By Ramakrishnan Mukundan

ISBN-10: 1447123395

ISBN-13: 9781447123392

This booklet brings jointly a number of complex subject matters in special effects which are very important within the components of video game improvement, 3-dimensional animation and real-time rendering. The e-book is designed for final-year undergraduate or first-year graduate scholars, who're already acquainted with the elemental suggestions in special effects and programming. It goals to supply an excellent beginning of complicated tools akin to skeletal animation, quaternions, mesh processing and collision detection. those and different equipment lined within the publication are basic to the advance of algorithms utilized in advertisement functions in addition to learn.

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**Extra info for Advanced Methods in Computer Graphics: With examples in OpenGL**

**Sample text**

48, we can conveniently choose w D (P2 P1 ) (P3 P1 ). Now the barycentric coordinates 1 , 2 and 3 in Eq. 48 can be computed by applying the formula in Eq. 8 to each of the triangles QP2 P3 , QP3 P1 , QP1 P2 and P1 P2 P3 . If the conditions œ1 C œ2 C œ3 D 1, 0 Ä 1 , 2 , 3 Ä 1 24 2 Mathematical Preliminaries are met, then Q lies on the plane defined by the points P1 , P2 , P3 , and also lies within the triangle P1 P2 P3 . Note that in the most general case, the point Q need not be on the plane of the triangle.

11 Supplementary Material for Chap. 2 27 1. cpp The Point3 class supports most commonly used operations on points represented using 4-dimensional homogeneous coordinates. The class has the subclass Vec3 that supports vector operations such as dot and cross products, vector magnitude calculation and normalization. The documentation of these classes can be found in Appendix A. 2. cpp The Triangle class provides methods for computing area, surface normal vector, and the barycentric coordinates of a point with respect to a triangle.

As previously discussed in Sect. 2, the computation of signed areas of triangles requires a view vector w. Since we need this vector to be fixed with respect to every triangle in Eq. 48, we can conveniently choose w D (P2 P1 ) (P3 P1 ). Now the barycentric coordinates 1 , 2 and 3 in Eq. 48 can be computed by applying the formula in Eq. 8 to each of the triangles QP2 P3 , QP3 P1 , QP1 P2 and P1 P2 P3 . If the conditions œ1 C œ2 C œ3 D 1, 0 Ä 1 , 2 , 3 Ä 1 24 2 Mathematical Preliminaries are met, then Q lies on the plane defined by the points P1 , P2 , P3 , and also lies within the triangle P1 P2 P3 .

### Advanced Methods in Computer Graphics: With examples in OpenGL by Ramakrishnan Mukundan

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