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Deep Hypercomplex Networks for Spatiotemporal Data Processing: Parameter efficiency and superior performance [Hypercomplex Signal and Image Processing] 用于时空数据处理的深度超复杂网络:参数效率和卓越性能[超复杂信号和图像处理]
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3381808
Alabi Bojesomo;Panos Liatsis;Hasan Al Marzouqi
Hypercomplex numbers, such as quaternions and octonions, have recently gained attention because of their advantageous properties over real numbers, e.g., in the development of parameter-efficient neural networks. For instance, the 16-component sedenion has the capacity to reduce the number of network parameters by a factor of 16. Moreover, hypercomplex neural networks offer advantages in the processing of spatiotemporal data as they are able to represent variable temporal data divisions through the hypercomplex components. Similarly, they support multimodal learning, with each component representing an individual modality. In this article, the key components of deep learning in the hypercomplex domain are introduced, encompassing concatenation, activation functions, convolution, and batch normalization. The use of the backpropagation algorithm for training hypercomplex networks is discussed in the context of hypercomplex algebra. These concepts are brought together in the design of a ResNet backbone using hypercomplex convolution, which is integrated within a U-Net configuration and applied in weather and traffic forecasting problems. The results demonstrate the superior performance of hypercomplex networks compared to their real-valued counterparts, given a fixed parameter budget, highlighting their potential in spatiotemporal data processing.
超复数(如四元数和八元数)因其优于实数的特性而受到关注,例如在开发参数效率高的神经网络方面。例如,16 分量的四元数能够将网络参数数量减少 16 倍。此外,超复杂神经网络在处理时空数据方面具有优势,因为它们能够通过超复杂分量来表示可变的时间数据分部。同样,它们也支持多模态学习,每个分量代表一种单独的模态。本文介绍了超复杂领域深度学习的关键组件,包括连接、激活函数、卷积和批量归一化。在超复杂代数的背景下,讨论了使用反向传播算法训练超复杂网络的问题。在使用超复杂卷积设计 ResNet 骨干网时,将这些概念结合在一起,并将其集成到 U-Net 配置中,应用于天气和交通预报问题。结果表明,在参数预算固定的情况下,超复数网络的性能优于实值网络,突出了它们在时空数据处理方面的潜力。
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引用次数: 0
SPS Technical Committees SPS 技术委员会
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3439893
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引用次数: 0
SPS Social Media SPS 社交媒体
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3437488
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引用次数: 0
Demystifying the Hypercomplex: Inductive biases in hypercomplex deep learning [Hypercomplex Signal and Image Processing] 解密超复杂:超复杂深度学习中的归纳偏差 [超复杂信号与图像处理]
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3401622
Danilo Comminiello;Eleonora Grassucci;Danilo P. Mandic;Aurelio Uncini
Hypercomplex algebras have recently been gaining prominence in the field of deep learning owing to the advantages of their division algebras over real vector spaces and their superior results when dealing with multidimensional signals in real-world 3D and 4D paradigms. This article provides a foundational framework that serves as a road map for understanding why hypercomplex deep learning methods are so successful and how their potential can be exploited. Such a theoretical framework is described in terms of inductive bias, i.e., a collection of assumptions, properties, and constraints that are built into training algorithms to guide their learning process toward more efficient and accurate solutions. We show that it is possible to derive specific inductive biases in the hypercomplex domains, which extend complex numbers to encompass diverse numbers and data structures. These biases prove effective in managing the distinctive properties of these domains as well as the complex structures of multidimensional and multimodal signals. This novel perspective for hypercomplex deep learning promises to both demystify this class of methods and clarify their potential, under a unifying framework, and in this way, promotes hypercomplex models as viable alternatives to traditional real-valued deep learning for multidimensional signal processing.
超复数代数最近在深度学习领域越来越受到重视,这是因为超复数代数的划分代数比实向量空间更有优势,而且在现实世界的三维和四维范式中处理多维信号时效果更佳。本文提供了一个基础框架,作为理解超复杂深度学习方法为何如此成功以及如何挖掘其潜力的路线图。这种理论框架用归纳偏差来描述,即训练算法中内置的一系列假设、属性和约束条件,以引导算法的学习过程更高效、更准确地解决问题。我们的研究表明,在超复数域中可以推导出特定的归纳偏差,这些域扩展了复数,涵盖了各种数字和数据结构。事实证明,这些偏差能有效管理这些域的独特属性以及多维和多模态信号的复杂结构。超复数深度学习的这一新视角有望在一个统一的框架下揭开这类方法的神秘面纱,并阐明其潜力,从而促进超复数模型成为多维信号处理中传统实值深度学习的可行替代方案。
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引用次数: 0
Special Issue: Artificial Intelligence for Education: A Signal Processing Perspective 特刊:人工智能教育:信号处理视角
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3439148
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引用次数: 0
Call for Papers: Special Issue on The Mathematics of Deep Learning 征稿:深度学习数学特刊
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3439150
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引用次数: 0
New Society Officer Elected [Society News] 新当选的学会官员 [学会新闻]
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3415288
Provides society information that may include news, reviews or technical notes that should be of interest to practitioners and researchers.
