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Finite Blocklength Lossy Source Coding for Discrete Memoryless Sources 离散无内存源的有限块长有损源编码
Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-01-01 DOI: 10.1561/0100000134
Zhou, Lin, Motani, Mehul
In this monograph, we review recent advances in second-order asymptotics for lossy source coding, which provides approximations to the finite blocklength performance of optimal codes. The monograph is divided into three parts. In part I, we motivate the monograph, present basic definitions, introduce mathematical tools and illustrate the motivation of non-asymptotic and second-order asymptotics via the example of lossless source coding. In part II, we first present existing results for the rate-distortion problem with proof sketches. Subsequently, we present five generations of the rate-distortion problem to tackle various aspects of practical quantization tasks: noisy source, noisy channel, mismatched code, Gauss-Markov source and fixed-to-variable length compression. By presenting theoretical bounds for these settings, we illustrate the effect of noisy observation of the source, the influence of noisy transmission of the compressed information, the effect of using a fixed coding scheme for an arbitrary source and the roles of source memory and variable rate. In part III, we present four multiterminal generalizations of the rate-distortion problem to consider multiple encoders, decoders or source sequences: the Kaspi problem, the successive refinement problem, the Fu-Yeung problem and the Gray-Wyner problem. By presenting theoretical bounds for these multiterminal problems, we illustrate the role of side information, the optimality of stop and transmit, the effect of simultaneous lossless and lossy compression, and the tradeoff between encoders' rates in compressing correlated sources. Finally, we conclude the monograph, mention related results and discuss future directions.
在本专著中,我们回顾了有损源编码的二阶渐近性的最新进展,它提供了最优码的有限块长度性能的近似值。本专著分为三个部分。在第一部分中,我们激发了专著,提出了基本定义,介绍了数学工具,并通过无损源编码的例子说明了非渐近和二阶渐近的动机。在第二部分中,我们首先用证明草图介绍了率失真问题的现有结果。随后,我们提出了五代率失真问题来解决实际量化任务的各个方面:噪声源、噪声信道、不匹配码、高斯-马尔可夫源和定长可变压缩。通过给出这些设置的理论边界,我们说明了噪声源观测的影响,压缩信息的噪声传输的影响,对任意源使用固定编码方案的影响以及源记忆和可变速率的作用。在第三部分中,我们提出了考虑多个编码器、解码器或源序列的速率失真问题的四种多终端推广:Kaspi问题、逐次细化问题、Fu-Yeung问题和Gray-Wyner问题。通过给出这些多终端问题的理论边界,我们说明了边信息的作用,停止和传输的最优性,同时无损和有损压缩的影响,以及在压缩相关源时编码器速率之间的权衡。最后,对全文进行了总结,并对相关结果进行了讨论。
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引用次数: 2
Reed-Muller Codes Reed-Muller代码
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-01-01 DOI: 10.1007/springerreference_451
E. Abbe, Ori Sberlo, Amir Shpilka, Min Ye
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引用次数: 0
Ultra-Reliable Low-Latency Communications: Foundations, Enablers, System Design, and Evolution Towards 6G 超可靠低延迟通信:基础、促成因素、系统设计和向6G演进
Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-01-01 DOI: 10.1561/0100000129
Nurul Huda Mahmood, Italo Atzeni, Eduard Axel Jorswieck, Onel Luis Alcaraz López
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引用次数: 0
Probabilistic Amplitude Shaping 概率振幅整形
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-01-01 DOI: 10.1561/9781638281795
Georg Böcherer
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引用次数: 0
Reed-Muller Codes Reed-Muller代码
Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2023-01-01 DOI: 10.1561/0100000123
Emmanuel Abbe, Ori Sberlo, Amir Shpilka, Min Ye
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引用次数: 1
Topics and Techniques in Distribution Testing: A Biased but Representative Sample 分布测试的主题和技术:有偏但有代表性的样本
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-01-01 DOI: 10.1561/0100000114
C. Canonne
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引用次数: 16
Codes in the Sum-Rank Metric: Fundamentals and Applications 和秩度量中的代码:基础和应用
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2022-01-01 DOI: 10.1561/0100000120
Umberto Martínez-Peñas, Mohannad Shehadeh, F. Kschischang
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引用次数: 12
Asymptotic Frame Theory for Analog Coding 模拟编码的渐近框架理论
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2021-08-28 DOI: 10.1561/0100000125
Marina Haikin, M. Gavish, D. Mixon, R. Zamir
Over-complete systems of vectors, or in short, frames, play the role of analog codes in many areas of communication and signal processing. To name a few, spreading sequences for code-division multiple access (CDMA), over-complete representations for multiple-description (MD) source coding, space-time codes, sensing matrices for compressed sensing (CS), and more recently, codes for unreliable distributed computation. In this survey paper we observe an information-theoretic random-like behavior of frame subsets. Such sub-frames arise in setups involving erasures (communication), random user activity (multiple access), or sparsity (signal processing), in addition to channel or quantization noise. The goodness of a frame as an analog code is a function of the eigenvalues of a sub-frame, averaged over all sub-frames. Within the highly symmetric class of Equiangular Tight Frames (ETF), as well as other"near ETF"families, we show a universal behavior of the empirical eigenvalue distribution (ESD) of a randomly-selected sub-frame: (i) the ESD is asymptotically indistinguishable from Wachter's MANOVA distribution; and (ii) it exhibits a convergence rate to this limit that is indistinguishable from that of a matrix sequence drawn from MANOVA (Jacobi) ensembles of corresponding dimensions. Some of these results follow from careful statistical analysis of empirical evidence, and some are proved analytically using random matrix theory arguments of independent interest. The goodness measures of the MANOVA limit distribution are better, in a concrete formal sense, than those of the Marchenko-Pastur distribution at the same aspect ratio, implying that deterministic analog codes are better than random (i.i.d.) analog codes. We further give evidence that the ETF (and near ETF) family is in fact superior to any other frame family in terms of its typical sub-frame goodness.
