Paper
30 October 1997 Surface representation from photometric stereo with wavelets
Eric D. Sinzinger, Bjorn D. Jawerth
Author Affiliations +
Abstract
Given multiple images of a diffuse surface taken from the same point of view, a photometric approach yields the surface normals which provide a good representation for a 1- 1 surface. This representation can be filtered and compressed using wavelets. In this work, two different applications based upon the wavelet approximations of the surface normals are presented. For the first application, surface reconstruction, compressed wavelet transforms of the images are used to reconstruct a surface. The surface shape is first interpolated from a 3D triangulated description, and then transformed into two and three images based solely upon the surface normals and the lighting direction. When the surface is compressed, the rational wavelets used in integrating the surface can produce singularities. A technique for handling compression of rational wavelets is presented. The second application is object differentiation, a subset of object recognition. The surface normals are used to derive the Gaussian curvature of an object. The Gaussian curvature is used as a primitive for classification. The actual object signature comes from the high magnitude coefficients in the Haar wavelet decomposition. By storing a library of objects indexed by extreme wavelet coefficients as opposed to the object name, a fast query can be performed to find a list of possible matches.
© (1997) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Eric D. Sinzinger and Bjorn D. Jawerth "Surface representation from photometric stereo with wavelets", Proc. SPIE 3169, Wavelet Applications in Signal and Image Processing V, (30 October 1997); https://doi.org/10.1117/12.292812
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KEYWORDS
Wavelets

3D image processing

Image compression

Library classification systems

Light sources and illumination

Object recognition

Wavelet transforms

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