By Charles D. Hansen, Chris R. Johnson
The Visualization instruction manual presents an outline of the sector of visualization through providing the elemental recommendations, offering a image of present visualization software program platforms, and analyzing learn subject matters which are advancing the sector. this article is meant for a large viewers, together with not just the visualization professional looking complex ways to resolve a specific challenge, but in addition the beginner searching for normal history info on visualization issues. the biggest choice of cutting-edge visualization learn but accrued in one quantity, this booklet comprises articles by means of a "who's who" of foreign medical visualization researchers overlaying each point of the self-discipline, together with: Â·
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Additional info for The visualization handbook
Can procedurally create textures and texture coordinates. Another use is to create scalar values over a uniform grid. If the scalar values are generated from a mathematical function, then we can use the visualization techniques described here to visualize the function. In fact, this leads us to a very important class of source objects: implicit functions. 2 Implicit Functions Implicit functions are functions of the form F (x) ¼ c (1:13) where c is an arbitrary constant. Implicit functions have three important properties: .
The number of integration steps is 10 million, in a volume of dimensions 2003. The surface roughness is caused by the discrete nature of the evaluation function. ) strange attractor, Fig. 25. The surface of the strange attractor is extracted by using marching cubes and a scalar value specifying the number of visits in a voxel. 3 Implicit Modeling In the previous section, we saw how implicit functions, or Boolean combinations of implicit functions, could be used to model geometric objects. The basic approach is to evaluate these functions on a regular array of points, or volume, and then to generate scalar values at each point in the volume.
11. 12. 13. R. H. Abraham and C. D. Shaw. Dynamics: The Geometry of Behavior. Aerial Press, Santa Cruz, CA, 1985. C. Upson, T. , D. Kamins, D. Laidlaw, and D. Schlegel. The application visualization system: a computational environment for scientific visualization. IEEE Computer Graphics and Applications, 9(4):30–42, 1989. J. F. Blinn. A generalization of algebraic surface drawing. ACM Transactions on Graphics, 1(3):235–256, 1982. J. Bloomenthal. Polygonization of implicit surfaces. Computer Aided Geometric Design.