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A Blindness Property of the Min-Sum Decoding for the Toric Code 环面码最小和译码的盲性
IF 2.2 Pub Date : 2025-03-19 DOI: 10.1109/JSAIT.2025.3571313
Julien Du Crest;Mehdi Mhalla;Valentin Savin
Kitaev’s toric code is one of the most prominent models for fault-tolerant quantum computation, currently regarded as the leading solution for connectivity constrained quantum technologies. Significant effort has been recently devoted to improving the error correction performance of the toric code under message-passing decoding, a class of low-complexity, iterative decoding algorithms that play a central role in both theory and practice of classical low-density parity-check codes. Here, we provide a theoretical analysis of the toric code under min-sum (MS) decoding, a message-passing decoding algorithm known to solve the maximum-likelihood decoding problem in a localized manner, for codes defined by acyclic graphs. Our analysis reveals an intrinsic limitation of the toric code, which confines the propagation of local information during the message-passing process. We show that if the unsatisfied checks of an error syndrome are at distance $ge 5$ from each other, then MS decoding is locally blind: the qubits in the direct neighborhood of an unsatisfied check are never aware of any other unsatisfied checks, except their direct neighbor. Moreover, we show that degeneracy is not the only cause of decoding failures for errors of weight at least 4, that is, the MS non-degenerate decoding radius is equal to 3, for any toric code of distance $ge 9$ . Finally, complementing our theoretical analysis, we present a pre-processing method of practical relevance. The proposed method, referred to as stabiliser blowup, has linear complexity and allows correcting all (degenerate) errors of weight up to 3, providing quadratic improvement in the logical error rate performance, as compared to MS alone.
Kitaev的环形码是容错量子计算中最突出的模型之一,目前被认为是连接受限量子技术的领先解决方案。消息传递译码是一种低复杂度的迭代译码算法,在经典低密度奇偶校验码的理论和实践中都起着核心作用。在这里,我们提供了最小和(MS)译码下的环码的理论分析,最小和译码是一种已知的以局部方式解决最大似然译码问题的消息传递译码算法,用于由无环图定义的码。我们的分析揭示了环形码的内在局限性,它限制了消息传递过程中局部信息的传播。我们表明,如果错误综合征的不满足检查彼此之间的距离为$ $ 5$,则MS解码是局部盲的:不满足检查的直接邻域中的量子位永远不会知道任何其他不满足的检查,除了它们的直接邻居。此外,我们表明,解码失败的简并不是唯一的原因错误的重量至少4,也就是说,简女士解码半径等于3,任何环面的代码的距离通用电气9美元。最后,在理论分析的基础上,提出了一种具有实际意义的预处理方法。所提出的方法,被称为稳定器爆破,具有线性复杂性,并允许纠正权重高达3的所有(退化)误差,与单独的MS相比,在逻辑错误率性能方面提供了二次改进。
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引用次数: 0
Transversal Clifford and T-Gate Codes of Short Length and High Distance 短长高距离的横向Clifford和T-Gate码
Pub Date : 2025-03-16 DOI: 10.1109/JSAIT.2025.3570832
Shubham P. Jain;Victor V. Albert
The non-local interactions in several quantum device architectures allow for the realization of more compact quantum encodings while retaining the same degree of protection against noise. Anticipating that short to medium-length codes will soon be realizable, it is important to construct stabilizer codes that, for a given code distance, admit fault-tolerant implementations of logical gates with the fewest number of physical qubits. To this aim, we construct three kinds of codes encoding a single logical qubit for distances up to 31. First, we construct the smallest known doubly even codes, all of which admit a transversal implementation of the Clifford group. Applying a doubling procedure [https://arxiv.org/abs/1509.03239] to such codes yields the smallest known weak triply even codes for the same distances and number of encoded qubits. This second family of codes admit a transversal implementation of the logical T-gate. Relaxing the triply even property, we obtain our third family of triorthogonal codes with an even lower overhead at the cost of requiring additional Clifford gates to achieve the same logical operation. To our knowledge, these are the smallest known triorthogonal codes for their respective distances. While not qLDPC, the stabilizer generator weights of the code families with transversal T-gates scale roughly as the square root of their lengths.
