基于边缘增强特征提取和部分间关系建模的人员再识别网络

Q1 Mathematics Applied Sciences Pub Date : 2024-09-13 DOI:10.3390/app14188244
Chuan Zhu, Wenjun Zhou, Jianmin Ma
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引用次数: 0

摘要

人员再识别(Re-ID)是一种在图像或视频中识别目标行人的技术。近年来,由于深度学习技术的进步,人员再识别研究取得了重大进展。然而,目前的方法大多关注整幅图像中的突出区域,而忽略了行人自身的某些隐藏特征。基于这种考虑,我们提出了一种新颖的人物再识别网络。我们的方法将行人边缘特征整合到表示中,并利用边缘信息来指导全局背景特征提取。此外,通过模拟行人不同部分之间的内部关系,我们增强了网络捕捉和理解行人内部相互依存关系的能力,从而提高了行人特征的语义一致性。最终,通过融合这些多方面的特征,我们生成了全面且具有高度辨别力的行人表征,从而显著提高了人的再识别性能。实验结果表明,我们的方法在人员再识别方面优于大多数最先进的方法。
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Person Re-Identification Network Based on Edge-Enhanced Feature Extraction and Inter-Part Relationship Modeling
Person re-identification (Re-ID) is a technique for identifying target pedestrians in images or videos. In recent years, owing to the advancements in deep learning, research on person re-identification has made significant progress. However, current methods mostly focus on salient regions within the entire image, overlooking certain hidden features specific to pedestrians themselves. Motivated by this consideration, we propose a novel person re-identification network. Our approach integrates pedestrian edge features into the representation and utilizes edge information to guide global context feature extraction. Additionally, by modeling the internal relationships between different parts of pedestrians, we enhance the network’s ability to capture and understand the interdependencies within pedestrians, thereby improving the semantic coherence of pedestrian features. Ultimately, by fusing these multifaceted features, we generate comprehensive and highly discriminative representations of pedestrians, significantly enhancing person Re-ID performance. Experimental results demonstrate that our method outperforms most state-of-the-art approaches in person re-identification.
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来源期刊
Applied Sciences
Applied Sciences Mathematics-Applied Mathematics
CiteScore
6.40
自引率
0.00%
发文量
0
审稿时长
11 weeks
期刊介绍: APPS is an international journal. APPS covers a wide spectrum of pure and applied mathematics in science and technology, promoting especially papers presented at Carpato-Balkan meetings. The Editorial Board of APPS takes a very active role in selecting and refereeing papers, ensuring the best quality of contemporary mathematics and its applications. APPS is abstracted in Zentralblatt für Mathematik. The APPS journal uses Double blind peer review.
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