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Article:Incremental Error Analysis of 3D Polygonal Model through MAYA API

by Prof. Yogesh Singh, Prof. B.V.R.Reddy, R.Rama Kishore
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International Journal of Computer Applications
Foundation of Computer Science (FCS), NY, USA
Volume 8 - Number 1
Year of Publication: 2010
Authors: Prof. Yogesh Singh, Prof. B.V.R.Reddy, R.Rama Kishore
10.5120/1178-1617

Prof. Yogesh Singh, Prof. B.V.R.Reddy, R.Rama Kishore . Article:Incremental Error Analysis of 3D Polygonal Model through MAYA API. International Journal of Computer Applications. 8, 1 ( October 2010), 22-27. DOI=10.5120/1178-1617

@article{ 10.5120/1178-1617,
author = { Prof. Yogesh Singh, Prof. B.V.R.Reddy, R.Rama Kishore },
title = { Article:Incremental Error Analysis of 3D Polygonal Model through MAYA API },
journal = { International Journal of Computer Applications },
issue_date = { October 2010 },
volume = { 8 },
number = { 1 },
month = { October },
year = { 2010 },
issn = { 0975-8887 },
pages = { 22-27 },
numpages = {9},
url = { https://ijcaonline.org/archives/volume8/number1/1178-1617/ },
doi = { 10.5120/1178-1617 },
publisher = {Foundation of Computer Science (FCS), NY, USA},
address = {New York, USA}
}
%0 Journal Article
%1 2024-02-06T19:56:26.688602+05:30
%A Prof. Yogesh Singh
%A Prof. B.V.R.Reddy
%A R.Rama Kishore
%T Article:Incremental Error Analysis of 3D Polygonal Model through MAYA API
%J International Journal of Computer Applications
%@ 0975-8887
%V 8
%N 1
%P 22-27
%D 2010
%I Foundation of Computer Science (FCS), NY, USA
Abstract

Generally applications in computer graphics use very high detailed models. These models are too compound for the limited hardware capacity and take much time to render and to transmit. Related fields can benefit from simplification of complex polygonal models. This introduces errors in the models during the process of simplification. It is require to judge when to stop the simplification process as rate of error change in the model is not same in every step of simplification process. It is required to measure the error in the model during simplification to judge the quality of the 3D model at every stage. It is proposed to measure the error in the model at every stage and analyze the rate of change of error in the model as a valuable tool for managing data complexity. This algorithm is implemented on 4 different sets of models. Each set contains models at different number of polygon levels. Experiments are repeated to measure error on them at each level. In order to gain in both memory and speed, VC++ API is developed and created a MLL (Maya link library) to load as a plug-in in Maya.

References
  1. Andr´e Gu´eziec. Surface simplification with variable tolerance. In Second Annual Intl. Symp. on Medical Robotics and Computer Assisted Surgery (MRCAS ’95), pages 132–139, November 1995.
  2. Alexis Gourdon. Simplification of irregular surface meshes in 3D medical images. In Computer Vision, Virtual Reality, and Robotics in Medicine (CVRMed ’95), pages 413–419, Apr. 1995
  3. Amitabh Varshney. Hierarchical Geometric Approximations. PhD thesis, Dept. of CS, U. of North Carolina, Chapel Hill, 1994. TR-050.
  4. A.M.Day,D.B. Arnold, S.Havemann, D.W. Fellner, “Combining Polygonal and subdivision Surface approaches to modeling and rendering of urban environments”,Computers &Graphics 28(2004) 497-507. ELSEVIER
  5. Alan D. Kalvin and Russell H. Taylor. Superfaces: polygonal mesh simplification with bounded error. IEEE Computer Graphics and Appl., 16(3), May 1996
  6. Herv´e Delingette. Simplex meshes: a general representation for 3D shape reconstruction. Technical report, INRIA, Sophia Antipolis, France, Mar. 1994.
  7. Hugues Hoppe. Progressive meshes. In SIGGRAPH ’96 Proc., pages 99–108, Aug. 1996.
  8. Jihad El-Sana and Amitabh Varshney. Feneralized View- Dependent Simplification ,Volume 18,1999, EUROGRAPHICS
  9. Klein, Reinhard, Gunther Liebich, and Wolfgang Straßer, “Mesh Reduction with Error Control”, Proceedings of IEEE Visualization '96
  10. L.H. You,Javier Romero Rodriguez,Jian J.Ahang.,”Manupulation of Elastically Deformable Surfaces through Maya Plug-in”, Proceedings of the Geometric Modelling and imaging- New Trends,IEEE2006
  11. Michael Lounsbery. Multiresolution Analysis for Surfaces of Arbitrary Topological Type. PhD thesis, Dept. of Computer Science and Engineering, U. of Washington, 1994.
  12. Matthias Eck, Tony DeRose, Tom Duchamp, Hugues Hoppe, Michael Lounsbery, and Werner Stuetzle. Multiresolution analysis of arbitrary meshes. In SIGGRAPH ’95 Proc., pages 173–182. ACM, Aug. 1995.
  13. Marc Soucy and Denis Laurendeau. Multiresolution surface modeling based on hierarchical triangulation. Computer Vision and Image Understanding, 63(1):1–14,1996.
  14. Martin Franc, Vaclav Skala. Parallel Triangular Mesh Decimation With out Sorting. In 2001
  15. Muhammad Usman Keerio, Abdul Fattah Chandio, Attaullah Khawaja and Ali Raza Jafri , “ Virtual Scene for Telerobotic Operation”, International Conference on emerging Trends IEEE2006
  16. Maya 2008 manuals.
  17. Michael Garland and Paul Heckbert, “Surface Simplification using Quadric Error Metrics”, Proceedings of SIGGRAPH 97. pp. 209-216.
  18. Paul Hinker and Charles Hansen. Geometric optimization. In Proc. Visualization ’93, pages 189–195, San Jose, CA, October 1993.
  19. Reinhard Klein, Gunther Liebich, and W. Straßer. Mesh reduction with error control. In Proceedings of Visualization ’96, pages 311–318, October 1996.
  20. R´emi Ronfard and Jarek Rossignac. Full-range approximation of triangulated polyhedra. Computer Graphics Forum, 15(3), Aug. 1996. Proc. Eurographics ’96.
  21. Yun-Sang Kim, Sebastien Valette, Ho-You Jug, and Remy Prost. Local Wavelets Decomposition for 3-D Surfaces. In 1999
  22. Yacine Amara, Mario Gutiérrez, Frédéric Vexo and Daniel Thalmann, “A MAYA Exporting Plug-in for MPEG-4 FBA Human Characters”, infoscience.epfl.ch/record/100258/files/Amara_and_al_Richmedia_03.pdf
Index Terms

Computer Science
Information Sciences

Keywords

Error metric MAYAAPI Plug–in

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