几种量子器件体系结构中的非局部相互作用允许实现更紧凑的量子编码,同时保留相同程度的防噪声保护。预计短至中等长度的码将很快实现,因此构建稳定码是很重要的,对于给定的码距,稳定码允许使用最少物理量子位的逻辑门的容错实现。为了达到这个目的,我们构造了三种编码,编码一个逻辑量子位,距离最多为31。首先,我们构造了已知最小的双偶码,它们都允许Clifford群的横向实现。对这样的代码应用加倍程序[https://arxiv.org/abs/1509.03239]],可以得到已知最小的弱三偶代码,具有相同的距离和编码量子位的数量。这第二组代码允许逻辑t门的横向实现。放松三重偶性质,我们以更低的开销获得第三类三正交码,代价是需要额外的Clifford门来实现相同的逻辑操作。据我们所知,这是它们各自距离的已知最小的三正交码。虽然不是qLDPC,但具有横向t门的代码族的稳定器生成器权重大致为其长度的平方根。
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引用次数: 0
Mutual Coupling in Holographic MIMO: Physical Modeling and Information-Theoretic Analysis 全息MIMO中的互耦合:物理建模和信息论分析
Pub Date : 2025-03-16 DOI: 10.1109/JSAIT.2025.3570804
Andrea Pizzo;Angel Lozano
This paper presents a comprehensive framework for holographic multiantenna communication, a paradigm that integrates both wide apertures and closely spaced antennas relative to the wavelength. The presented framework is physically grounded, enabling information-theoretic analyses that inherently incorporate correlation and mutual coupling among the antennas. This establishes the combined effects of correlation and coupling on the information-theoretic performance limits across SNR levels. Additionally, it reveals that, by suitably selecting the individual antenna patterns, mutual coupling can be harnessed to either reinforce or counter spatial correlations as appropriate for specific SNRs, thereby improving the performance.
本文提出了一个全息多天线通信的综合框架,该框架集成了相对于波长的宽孔径和紧密间隔的天线。所提出的框架是物理接地的,使信息理论分析能够固有地结合天线之间的相关性和相互耦合。这建立了相关和耦合对跨信噪比水平的信息论性能限制的综合影响。此外,研究表明,通过适当选择单个天线方向图,可以利用互耦来增强或抵消特定信噪比的空间相关性,从而提高性能。
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引用次数: 0
Optimal Strategies for Winning Certain Coset-Guessing Quantum Games 量子游戏中获胜的最佳策略
IF 2.2 Pub Date : 2025-03-07 DOI: 10.1109/JSAIT.2025.3567905
Michael Schleppy;Emina Soljanin;Nicolas Swanson
In a recently introduced coset guessing game, Alice plays against Bob and Charlie, aiming to meet a joint winning condition. Bob and Charlie can only communicate before the game starts to devise a joint strategy. The game we consider begins with Alice preparing a $2m$ -qubit quantum state based on a random selection of three parameters. She sends the first m qubits to Bob and the rest to Charlie, and then reveals to them her choice for one of the parameters. Bob is supposed to guess one of the hidden parameters, Charlie the other, and they win if both guesses are correct. From previous work, we know that the probability of Bob’s and Charlie’s guesses being simultaneously correct goes to zero exponentially as m increases. We derive a tight upper bound on this probability and show how Bob and Charlie can achieve it. While developing an optimal strategy, we devised an encoding circuit using only CNOT and Hadamard gates, which builds CSS codes from EPR pairs using only local operations. We found that the role of quantum information that Alice communicates to Bob and Charlie is to make their responses correlated rather than improve their individual (marginal) correct guessing rates.
