全新正版 麻省理工加拉格尔数字通信原理(英文版) 罗伯特·加拉格尔 9787519210083 世界图书出版有限公司北京分公司
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作者罗伯特·加拉格尔
出版社世界图书出版有限公司北京分公司
ISBN9787519210083
出版时间2020-07
装帧平装
开本16开
定价119元
货号30940062
上书时间2023-04-26
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作者简介
罗伯特·加拉格尔（Robert G. Gallager）教授是美国国家科学院与国家工程院的两院院士。他曾担任靠前信息论学会的主席，他于1983年获得信息论的很高奖——香农奖（相当于信息论领域的诺贝尔奖），1990年获得靠前电气电子工程师学会很高荣誉奖章（相当于电子工程领域的诺贝尔奖），2003年获得马可尼奖（相当于通信领域的诺贝尔奖），2020年获得日本靠前奖（相当于整个应用科学领域的诺贝尔奖）。加拉格教授于1960年在美国麻省理工学院获得博士学位后留校任教至今，他1960年博士论文中提出的“低密度奇偶校验码”（LDPC）是目前所有5G设备都必用的信道编码。
目录
Preface
Acknowledgements
1 Introduction to digital communication
1.1 Standardized interfaces and layering
1.2 Communication sources
1.2.1 Source coding
1.3 Communication channels
1.3.1 Channel encoding (modulation)
1.3.2 Error correction
1.4 Digital interface
1.4.1 Network aspects of the digital interface
1.5 Supplementary reading
2 Coding for discrete sources
2.1 Introduction
2.2 Fixed-length codes for discrete sources
2.3 Variable-length codes for discrete sources
2.3.1 Unique decodability
2.3.2 Prefix-free codes for discrete sources
2.3.3 The Kraft inequality for prefix-free codes
2.4 Probability models for discrete sources
2.4.1 Discrete memoryless sources
2.5 Minimum L for prefix-free codes
2.5.1 Lagrange multiplier solution for the minimum L
2.5.2 Entropy bounds on L
2.5.3 Hufmans algorithm for optimal source codes
2.6 Entropy and fixed-to-variable-length codes
2.6.1 Fixed-to-variable-length codes
2.7 The AEP and the source coding theorems
2.7.1 The weak law of large numbers
2.7.2 The asymptotic equipartition property
2.7.3 Source coding theorems
2.7.4 The entropy bound for general classes of codes
2.8 Markov sources
2.8.1 Coding for Markov sources
2.8.2 Conditional entropy
2.9 Lempel-Ziv universal data compression
2.9.1 The LZ77 algorithm
2.9.2 Why LZ77 works
2.9.3 Discussion
2.10 Summary of discrete source coding
2.11 Exercises
3 Quantization
3.1 Introduction to quantization
3.2 Scalar quantization
3.2.1 Choice of intervals for given representation points
3.2.2 Choice of representation points for given intervals
3.2.3 The Lloyd-Max algorithm
3.3 Vector quantization
3.4 Entropy-coded quantization
3.5 High-rate entropy-coded quantization
3.6 Differential entropy
3.7 Performance of uniform high-rate scalar quantizers
3.8 High-rate two-dimensional quantizers
3.9 Summary of quantization
3.10 Appendixes
3.10.1 Nonuniform scalar quantizers
3.10.2 Nonuniform 2D quantizers
3.11 Exercises
4 Source and channel waveforms
4.1 Introduction
4.1.1 Analog sources
4.1.2 Communication channels
4.2 Fourier series
4.2.1 Finite-energy waveforms
4.3 L2 functions and Lebesgue integration over [-T/2, T/2]
4.3.1 Lebesgue measure for a union of intervals
4.3.2 Measure for more general sets
4.3.3 Measurable functions and integration over [-T/2, T/2)
4.3.4 Measurability of functions defined by other functions
4.3.5 L1 and L2 functions over [-T/2, T/2]
4.4 Fourier series for L2 waveforms
4.4.1 The T-spaced truncated sinusoid expansion
4.5 Fourier transforms and L2 waveforms
4.5.1 Measure and integration over R
4.5.2 Fourier transforms of L2 functions
4.6 The DTFT and the sampling theorem
4.6.1 The discrete-time Fourier transform
4.6.2 The sampling theorem
4.6.3 Source coding using sampled waveforms
4.6.4 The sampling theorem for [△-W, △+W]
4.7 Aliasing and the sinc-weighted sinusoid expansion
4.7.1 The T-spaced sinc-weighted sinusoid expansion
4.7.2 Degrees of freedom
4.7.3 Aliasing-a time-domain approach
4.7.4 Aliasing-a frequency-domain approach
4.8 Summary
4.9 Appendix: Supplementary material and proofs
4.9.1 Countable sets
4.9.2 Finite unions of intervals over [-T/2, T/2]
4.9.3 Countable unions and outer measure over [-T/2, T/2]
4.9.4 Arbitrary measurable sets over [-T/2, 7/2]
4.10 Exercises
5 Vector spaces and signal space
5.1 Axioms and basic properties of vector spaces
5.1.1 Finite-dimensional vector spaces
5.2 Inner product spaces
5.2.1 The inner product spaces Rn and Cn
5.2.2 One-dimensional projections
5.2.3 The inner product space of L2 functions
……
6. Channels, modulation, and demodulation
7. Random processes and noise
8. Detection, coding and decoding
9. Wireless digital communication
References
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