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UD-Gaussian: Uncertainty-Driven Gaussian Modeling for Occluded Person Re-Identification
This study introduces UD-Gaussian, a novel Transformer-based model for occluded person re-identification. It enhances feature representation and uses probability distributions to improve accuracy in challenging occlusion scenarios.
Area of Science:
- Computer Vision
- Artificial Intelligence
- Machine Learning
Background:
- Occluded person re-identification faces challenges due to obscured pedestrians.
- Existing methods using pose/semantic info suffer from cross-domain gaps and instability.
- Complex occlusion environments demand more robust feature learning.
Purpose of the Study:
- To develop a Transformer-based uncertainty-driven Gaussian model (UD-Gaussian) for occluded person re-identification.
- To enhance pedestrian feature representation and improve model discriminative ability under occlusion.
- To address the instability and false results of existing methods.
Main Methods:
- Introduced a high-frequency enhancement module using Discrete Haar Wavelet Transform and graph attention.
- Developed a probability distribution learning module with a memory bank and Gaussian distributions.
- Utilized entropy as a loss function to promote deterministic and independent probability distributions.
Main Results:
- The high-frequency enhancement module enriches detailed pedestrian image features.
- The probability distribution learning module enhances model discriminative ability.
- Experimental results demonstrate superior performance on occluded and holistic person re-identification datasets.
Conclusions:
- UD-Gaussian effectively handles challenges in occluded person re-identification.
- The proposed method offers improved stability and accuracy compared to existing approaches.
- The integration of high-frequency enhancement and uncertainty-driven learning is key to its success.
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