Phase-Correlation Based Image Registration

Resource Overview

Implementation code for motion parameter estimation using phase-correlation image registration

Detailed Documentation

This text mentions a motion parameter code based on phase-correlation image registration. To better understand this process, we can further explore the concept of phase-correlation image registration. Phase-correlation image registration is an image processing technique designed to find the relative position and orientation between two images. This technique can be widely applied in medical image processing, satellite image processing, drone image processing, and other fields. In this process, image registration is crucial as it ensures consistency and comparability between images. The motion parameter code is implemented based on this registration process, enabling image translation and deformation to better match the target image. The phase-correlation method typically works by: 1. Computing the 2D Fourier Transform of both input images 2. Calculating the cross-power spectrum between the transformed images 3. Applying inverse Fourier transform to obtain the phase correlation surface 4. Detecting the peak location in the correlation surface to determine translation parameters Key functions in implementation would include: - fft2() for 2D Fast Fourier Transform - ifft2() for inverse Fourier transform - max() function for peak detection in the correlation matrix - Optional sub-pixel registration using peak interpolation methods The motion parameter code typically outputs translation values (dx, dy) that represent the relative shift between the reference and target images, which can then be applied using affine transformation functions.