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Basics of Animation - Computer animation
Historical and traditional methods for production of animation:
As we have studied the transformations linked in computer graphics although you might not have noticed that time that all transformations are associated to space and not to time. Now, lays the fundamental difference between graphics and Animation. The dissimilarity is that animation puts into graphics, the dimension of time that vastly raises the amount of information to be transmitted, therefore some methods are utilized to handle this huge information and such methods are termed as animation methods the figure 1 provides a broad explanation of methods of animation.
Figure: Methods of animation
Find out the matrix of projection for cavalier projection Answer: Cavalier projection corresponds to tan α = 1, leading to the following matrix.
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How we create virtual reality images for use on a computer system When a virtual tour of, for instance, a house is shown on a website the images need to be first created and th
(a) Differentiate between the following compression algorithm: 1. Shannon -Fano Algorithm and 2. Huffman Encoding (b) A statistical encoding algorithm is being considered
Distinguish between window port & view port? A portion of a picture that is to be displayed by a window is called as window port. The display area of the part selected or the f
Important Points about the Transformation for isometric projection Note: We can also verify such Isometric transformation matrix through checking all the foreshortening fact
How can I perform feature extraction on images of different classes? How to obtain a vector of each class that contains its features?
Zero Acceleration (Constant Speed ) Now, the time spacing for the in-betweens that is: in-between frames is at equal interval; which is if, we want N in-betweens for key frames
Uniform B - spline curve: When the spacing between Knot values is constant, the resulting curve is called a uniform B- spline. Blending function for B- spline curves are defined b
Exceptional cases - Orthographic Projection 1) We have an Orthographic projection, if f=0, then cot (β) =0 that is β=90 0 . 2) β =cot-1 (1)=450 and this Oblique projec
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