矢量的过完备系统,或者简而言之,帧,在通信和信号处理的许多领域中扮演着模拟码的角色。举几个例子,用于码分多址(CDMA)的扩展序列、用于多描述(MD)源编码的过完全表示、空时码、用于压缩感知(CS)的感知矩阵,以及最近用于不可靠分布式计算的代码。在本文中,我们观察到帧子集的一种信息论的随机行为。除了信道或量化噪声外,这种子帧还出现在涉及擦除(通信)、随机用户活动(多址)或稀疏性(信号处理)的设置中。帧作为模拟码的优劣是子帧的特征值的函数,在所有子帧上平均。在高度对称的等角紧框架(ETF)以及其他“近ETF”家族中,我们证明了随机选择的子框架的经验特征值分布(ESD)的普遍行为:(i) ESD与Wachter's MANOVA分布渐近不可区分;(ii)它的收敛速度与从相应维数的MANOVA (Jacobi)集合中得出的矩阵序列的收敛速度没有区别。其中一些结果来自对经验证据的仔细统计分析,有些结果是用独立兴趣的随机矩阵理论论证进行分析证明的。在具体的形式意义上,MANOVA极限分布的优度指标优于相同纵横比下的Marchenko-Pastur分布,这意味着确定性模拟码优于随机(i.i.d)模拟码。我们进一步证明,ETF(和近ETF)家族实际上优于任何其他框架家族在其典型的子框架的善良。
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引用次数: 3
Polynomial Methods in Statistical Inference: Theory and Practice 统计推断中的多项式方法:理论与实践
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2020-10-11 DOI: 10.1561/0100000095
Yihong Wu, Pengkun Yang
This survey provides an exposition of a suite of techniques based on the theory of polynomials, collectively referred to as polynomial methods, which have recently been applied to address several challenging problems in statistical inference successfully. Topics including polynomial approximation, polynomial interpolation and majorization, moment space and positive polynomials, orthogonal polynomials and Gaussian quadrature are discussed, with their major probabilistic and statistical applications in property estimation on large domains and learning mixture models. These techniques provide useful tools not only for the design of highly practical algorithms with provable optimality, but also for establishing the fundamental limits of the inference problems through the method of moment matching. The effectiveness of the polynomial method is demonstrated in concrete problems such as entropy and support size estimation, distinct elements problem, and learning Gaussian mixture models.
本调查提供了一套基于多项式理论的技术的阐述,统称为多项式方法,最近已成功地应用于解决统计推断中的几个具有挑战性的问题。讨论了多项式逼近、多项式插值和优化、矩空间和正多项式、正交多项式和高斯正交等主题,以及它们在大域性质估计和混合模型学习中的主要概率和统计应用。这些技术不仅为设计具有可证明最优性的高度实用算法提供了有用的工具,而且还为通过矩匹配方法建立推理问题的基本极限提供了有用的工具。在熵和支持大小估计、不同元素问题和学习高斯混合模型等具体问题中证明了多项式方法的有效性。
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引用次数: 8
Coded Computing 编码的计算
IF 2.4 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Pub Date : 2020-08-19 DOI: 10.1561/0100000103
Songze Li, A. Avestimehr
Coded Computing: Mitigating Fundamental Bottlenecks in Large-Scale Distributed Computing and Machine Learning
编码计算:缓解大规模分布式计算和机器学习中的基本瓶颈
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引用次数: 31
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Foundations and Trends in Communications and Information Theory
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