研究目的
To extend phase correlation-based image registration to estimate similarity transform (scale, rotation, and translation) accurately by proposing a novel algorithm called Multilayer Polar Fourier Transform (MPFT).
研究成果
The MPFT algorithm outperforms existing methods (PPFT, MLFFT, SIFT, ms-SIFT) in accuracy for estimating similarity transform in image registration, demonstrating robustness to non-linear photometric changes and slight content variations. It extends the applicability of phase correlation methods beyond translation to include scale and rotation, with potential for further optimization in efficiency.
研究不足
The method assumes deformations can be approximated by similarity transform after coarse rectification; it may fail for complex geometric deformations. Performance depends on proper parameter settings (e.g., log-base ρ0), and computation time is higher than some alternatives, though parallelizable.
1:Experimental Design and Method Selection:
The study proposes the MPFT algorithm for accurate log-polar Fourier transform calculation. It involves constructing a log-polar grid, using multiple polar grids with different scaling factors, and employing cubic interpolation. Phase correlation is used to estimate displacements in frequency domain.
2:Sample Selection and Data Sources:
Synthetic and real remote sensing images from sensors like GF-1, GF-2, Sentinel-2, ZY-03, Landsat 8, and HJ-1 are used. Images vary in resolution, content (e.g., farmlands, buildings), and are pre-processed for orthorectification.
3:List of Experimental Equipment and Materials:
Desktop computer with Intel Xeon CPU 3.50GHz, 16-GB memory, and MATLAB R2017B software. No specific hardware devices are mentioned.
4:50GHz, 16-GB memory, and MATLAB R2017B software. No specific hardware devices are mentioned.
Experimental Procedures and Operational Workflow:
4. Experimental Procedures and Operational Workflow: Steps include image preprocessing (decomposition into periodic and smooth components), calculating log-polar Fourier transform using MPFT, estimating scale and angle via phase correlation, applying transformations, and estimating translation. Experiments include numerical simulation, synthetic data tests (angle and similarity transform estimation), and real data tests (direct estimation and tiling strategy).
5:Data Analysis Methods:
Performance evaluated using mean absolute error and root-mean-square error (RMSE) for scale and angle estimates, and pixel errors (ex, ey, e) for registration accuracy. Comparisons made with PPFT, MLFFT, SIFT, and ms-SIFT methods.
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