在最近推出的coset猜谜游戏中,爱丽丝与鲍勃和查理对抗,目的是满足共同获胜的条件。鲍勃和查理只有在游戏开始前才能沟通,以设计一个共同的策略。我们考虑的游戏开始于Alice基于随机选择的三个参数准备一个价值200万美元的量子比特量子态。她将前m个量子位发送给Bob,其余的发送给Charlie,然后向他们透露她对其中一个参数的选择。鲍勃应该猜出其中一个隐藏参数,查理猜出另一个,如果两个猜测都正确,他们就赢了。从之前的工作中,我们知道Bob和Charlie同时猜对的概率随着m的增加呈指数增长为零。我们推导出这个概率的严格上界,并展示鲍勃和查理如何实现它。在开发最佳策略时,我们设计了一个仅使用CNOT和Hadamard门的编码电路,该电路仅使用局部操作从EPR对构建CSS代码。我们发现,Alice与Bob和Charlie交流的量子信息的作用是使他们的回答相互关联,而不是提高他们的个人(边际)正确猜测率。
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引用次数: 0
Quantum Locally Recoverable Codes via Good Polynomials 基于好的多项式的量子局部可恢复码
Pub Date : 2025-03-06 DOI: 10.1109/JSAIT.2025.3567480
Sandeep Sharma;Vinayak Ramkumar;Itzhak Tamo
Locally recoverable codes (LRCs) with locality parameter r can recover any erased code symbol by accessing r other code symbols. This local recovery property is of great interest in large-scale distributed classical data storage systems as it leads to efficient repair of failed nodes. A well-known class of optimal (classical) LRCs are subcodes of Reed-Solomon codes constructed using a special type of polynomials called good polynomials. Recently, Golowich and Guruswami initiated the study of quantum LRCs (qLRCs), which could have applications in quantum data storage systems of the future. The authors presented a qLRC construction based on good polynomials arising out of subgroups of the multiplicative group of finite fields. In this paper, we present a qLRC construction method that can employ any good polynomial. We also propose a new approach for designing good polynomials using subgroups of affine general linear groups. Golowich and Guruswami also derived a lower bound on the minimum distance of their qLRC under the restriction that $r+1$ is prime. Using similar techniques in conjunction with the expander mixing lemma, we develop minimum distance lower bounds for our qLRCs without the $r+1$ prime restriction.
具有局部性参数r的局部可恢复代码(lrc)可以通过访问r个其他代码符号来恢复任何被擦除的代码符号。这种局部恢复特性在大规模分布式经典数据存储系统中非常有意义,因为它可以有效地修复故障节点。一类众所周知的最优(经典)lrc是Reed-Solomon码的子码,它使用一种称为好多项式的特殊多项式构造。最近,Golowich和Guruswami开始了量子lrc (qlrc)的研究,这可能在未来的量子数据存储系统中得到应用。基于有限域的乘群的子群所产生的好多项式,提出了一种qrrc结构。在本文中,我们提出了一种可以使用任何好的多项式的qLRC构造方法。我们还提出了一种利用仿射一般线性群的子群来设计好的多项式的新方法。Golowich和Guruswami还在r+1$为素数的限制下,推导出了他们的qLRC的最小距离的下界。使用类似的技术结合扩展器混合引理,我们开发了没有r+1素数限制的qlrc的最小距离下界。
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引用次数: 0
Energy Efficient Wireless Communications by Harnessing Huygens’ Metasurfaces 利用惠更斯的超表面进行节能无线通信
Pub Date : 2025-03-01 DOI: 10.1109/JSAIT.2025.3566321
Maryam Rezvani;Raviraj Adve;Akram Bin Sediq;Amr El-Keyi
