Error-Control Coding For Data Networks by Irving S Reed & Xuemin Chin (HC, 1999)

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Subject
Networks
Subject Area
Scientific Computing
Educational Level
Adult & Further Education
Level
Advanced, Proficiency, Business, Technical
ISBN
9780792385288
類別

關於產品

Product Identifiers

Publisher
Springer
ISBN-10
0792385284
ISBN-13
9780792385288
eBay Product ID (ePID)
634781

Product Key Features

Number of Pages
Xvi, 549 Pages
Publication Name
Error-Control Coding for Data Networks
Language
English
Publication Year
1999
Subject
Networking / General, Electrical, Computer Vision & Pattern Recognition
Type
Textbook
Subject Area
Computers, Technology & Engineering
Author
Xuemin Chen, Irving S. Reed
Series
The Springer International Series in Engineering and Computer Science Ser.
Format
Hardcover

Dimensions

Item Weight
75.8 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
99-024310
Dewey Edition
21
Series Volume Number
508
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
005.7/2
Table Of Content
1 Error-Control Mechanisms.- 1.1 Introduction.- 1.2 Error-Handling Processes in Communication Systems.- 1.3 Examples of Error-Control Strategies.- 1.4 Basic Principles of Error-Control Codes.- 1.5 Noisy Channel Coding Theorem.- 1.6 Decoding Complexity and Coding Performance.- 1.7 Channel Bandwidth and Signal Power.- 1.8 Approaching Shannon Capacity.- Problems.- 2 Elements of Algebra.- 2.1 Groups.- 2.2 Rings.- 2.3 Basic Structures of Fields.- 2.4 Vector Spaces.- 2.5 Finite Fields.- 2.6 Euclid's Algorithm.- 2.7 Binary Field Arithmetic.- 2.8 Arithmetic Operations in GF(q).- Problems.- 3 Linear Block Codes.- 3.1 Error-Control Block Codes.- 3.2 Definition of (n,k) Linear Codes over GF(q).- 3.3 Decoding of Linear Block Codes.- 3.4 Performance of Algebraic Decoding.- 3.5 Hamming Codes.- 3.6 Reed-Muller Codes.- 3.7 Linear Block Codes for Burst-Error Correction.- 3.8 Product Code.- Problems.- 4 Linear Cyclic Codes.- 4.1 Description of Linear Cyclic Codes.- 4.2 Shift-Register Encoders and Decoders of Cyclic Codes.- 4.3 Binary Quadratic Residue Codes and Golay Code.- 4.4 Error Detection with Cyclic and Shortened Cyclic Codes.- 4.4.1 Error Detection with Cyclic Codes.- 4.4.2 Applications of CRC in Industry Standards.- Problems.- 5 BCH Codes.- 5.1 Definition of the BCH Codes.- 5.2 The BCH Bound on the Minimum Distance dmin.- 5.3 Decoding Procedures for BCH Codes.- 5.4 Algebraic Decoding of Quadratic Residue Codes.- 5.5 BCH Codes as Industry Standards.- Problems.- 6 Reed-Solomon Codes.- 6.1 The State of RS Coding.- 6.2 Construction of RS Codes.- 6.3 Encoding of RS codes.- 6.4. Decoding of (n,k) RS Codes.- Problems.- 7 Implementation Architectures and Applications of RS Codes.- 7.1 Implementation of RS Codes.- 7.2 RS codes in industry standards.- 8 Fundamentals of ConvolutionalCodes.- 8.1 Convolutional Encoder.- 8.2 State and Trellis-Diagram Description of Convolutional Codes.- 8.3 Nonsystematic Encoder and Its Systematic Feedback Encoder.- 8.4 Distance Properties of Convolutional Codes.- 8.5 Decoding of Convolutional Codes.- 8.6 Performance Bounds.- 8.7 Punctured Convolutional Codes of Rate (n-1) /n and Simplified Maximum-Likelihood Decoding.- Problems.- 9 ARQ and Interleaving Techniques.- 9.1 Automatic Repeat Request.- 9.2 Interleaves.- Problems.- 10 Applications of Convolutional Codes in Mobile Communications.- 10.1 Convolutional Codes used in the GSM systems.- 10.2 Convolutional Codes Specified in CDMA Cellular Systems.- 11 Trellis-Coded Modulation.- 11.1 M-ary Modulation, Spectral Efficiency and Power Efficiency.- 11.2 TCM Schemes.- 11.3 Set Partitioning and Construction of Codes.- 11.4 Rotational Invariance.- 11.5 Unequal Error Protection(UEP) Codes and the Pragmatic Approach to TCM Systems.- Problems.- 12 Concatenated Coding Systems and Turbo Codes.- 12.1 Concept of Concatenated Coding System.- 12.2 Concatenated Coding Systems with Convolutional (or Trellis) Codes and RS Codes.- 12.3 Turbo Codes.- Appendix A Some Basics of Communication Theory.- A.1 Vector Communication Channels.- A.2 Optimal Receivers.- A.3 Message Sequences.- Appendix B C-programs of Some Coding Algorithms.- B.1 Encoding and Decoding for Hamming Codes.- B.2 Compute Metric Tables for A Soft-Decision Viterbi Decoder.- About the Authors.
Synopsis
