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Homography Based Egomotion Estimation with a Common Direction
This study presents minimal solutions for camera egomotion estimation using homography and gravity vectors. It shows how prior knowledge of the reference plane affects solutions and point requirements, offering efficient and robust methods.
Area of Science:
- Computer Vision
- Robotics
- Geometric Deep Learning
Background:
- Egomotion estimation is crucial for robot navigation and augmented reality.
- Existing methods often require numerous feature points or complex iterative algorithms.
- Leveraging the gravity vector and homography offers a promising geometric approach.
Purpose of the Study:
- To investigate minimal solutions for camera egomotion estimation using homography.
- To analyze the impact of reference plane prior knowledge on solution uniqueness and complexity.
- To develop efficient and robust egomotion estimation techniques.
Main Methods:
- Exploration of minimal solution sets for egomotion estimation.
- Derivation of closed-form and Gröbner basis solutions based on reference plane properties.
- Utilizing the gravity vector and calibrated images for geometric constraints.
- Analysis of solution dependency on the number of matched points (two or three).
Main Results:
- Identified distinct minimal solutions for egomotion estimation.
- Demonstrated that solutions vary based on prior knowledge of the reference plane.
- Showcased the derivation of direct closed-form or Gröbner basis solutions.
- Validated the approach's efficiency and robustness on diverse datasets.
Conclusions:
- The proposed method provides efficient and robust egomotion estimation.
- Reference plane knowledge significantly influences the minimal solution space.
- The approach is effective in both synthetic and real-world scenarios.
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