality, and addresses a wide variety of fundamental questions about local cryptography. The author's related thesis was honorably mentioned (runner-up) for the ACM Dissertation Award in 2007, and this book includes some expanded sections and proofs, and notes on recent developments. The book assumes only a minimal background in computational complexity and cryptography and is therefore suitable for graduate students or researchers in related areas who are interested in parallel cryptography. It also introduces general techniques and tools which are likely to interest experts in the area.
Note
Locally computable (NC0) functions are "simple" functions for which every bit of the output can be computed by reading a small number of bits of their input. The study of locally computable cryptography attempts to construct cryptographic functions that achieve this strong notion of simplicity and simultaneously provide a high level of security. Such constructions are highly parallelizable and they can be realized by Boolean circuits of constant depth. This book establishes, for the first time, the possibility of local implementations for many basic cryptographic primitives such as one-way functions, pseudorandom generators, encryption schemes and digital signatures. It also extends these results to other stronger notions of locality, and addresses a wide variety of fundamental questions about local cryptography. The author's related thesis was honorably mentioned (runner-up) for the ACM Dissertation Award in 2007, and this book includes some expanded sections and proofs, and notes on recent developments. The book assumes only a minimal background in computational complexity and cryptography and is therefore suitable for graduate students or researchers in related areas who are interested in parallel cryptography. It also introduces general techniques and tools which are likely to interest experts in the area.
Bibliography, etc. Note
Includes bibliographical references (pages 187-193).
Access Note
Access limited to authorized users.
Series
Information security and cryptography.
Available in Other Form
Print version: 9783642173660
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Record Appears in
Table of Contents
Introduction
Preliminaries and Definitions
Randomized Encoding of Functions
Cryptography in NC0
Computationally Private Randomizing Polynomials and Their Applications
On Pseudorandom Generators with Linear Stretch in NC0
Cryptography with Constant Input Locality
One-Way Functions with Optimal Output Locality
App. A, On Collections of Cryptographic Primitives.
Preliminaries and Definitions
Randomized Encoding of Functions
Cryptography in NC0
Computationally Private Randomizing Polynomials and Their Applications
On Pseudorandom Generators with Linear Stretch in NC0
Cryptography with Constant Input Locality
One-Way Functions with Optimal Output Locality
App. A, On Collections of Cryptographic Primitives.