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研究生: 陳芮庭
Chen, Jui-Ting
論文名稱: 基於深度展開與凸優化少樣本學習架構之光譜超解析:輕量化邊緣人工智慧架構設計
A Deep Unfolding and Convex Few-Shot Learning Framework for Spectral Super-Resolution: A Lightweight Edge AI Architecture Design
指導教授: 林家祥
Lin, Chia-Hsiang
學位類別: 碩士
Master
系所名稱: 電機資訊學院 - 電腦與通信工程研究所
Institute of Computer & Communication Engineering
論文出版年: 2026
畢業學年度: 114
語文別: 英文
論文頁數: 50
中文關鍵詞: 凸優化深度學習邊緣人工智慧Sentinel-2衛星影像AVIRIS影像光譜超解析
外文關鍵詞: convex optimization, deep learning, edge AI, Sentinel-2 satellite, AVIRIS image, spectral super-resolution
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  • 人工智慧已成為影像分析任務中的重要技術,然而在實際遙測應用場景中,模型常受限於計算資源、通訊頻寬以及低延遲需求。因此,為提升模型於衛星與航空平台上的部署能力,發展兼具高效率與低計算成本的輕量化模型已成為重要研究方向。此類模型不僅能有效降低雲端運算,亦有助於提升即時遙測分析的可行與應用性。Sentinel-2 多光譜衛星影像具有廣泛的拍攝覆蓋範圍與高重訪頻率,但所含的光譜解析度有限,且不同波段之間存在空間解析度差異,使其在精細光譜分析上的應用受到影響。另一方面,AVIRIS 高光譜影像能提供更豐富的光譜資訊,卻受限於空間覆蓋範圍及資料獲取成本等因素。為了結合兩者優勢,由多光譜影像重建出高光譜影像的技術對遙測應用也因此具有重要實務價值。然而,Sentinel-2 與 AVIRIS 的成對訓練資料不易取得,使得此重建任務面臨相當大的挑戰性。為解決上述問題,本研究提出結合深度學習與凸優化的 COS2A 演算法。其中,深度學習架構採用深度展開模組設計,使所提出的方法具有輕量化特性,並適用於邊緣導向的遙測應用。該模組首先產生初步的 AVIRIS 高光譜影像估計,並將其作為先驗資訊引入至 Q-二次範數正則化項中,以輔助後續的凸優化重建。接著,本研究進一步引入光譜與空間的對偶性,將光譜超解析問題轉換為空間超解析問題,最後透過耦合矩陣分解求得最終重建結果。根據模擬與真實場景下的實驗結果顯示,COS2A 能夠有效重建具有 AVIRIS 等級光譜特性的高光譜影像,並展現其應用於邊緣人工智慧導向高光譜重建之可行性。

    Edge artificial intelligence has become increasingly important in remote sensing applications, where image analysis is often expected to be performed under limited computational resources, communication bandwidth, and latency requirements. For satellite and aerial platforms, lightweight models are therefore desirable for reducing the dependence on cloud-based processing. While Sentinel-2 multispectral imagery offers extensive Earth observation coverage and frequent revisit capability, its limited spectral resolution and heterogeneous spatial resolutions constrain detailed spectral analysis. In contrast, hyperspectral imaging provides rich spectral information, but it usually suffers from limited spatial coverage and high acquisition cost. To leverage these complementary advantages, converting from Sentinel-2 to AVIRIS hyperspectral data has significant practical value for remote sensing applications. However, due to the scarcity of paired Sentinel-2/AVIRIS data, this task becomes a challenging spectral super-resolution (SSR) problem under small training data. To address this problem, this thesis adopts a COS2A framework that combines deep learning with convex optimization. The deep learning component is implemented through deep unfolding, resulting in a lightweight and interpretable module suitable for edge-oriented remote sensing applications. The deep unfolding module generates an initial AVIRIS-level hyperspectral estimate, which is incorporated into a Q-quadratic norm regularization term as a data-driven prior for convex optimization. Spectral-spatial duality is further employed to reformulate the SSR problem into a dual spatial super-resolution problem, which can be solved through coupled matrix factorization. Based on experiments conducted on simulated and real Sentinel-2/AVIRIS data, COS2A can reconstruct AVIRIS-level hyperspectral images effectively and provide a feasible direction for edge-AI-oriented hyperspectral reconstruction.

    Abstract in Chinese i Abstract in English ii Acknowledgements iii Contents iv List of Tables vi List of Figures vii Symbol viii 1 Introduction 1 1.1 Spectral Super-Resolution for Remote Sensing 1 1.2 Peer Methods 3 1.2.1 Multi-Stage Spectral-Wise Transformer (MST++) 3 1.2.2 Multistage Spatial-Spectral Fusion Network (MSFN) 4 2 Related Background 5 2.1 Spectral Super-Resolution Problem 5 2.2 Deep Unfolding for Lightweight Reconstruction 6 2.3 Convex/Deep (CODE) Theory 7 2.4 Coupled Nonnegative Matrix Factorization 8 3 COS2A Algorithm for Spectral Super-Resolution 10 3.1 CODE-Based Problem Formulation 10 3.2 Deep Unfolding Module 12 3.3 Spectral-Spatial Duality-Based Optimization 15 4 Experimental Results and Analysis 19 4.1 Datasets 19 4.1.1 Simulation Data Preparation 19 4.1.2 Real Data Collection and Preprocessing 20 4.2 Experimental Settings 21 4.3 Evaluation Metrics 22 4.4 Quantitative and Qualitative Analysis 23 4.4.1 Result on the Simulation Dataset 24 4.4.2 Result on the Real Dataset 28 4.5 Discussion 31 5 Conclusion 33 References 34 Appendix A Proof of Theorem 1 37 Appendix B Computational Complexity Analysis 39

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