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Fast Trigonometric Polynomial Approach for Computing the Shape from Shading Mohamed Eisa, Y. M. Fouda and Gamal. F. Elhadi Mathematics Department, Faculty of science, Mansoura University, Mansoura 35516, Egypt. ABSTRACT Several recently developed techniques for recons- truction surface shape from shading information estimate surface slopes with out ensuring that they integrable. This paper presents a new approach for estimating the shape of three dimension 3-D obje- ct from its two dimension 2-D shade image in ter-ms of a approximating the height map by a second order trigonometric polynomial. The proposed approach satisfies the integrability condition and does not need any boundary condition assumptio-ns, we have designed a stand-alone, flexible Matlab implementation that enables to evaluation the proposed approach. The experiments on real images show the approaches ability to reconstruc-tion the surface from SFS. Keywords: Computer vision, shape from shading, trigonometric polynomial approximate, gray scale, integrability.
BibTex: @ARTICLE{P1150546006,
AUTHOR = {Mohamed Eisa, Y. M. Fouda and Gamal.
F. Elhadi },
TITLE = {Fast Trigonometric Polynomial Approach for Computing the Shape from Shading}, JOURNAL = {ICGST International Journal on Graphics, Vision and Image Processing}, YEAR = {2005}, MONTH={DECEMBER}, VOLUME={05}, ISSUE = {9}, PAGES={21--26} } |
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