Showing posts with label 3d modelling. Show all posts
Showing posts with label 3d modelling. Show all posts

3D Modeling and Animation:: Synthesis and Analysis Techniques for the Human Body Review

3D Modeling and Animation:: Synthesis and Analysis Techniques for the Human Body
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At first look the first impression about the book is the cover :JUST PLAIN. And this cover show a real preview about the book :PLAIN!.
When you talk about MODELING then aestheticism is a important matter but this book talk about MATHS. Just theory, nothing practice. You had 3dstudio, Maya, Lightwave or the cheap blender and want to start modeling?, then this book is not for you.
In my time in the university, all books are about equations, differentials and such, later i discovered that the real world is all but maths, usually you don't see a third degreed differential at work and when you saw one, then you can use a program to calculate it. It's the same about this book, you don't need the rotation matrix expressed in a equation, the program (even the old ones or the free ones) made all the job for you.
Modeling?... no way.
Animation?... just a few theory and not really focused in pro or semi-pro programs.
Human Body?.. too much about the face and some about the hand but feets and torso and the rest?.


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3D Modeling and Animation: Synthesis and Analysis Techniques for the Human Body covers the areas of modeling and animating 3D synthetic human models at a level that is useful to students, researchers, software developers and content generators. The reader will be presented with the latest, research-level, techniques for the analysis and synthesis of still and moving human bodies, with particular emphasis in facial and gesture characteristics.

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Geometric Transformations for 3D Modeling Review

Geometric Transformations for 3D Modeling
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Pedagogically, Mortenson's presentation is easy for a reader to follow. Accompanied by generous numbers of diagrams. He gives understandable interpretations of how matrices are used to represent different types of transformations. The underlying geometrical rationale is clear.
En route, the reader is gently introduced to group theory. For finite groups. A way to bind geometry and symmetry. Interestingly, the notation he uses for the symmetries and groups is Schonflies. In 1982, this was already being phased out by crystallographers, in favour of International notation. But maybe mathematicians prefer the older style.
There is also a quick discussion of tensors. Giving rise to contra and covariant vectors. And the metric tensor is introduced as a key idea. All this is a jumping off point for physicists studying General Relativity, though it is not actually mentioned by name.

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