提供从业人员和研究人员感兴趣的社会信息,包括新闻、评论或技术说明。
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引用次数: 0
Quaternion Neural Networks: A physics-incorporated intelligence framework [Hypercomplex Signal and Image Processing] 四元神经网络:融入物理学的智能框架[超复杂信号与图像处理]
IF 9.4 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-08-20 DOI: 10.1109/MSP.2024.3384179
Akira Hirose;Fang Shang;Yuta Otsuka;Ryo Natsuaki;Yuya Matsumoto;Naoto Usami;Yicheng Song;Haotian Chen
Why quaternions in neural networks (NNs)? Are there quaternions in the human brain? “No” may be an ordinary answer. However, quaternion NNs (QNNs) are a powerful framework that strongly connects artificial intelligence (AI) and the real world. In this article, we deal with NNs based on quaternions and describe their basics and features. We also detail the underlying ideas in their engineering applications, especially when we adaptively process the polarization information of electromagnetic waves. We focus on their role in remote sensing, such as Earth observation radar mounted on artificial satellites or aircraft and underground radar, as well as mobile communication. There, QNNs are a class of NNs that know physics, especially polarization, composing a framework by fusing measurement physics with adaptive-processing mathematics. This fusion realizes a seamless integration of measurement and intelligence, contributing to the construction of a human society having harmony between AI and real human lives.
为什么要在神经网络(NN)中使用四元数?人脑中有四元数吗?"没有 "可能是一个普通的答案。然而,四元神经网络(QNN)是一个强大的框架,它将人工智能(AI)与现实世界紧密联系在一起。在本文中,我们将讨论基于四元数的 NN,并介绍其基本原理和特点。我们还详细介绍了它们在工程应用中的基本思想,特别是当我们自适应处理电磁波的极化信息时。我们重点关注它们在遥感领域的作用,如安装在人造卫星或飞机上的地球观测雷达和地下雷达,以及移动通信。QNN 是一类了解物理学,尤其是偏振学的 NNN,它通过将测量物理学与自适应处理数学融合在一起而构成了一个框架。这种融合实现了测量与智能的无缝结合,有助于构建一个人工智能与现实人类生活和谐共存的人类社会。
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引用次数: 0
Today’s Rapidly Evolving Education Landscape: Challenges and Opportunities [From the Editor] 当今快速发展的教育环境:挑战与机遇 [编者的话]
IF 14.9 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-03-01 DOI: 10.1109/MSP.2024.3404210
Tülay Adali
For reasons beyond our control, the issues of IEEE Signal Processing Magazine arrive to you with delays this year. As you receive the current March issue, we are back from another edition of our flagship conference, the IEEE International Conference on Acoustic, Speech, and Signal Processing (ICASSP), which took place in Seoul, Korea, 14–19 April 2024. It was successful and vibrant, and, with 4,432 attendees and 2,826 accepted papers (out of 5,896 submitted), it was bigger than ever. At the risk of being labeled a grumpy Muppet, I will note that ICASSPs are now a tad too big for me, as I often found myself at a loss trying to choose among a seemingly endless number of attractive sessions and events at any given time. Of course, we still have our workshops, which are intimate and focused, and a number of them are even single tracks.
由于我们无法控制的原因,《IEEE 信号处理》杂志今年的出版时间有所延迟。当您收到本期三月刊时,我们已经从 2024 年 4 月 14 日至 19 日在韩国首尔举行的另一届旗舰会议--IEEE 国际声学、语音和信号处理会议(ICASSP)上回来了。这次会议非常成功,充满活力,共有 4432 人参加,录用论文 2826 篇(提交论文 5896 篇),规模空前。冒着被贴上 "脾气暴躁的布偶 "标签的风险,我想说的是,现在的国际会议和服务供应商大会对我来说有点太大了,因为我经常发现自己在任何时候都无法从似乎无穷无尽的吸引人的会议和活动中做出选择。当然,我们仍然有我们的研讨会,这些研讨会既亲切又有针对性,其中一些甚至是单轨的。
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引用次数: 0
Hypercomplex Techniques in Signal and Image Processing Using Network Graph Theory: Identifying core research directions [Hypercomplex Signal and Image Processing] 利用网络图论的超复杂信号和图像处理技术:确定核心研究方向 [超复杂信号和图像处理]
IF 14.9 1区 工程技术 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC Pub Date : 2024-03-01 DOI: 10.1109/MSP.2024.3365463
Alfredo Alcayde;Jorge Ventura;Francisco G. Montoya
This article aims to identify core research directions and provide a comprehensive overview of major advancements in the field of hypercomplex signal and image processing techniques using network graph theory. The methodology employs community detection algorithms on research networks to uncover relationships among researchers and topic fields in the hypercomplex domain. This is accomplished through a comprehensive academic database search and metadata analysis from pertinent papers. The article focuses on the utility of these techniques in various applications and the value of mathematically rich frameworks. The results demonstrate how optimized network-based approaches can determine common topics and emerging lines of research. The article identifies distinct core research directions, including significant advancements in image/video processing, computer vision, signal processing, security, navigation, and machine learning within the hypercomplex domain. Current trends, challenges, opportunities, and the most promising directions in hypercomplex signal and image processing are highlighted based on a thorough literature analysis. This provides actionable insights for researchers to advance this domain.
本文旨在利用网络图论确定核心研究方向,并全面概述超复杂信号和图像处理技术领域的主要进展。该方法利用研究网络上的社群检测算法来揭示超复杂领域中研究人员和主题领域之间的关系。这是通过对相关论文进行全面的学术数据库搜索和元数据分析来实现的。文章重点介绍了这些技术在各种应用中的实用性以及数学框架的价值。结果表明,基于网络的优化方法可以确定共同的主题和新兴的研究方向。文章确定了不同的核心研究方向,包括超复杂领域中图像/视频处理、计算机视觉、信号处理、安全、导航和机器学习方面的重大进展。基于全面的文献分析,文章重点介绍了超复杂信号和图像处理的当前趋势、挑战、机遇和最有前途的方向。这为研究人员推动这一领域的发展提供了可行的见解。
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IEEE Signal Processing Magazine
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