IRIS Research Staff


Yan Zhang
Ph.D. Student

Office: 410 Science & Engineering
The University of Tennessee
Knoxville, TN 37996-2100
Telephone: (865) 974-9213
Fax: (865) 974-5459
E-mail: yzhang@iristown.engr.utk.edu
Personal Web Page: /~yzhang/


Dissertation Work: Superquadric Representation of Multi-part Objects and Multi-object Scenes from Multi-view Range Data

Superquadric is a parametric, volumetric primitive, that can be used to represent real world objects with only a few parameters. My dissertation work consists of representing multi-part complicated objects as well as real scenes with both regular and deformable sueprquadrics. In the case of real scenes, a multi-view representation scheme is constructed to reduce the effect of occlusions inherited in single-view range images, and improve the accuracy and confidence of superquadrics recovered from single-view images. For multi-part obejcts, 3D pre-constructed triangulated models are used to eliminate the visibility ambiguities contained in single-view images. A curvature based 3D part decomposition algorithm is proposed to decompose the multi-part objects into single, simpler objects. Sueprquadrics are then recovered from those single-part objects.

To represent multi-part objects with superquadircs, we propose the following strategies:

The proposed algorithms can be applied to various tasks in computer vision, reverse engineering, and computer graphics, including object recognition, 3D object modling, scene description, and virtual reality.



Deformable superquadric recovery from unstructured 3D data - The algorithm recovers undeformed as well as globally deformed superqudrics from unstructured 3D data. Both tapered and bent superquadrics are handled.
A multi-view superquadric representation framework - The multi-view strategy aims to improve the accuracy and confidence of superquadrics recovered from only single-view data.
A 3D part decomposition algorithm based on curvature analysis - The algorithm decomposes 3D triangulated multi-part objects into their meaningful single parts. The transversality regularity rule is used to detect boundaries between two articulated parts based on the curvature analysis.
Superquadric representation of multi-part objects - Superquadrics are recovered for each single parts after they are decomposed from the original multi-part obejcts.



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