Ambitions for the next generation of wireless communication include high data rates, low latency, ubiquitous access, ensuring sustainability (in terms of consumption of energy and natural resources), all while maintaining a reasonable level of implementation complexity. Achieving these goals necessitates reforms in cellular networks, specifically in the physical layer and antenna design. The deployment of transmissive metasurfaces at basestations (BSs) presents an appealing solution, enabling beamforming in the radiated wave domain, minimizing the need for energy-hungry RF chains. Among various metasurface-based antenna designs, we propose using Huygens’ metasurface-based antennas (HMAs) at BSs. Huygens’ metasurfaces offer an attractive solution for antennas because, by utilizing Huygens’ equivalence principle, they allow independent control over both the amplitude and phase of the transmitted electromagnetic wave. In this paper, we investigate the fundamental limits of HMAs in wireless networks by integrating electromagnetic theory and information theory within a unified analytical framework. Specifically, we model the unique electromagnetic characteristics of HMAs and incorporate them into an information-theoretic optimization framework to determine their maximum achievable sum rate. By formulating an optimization problem that captures the impact of HMA’s hardware constraints and electromagnetic properties, we quantify the channel capacity of HMA-assisted systems. We then compare the performance of HMAs against phased arrays and other metasurface-based antennas in both rich scattering and realistic 3GPP channels, highlighting their potential in improving spectral and energy efficiency.
下一代无线通信的目标包括高数据速率、低延迟、无处不在的访问、确保可持续性(就能源和自然资源的消耗而言),同时保持合理的实现复杂性。实现这些目标需要对蜂窝网络进行改革,特别是在物理层和天线设计方面。在基站(BSs)部署发射超表面提供了一个吸引人的解决方案,实现了辐射波域的波束成形,最大限度地减少了对耗能RF链的需求。在各种基于超表面的天线设计中,我们建议在BSs使用惠更斯的超表面天线(HMAs)。惠更斯的超表面为天线提供了一个有吸引力的解决方案,因为通过利用惠更斯等效原理,它们允许对传输电磁波的振幅和相位进行独立控制。在本文中,我们通过在统一的分析框架内整合电磁理论和信息论来研究无线网络中HMAs的基本限制。具体而言,我们建立了hma独特的电磁特性模型,并将其纳入信息论优化框架,以确定其最大可实现的求和速率。通过制定一个优化问题,捕捉HMA硬件约束和电磁特性的影响,我们量化了HMA辅助系统的信道容量。然后,我们比较了HMAs与相控阵和其他基于超表面的天线在丰富散射和现实3GPP信道中的性能,强调了它们在提高频谱和能量效率方面的潜力。
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引用次数: 0
2024 Index IEEE Journal on Selected Areas in Information Theory Vol. 5 《信息理论的选择领域》第5卷
Pub Date : 2025-01-13 DOI: 10.1109/JSAIT.2025.3528825
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引用次数: 0
JSAIT Issue on Information-Theoretic Methods for Trustworthy and Reliable Machine Learning JSAIT关于可信和可靠机器学习的信息论方法
Pub Date : 2025-01-07 DOI: 10.1109/JSAIT.2024.3508492
Lalitha Sankar;Oliver Kosut;Flavio Calmon;Ayfer Ozgur;Lele Wang;Ofer Shayevitz;Parastoo Sadeghi
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引用次数: 0
Editorial Data, Physics, and Life Through the Lens of Information Theory 信息理论视角下的编辑数据、物理和生命
Pub Date : 2025-01-06 DOI: 10.1109/JSAIT.2024.3499012
Jun Chen;Jerry Gibson;Ioannis Kontoyiannis;Yingbin Liang;S. Sandeep Pradhan;Andreas Winter;Ram Zamir;Richard E. Blahut;Yasutada Oohama;Aaron B. Wagner;Raymond W. Yeung
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引用次数: 0
Board of Governors 理事会
Pub Date : 2025-01-06 DOI: 10.1109/JSAIT.2024.3519913
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引用次数: 0
期刊
IEEE journal on selected areas in information theory
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