Quantum Machine Learning-Quo Vadis?

IF 2.1 3区 物理与天体物理 Q2 PHYSICS, MULTIDISCIPLINARY Entropy Pub Date : 2024-10-24 DOI:10.3390/e26110905
Andreas Wichert
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Abstract

The book Quantum Machine Learning: What Quantum Computing Means to Data Mining, by Peter Wittek, made quantum machine learning popular to a wider audience. The promise of quantum machine learning for big data is that it will lead to new applications due to the exponential speed-up and the possibility of compressed data representation. However, can we really apply quantum machine learning for real-world applications? What are the advantages of quantum machine learning algorithms in addition to some proposed artificial problems? Is the promised exponential or quadratic speed-up realistic, assuming that real quantum computers exist? Quantum machine learning is based on statistical machine learning. We cannot port the classical algorithms directly into quantum algorithms due to quantum physical constraints, like the input-output problem or the normalized representation of vectors. Theoretical speed-ups of quantum machine learning are usually analyzed in the literature by ignoring the input destruction problem, which is the main bottleneck for data encoding. The dilemma results from the following question: should we ignore or marginalize those constraints or not?

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量子机器学习--何去何从?
量子机器学习》一书:彼得-维特克(Peter Wittek)撰写的《量子计算对数据挖掘的意义》一书让更多人了解了量子机器学习。量子机器学习对大数据的承诺是,由于其指数级的速度提升和压缩数据表示的可能性,它将带来新的应用。然而,我们真的能将量子机器学习应用于现实世界吗?除了一些提出的人为问题,量子机器学习算法还有哪些优势?假设存在真正的量子计算机,所承诺的指数级或四级速度提升是否现实?量子机器学习基于统计机器学习。由于量子物理限制(如输入-输出问题或向量的归一化表示),我们无法将经典算法直接移植到量子算法中。文献中分析量子机器学习的理论提速时,通常会忽略输入破坏问题,而这正是数据编码的主要瓶颈。两难问题源于以下问题:我们到底该不该忽略或边缘化这些约束条件?
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来源期刊
Entropy
Entropy PHYSICS, MULTIDISCIPLINARY-
CiteScore
4.90
自引率
11.10%
发文量
1580
审稿时长
21.05 days
期刊介绍: Entropy (ISSN 1099-4300), an international and interdisciplinary journal of entropy and information studies, publishes reviews, regular research papers and short notes. Our aim is to encourage scientists to publish as much as possible their theoretical and experimental details. There is no restriction on the length of the papers. If there are computation and the experiment, the details must be provided so that the results can be reproduced.
期刊最新文献
Inferring About the Average Value of Audit Errors from Sequential Ratio Tests. How Do Transformers Model Physics? Investigating the Simple Harmonic Oscillator. "In Mathematical Language": On Mathematical Foundations of Quantum Foundations. Derangetropy in Probability Distributions and Information Dynamics. Generalized Filter Bank Orthogonal Frequency Division Multiplexing: Low-Complexity Waveform for Ultra-Wide Bandwidth and Flexible Services.
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