Computer Vision Lecture Notes

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These flashcards cover key concepts in camera models, calibration methods, homography, and distortion corrections from the Computer Vision lecture.

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25 Terms

1
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What is the main purpose of camera calibration?

To estimate intrinsic and extrinsic parameters for accurate 3D reconstruction.

2
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What are weak-perspective projections typically used under?

When the object is not too close to the camera and the change in depth is small compared to the camera-object distance.

3
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What is a homography in the context of camera models?

A projective transformation between two planes that preserves lines.

4
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What is the difference between perspective and weak-perspective projection?

Perspective projection considers depth variations while weak-perspective projection assumes a uniform depth.

5
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What is required to estimate a projection matrix P in camera calibration?

At least six correspondences between 3D scene points and image points.

6
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What type of distortion correction is essential for accurate 3D reconstruction?

Radial distortion correction.

7
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What does the projection matrix P consist of?

P = KR[I|−t], where K is the intrinsic matrix, R is the rotation matrix, and t is the translation vector.

8
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How do you compute intrinsic parameters after obtaining the homography matrix?

By using linear equations that relate the elements of the calibration matrix to the homography.

9
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What are the benefits of using chessboard patterns for camera calibration?

They allow for easy corner detection and can handle non-perspective distortion.

10
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What is the primary challenge when dealing with noisy data in camera calibration?

Identifying and correcting outliers in the correspondences.

11
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What is the main purpose of camera calibration?

To estimate intrinsic and extrinsic parameters for accurate 3D reconstruction.

12
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What are weak-perspective projections typically used under?

When the object is not too close to the camera and the change in depth is small compared to the camera-object distance.

13
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What is a homography in the context of camera models?

A projective transformation between two planes that preserves lines.

14
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What is the difference between perspective and weak-perspective projection?

Perspective projection considers depth variations while weak-perspective projection assumes a uniform depth.

15
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What is required to estimate a projection matrix P in camera calibration?

At least six correspondences between 3D scene points and image points.

16
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What type of distortion correction is essential for accurate 3D reconstruction?

Radial distortion correction.

17
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What does the projection matrix P consist of?

P = KR[I\|−t], where K is the intrinsic matrix, R is the rotation matrix, and t is the translation vector.

18
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How do you compute intrinsic parameters after obtaining the homography matrix?

By using linear equations that relate the elements of the calibration matrix to the homography.

19
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What are the benefits of using chessboard patterns for camera calibration?

They allow for easy corner detection and can handle non-perspective distortion.

20
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What is the primary challenge when dealing with noisy data in camera calibration?

Identifying and correcting outliers in the correspondences.

21
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What do intrinsic parameters describe?

The internal characteristics of the camera, such as focal length, optical center, and skew.

22
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What do extrinsic parameters describe?

The camera's position and orientation (rotation and translation) relative to a world coordinate system.

23
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What are the components of the intrinsic matrix K?

Focal lengths (fx, fy), principal point (cx, cy), and optionally a skew coefficient \gamma.

24
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Why is efficient and accurate corner detection a key benefit of chessboard patterns?

Their distinct alternating dark and light squares provide high-contrast points that are easy to locate precisely in an image.

25
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What is the role of [I\|−t] in the projection matrix P = KR[I\|−t]?

It represents the transformation from world coordinates to camera coordinates, before scaling and rotation by K and R, respectively.