3d (volume) data repositries


Just Quoting from the link sent by the TA

1. UNC Dynamic Scene Benchmarks
http://www.cs.unc.edu/~geom/DynamicB/

File format is PLY, so you can download plytool which renders and
converts PLY files from the following link.
http://www.cyberware.com/products/software/plyview.html

2. The Utah 3D Animation Repository
http://www.sci.utah.edu/~wald/animrep/

In addition, there exist 3D mesh repository without animation.

3. The Stanford 3D Scanning Repository (Stanford bunny, Dragon, Armadillo, etc.)
http://graphics.stanford.edu/data/3Dscanrep/

Data archive (Volume data, etc.)
http://graphics.stanford.edu/data/

4. Keenan’s 3D Model Repository (Jerry the Ogre, etc.)
http://graphics.cs.uiuc.edu/svn/kcrane/web/models.html

5. Princeton shape benchmark
http://shape.cs.princeton.edu/benchmark/

6. GA tech Large Geometric Models Archive
http://www.cc.gatech.edu/projects/large_models/

More…
* Hugues Hoppe’ collection:
ftp://ftp.research.microsoft.com/users/hhoppe/data/
* The GTS Library: http://gts.sourceforge.net/samples.html
* Princeton 3D model search engine:
http://shape.cs.princeton.edu/search.html
* Ohio State: http://sampl.ece.ohio-state.edu/database.htm
* The Stanford 3D Scanning Repository:
http://graphics.stanford.edu/data/3Dscanrep/

Current Status; Representing haar features in the integral image


About NBS, Dr. Jeff explained to me a basic point I have missed that is while representing the eigen vector as the linear combination of the haar features, we have to convert the haar-feature-basis vectors also to the integral domain.

For example let b1 be representing the haar feature having ones from (1,1) to (10,10). Then its integral representation would be a having

  • 1 at (1,1) & (10,10) and
  • -1 at (1,10) & (10, 1)

In this representation there would be zero every where except on these 4 locations.

Thus in this way the phi (NBS representation of eigen vector) will be summation of integral-represented basis vectors multiplied by the ci’s. Thus phi will also have zeros on many locations making is sparse. Thus when the image is projected over this phi the coefficient will be calculated by small number of additions.

Current Status


Just Trying to implement the code of this.

Trying to see how code works

Representing Images Using Nonorthogonal Haar-Like Bases


I am reading and implementing this paper.

Feng Tang, Student Member, IEEE, Ryan Crabb, Student Member, IEEE, and Hai Tao, Senior Member, IEEE

OOPM Code could be found here

http://www.ncrg.aston.ac.uk/Projects/BiOrthog/

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