Euler-inspired Decoupling Neural Operator for Efficient Pansharpening
Anqi Zhu, Mengting Ma, Yizhen Jiang, Xiangdong Li, Kai Zheng, Jiaxin Li, Wei Zhang

TL;DR
This paper introduces EDNO, a physics-inspired neural operator for pansharpening that operates in the frequency domain, offering improved efficiency and spectral-spatial fidelity over existing deep learning methods.
Contribution
The paper proposes a novel Euler-inspired framework with explicit-implicit feature interaction modules, redefining pansharpening as a continuous frequency domain mapping.
Findings
EDNO achieves better efficiency-performance trade-offs than heavyweight architectures.
The frequency domain approach captures global features effectively.
The explicit-implicit interaction enhances spectral and spatial fidelity.
Abstract
Pansharpening aims to synthesize high-resolution multispectral (HR-MS) images by fusing the spatial textures of panchromatic (PAN) images with the spectral information of low-resolution multispectral (LR-MS) images. While recent deep learning paradigms, especially diffusion-based operators, have pushed the performance boundaries, they often encounter spectral-spatial blurring and prohibitive computational costs due to their stochastic nature and iterative sampling. In this paper, we propose the Euler-inspired Decoupling Neural Operator (EDNO), a physics-inspired framework that redefines pansharpening as a continuous functional mapping in the frequency domain. Departing from conventional Cartesian feature processing, our EDNO leverages Euler's formula to transform features into a polar coordinate system, enabling a novel explicit-implicit interaction mechanism. Specifically, we develop…
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