The subject of error-control coding bridges several disciplines, in particular mathematics, electrical engineering and computer science. The theory of error-control codes is often described abstractly in mathematical terms only, for the benefit of other coding specialists. Such a theoretical approach to coding makes it difficult for engineers to understand the underlying concepts of error correction, the design of digital error-control systems, and the quantitative behavior of such systems. In this book only a minimal amount of mathematics is introduced in order to describe the many, sometimes mathematical, aspects of error-control coding. The concepts of error correction and detection are in many cases sufficiently straightforward to avoid highly theoretical algebraic constructions. The reader will find that the primary emphasis of the book is on practical matters, not on theoretical problems. In fact, much of the material covered is summarized by examples of real developments, and almost all of the error-correction and detection codes introduced are attached to related practical applications. Error-Control Coding for Data Networks takes a structured approach to channel-coding, starting with the basic coding concepts and working gradually towards the most sophisticated coding systems. The most popular applications are described throughout the book. These applications include the channel-coding techniques used in mobile communication systems, such as: the global system for mobile communications (GSM) and the code-division multiple-access (CDMA) system, coding schemes for High-Definition TeleVision (HDTV) system, the Compact Disk (CD), and Digital Video Disk (DVD), as well as the error-control protocols for the data-link layers of networks, and much more. The book is compiled carefully to bring engineers, coding specialists, and students up to date in the important modern coding technologies. Both electrical engineering students and communication engineers will benefit from the information in this largely self-contained text on error-control system engineering., The purpose of Error-Control Coding for Data Networks is to provide an accessible and comprehensive overview of the fundamental techniques and practical applications of the error-control coding needed by students and engineers. An additional purpose of the book is to acquaint the reader with the analytical techniques used to design an error-control coding system for many new applications in data networks. Error~control coding is a field in which elegant theory was motivated by practical problems so that it often leads to important useful advances. Claude Shannon in 1948 proved the existence of error-control codes that, under suitable conditions and at rates less than channel capacity, would transmit error-free information for all practical applications. The first practical binary codes were introduced by Richard Hamming and Marcel Golay from which the drama and excitement have infused researchers and engineers in digital communication and error-control coding for more than fifty years. Nowadays, error-control codes are being used in almost all modem digital electronic systems and data networks. Not only is coding equipment being implemented to increase the energy and bandwidth efficiency of communication systems, but coding also provides innovative solutions to many related data-networking problems., The purpose of Error-Control Coding for Data Networks is to provide an accessible and comprehensive overview of the fundamental techniques and practical applications of the error-control coding needed by students and engineers. An additional purpose of the book is to acquaint the reader with the analytical techniques used to design an error-control coding system for many new applications in data networks. Error control coding is a field in which elegant theory was motivated by practical problems so that it often leads to important useful advances. Claude Shannon in 1948 proved the existence of error-control codes that, under suitable conditions and at rates less than channel capacity, would transmit error-free information for all practical applications. The first practical binary codes were introduced by Richard Hamming and Marcel Golay from which the drama and excitement have infused researchers and engineers in digital communication and error-control coding for more than fifty years. Nowadays, error-control codes are being used in almost all modem digital electronic systems and data networks. Not only is coding equipment being implemented to increase the energy and bandwidth efficiency of communication systems, but coding also provides innovative solutions to many related data-networking problems.
LC Classification Number
TK5105.5-5105.9

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