Arbitrary-Scale Fusion Operator for High-Resolution Hyperspectral Imaging

计算机科学 核(代数) 高光谱成像 人工智能 卷积(计算机科学) 计算机视觉 卷积神经网络 操作员(生物学) 还原(数学) 融合 领域(数学分析) 算法 模式识别(心理学) 维数(图论) 一般化 降维 多光谱图像 缩放比例 图像融合 概率逻辑 相似性(几何) 约束(计算机辅助设计) 仿真 修剪 图像分辨率 传感器融合
作者
Junwei Zhu,Honghui Xu,Wei Li,Jiawei Jiang,Zhi Liu,Jianwei Zheng
出处
期刊:IEEE Transactions on Multimedia [Institute of Electrical and Electronics Engineers]
卷期号:28: 4219-4232
标识
DOI:10.1109/tmm.2026.3655472
摘要

For high-resolution hyperspectral (HrHs) imaging, spatial-spectral fusion offers a promising alternative to expensive equipment. However, retraining multiple models for varied scaling factors is currently unavoidable, costing extra computational resource and human labor. To address this issue, we propose Arbitrary-scale Fusion Operator (AFO), a lightweight solution for HrHs fusion given arbitrary scalings, turning the retraining strategy into “training-free” ones. Specifically, AFO treats low-resolution hyperspectral (LrHs) images and high resolution multispectral (HrMs) images as light-wise degraded functions within the spectrum, which are initially embedded into a high-dimensional space to simulate the original light signals, tapping the potential of enriched prior learning. Then, a flow of kernel integration (KI) is meticulously crafted, followed by a rival step of dimension reduction for HrHs generation. For a well-behaved KI computation, an Attention-Driven Convolution Integration (ADCI) is engineered to restore the broken discretization invariance derived by convolutions, yet with the locally inductive bias preserved. In addition, we propose an Implicit Neural Functional Integration (INFI) to achieve cross domain interaction of spatial degradation functions, followed by the use of Galerkin-type Integration (GI) as a decoder to handle high-frequency information. Finally, the bonded activation functions are improved for the principle of continuous-discrete equivalence. Extensive experiments validate the superiority of our approach over cutting-edge methods. Notably, our proposal holds significantly better generalization on arbitrary scaling factors, yet requires only 0.07M parameters.
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