CS426 Lecture 5: Projective Transformations

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Flashcards about Projective Transformations and Computer Graphics.

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19 Terms

1
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What is the purpose of a digital micro-mirror device (DMD) in a DLP projector?

To produce color images, typically using three DMDs.

2
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What resolutions are typically used in digital micro-mirror devices?

Typically 2K (2048x1080), but 4K is also available.

3
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What is Digital Cinema used for?

RealD (3D) and IMAX viewing.

4
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What is the typical lumen output of lecture room projectors and what is the lux when projected onto 6m^2?

About 3000 lumens, resulting in about 500 lux.

5
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What was the total lumen output of the 36 Barco FLM HD 20K projectors used for the Buckingham Palace Diamond Jubilee Concert?

720,000 lumens.

6
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What was the approximate lux on the front of Buckingham Palace during the Diamond Jubilee Concert?

300 lux

7
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What is the approximate lux of daylight?

25,000 lux

8
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What is the approximate lux of indoor lighting?

80 lux

9
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What happens to Z information in orthographic projection?

Z information is lost.

10
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Where is orthographic projection commonly used?

Engineering drawings (plan, elevation etc.).

11
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What is a key characteristic of orthographic projection regarding object size and range?

No change in image size of an object as range (Z) changes.

12
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In orthographic projection, how are X, Y, and Z mapped to x, y, and z?

x = X, y = Y, z = 0

13
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What effect does a wide-angle lens have on the field of view and focal length?

Wide field of view, short focal length (d small).

14
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What effect does a telephoto lens have on the field of view and focal length?

Narrow field of view, long focal length (d big).

15
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What is 'd' in perspective projection?

Centre of projection (focal length of lens).

16
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In perspective projection, what points are (X, Y, Z)?

Points on the model after positioning in the world.

17
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In perspective projection, what do x and y represent?

Points on the image plane.

18
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What is the formula for x in perspective projection?

x = (dX) / Z

19
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What is the formula for y in perspective projection?

y = (dY) / Z