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| Ulrich Clarenz, Martin Rumpf, Alexandru Telea, "Robust Feature Detection and Local Classification for Surfaces Based on Moment Analysis," IEEE Transactions on Visualization and Computer Graphics, vol. 10, no. 5, pp. 516-524, September/October, 2004. | |||
| BibTex | x | ||
| @article{ 10.1109/TVCG.2004.34, author = {Ulrich Clarenz and Martin Rumpf and Alexandru Telea}, title = {Robust Feature Detection and Local Classification for Surfaces Based on Moment Analysis}, journal ={IEEE Transactions on Visualization and Computer Graphics}, volume = {10}, number = {5}, issn = {1077-2626}, year = {2004}, pages = {516-524}, doi = {http://doi.ieeecomputersociety.org/10.1109/TVCG.2004.34}, publisher = {IEEE Computer Society}, address = {Los Alamitos, CA, USA}, } | |||
| RefWorks Procite/RefMan/Endnote | x | ||
| TY - JOUR JO - IEEE Transactions on Visualization and Computer Graphics TI - Robust Feature Detection and Local Classification for Surfaces Based on Moment Analysis IS - 5 SN - 1077-2626 SP516 EP524 EPD - 516-524 A1 - Ulrich Clarenz, A1 - Martin Rumpf, A1 - Alexandru Telea, PY - 2004 KW - Surface classification KW - surface processing KW - edge detection KW - nonsmooth geometry. VL - 10 JA - IEEE Transactions on Visualization and Computer Graphics ER - | |||
[1] L. Alvarez, F. Guichard, P.L. Lions, and J.M. Morel,Axioms and Fundamental Equations of Image Processing Architectural Rational Mechanical Analysis, vol. 123, no. 3, pp. 199-257, 1993.
[2] V. Caselles, F. Catté, T. Coll, and F. Dibos, A Geometric Model for Active Contours in Image Processing Numerical Math., vol. 66, 1993.
[3] U. Clarenz, Enclosure Theorems for Extremals of Elliptic Parametric Functionals Calculus Variations, vol. 15, pp. 313-324, 2002.
[4] U. Clarenz, U. Diewald, and M. Rumpf, Anisotropic Diffusion in Surface Processing Proc. Visualization 2000, B. Hamann, T. Ertl, and A. Varshney, eds., pp. 397-405, 2000.
[5] U. Clarenz, G. Dziuk, and M. Rumpf, On Generalized Mean Curvature Flow Geometric Analysis and Nonlinear Partial Differential Equations, H. Karcher and S. Hildebrandt, eds., Springer, 2003.
[6] R. Deriche, Using Canny's Criteria to Derive a Recursively Implemented Optimal Edge Detector Int'l J. Computer Vision, vol. 1, pp. 167-187, 1987.
[7] M. Desbrun, M. Meyer, P. Schroeder, and A. Barr, Implicit Fairing of Irregular Meshes Using Diffusion and Curvature Flow Computer Graphics (SIGGRAPH '99 Proc.), pp. 317-324, 1999.
[8] M. Desbrun, M. Meyer, P. Schroeder, and A. Barr, Anisotropic Feature Preserving Denoising of Height Fields and Bivariate Data Graphics Interface '00 Proc., 2000.
[9] U. Diewald, S. Morigi, and M. Rumpf, On Geometric Evolution and Cascadic Multigrid in Subdivision Proc. Vision, Modeling and Visualization 2001, T. Ertl, B. Girod, G. Greiner, H. Niemann, and H.-P. Seidel, eds., pp. 67-75, 2001.
[10] G. Dziuk, An Algorithm for Evolutionary Surfaces Numerical Math., vol. 58, pp. 603-611, 1991.
[11] C. Gotsman, S. Gumhold, and L. Kobbelt, Simplification and Compression of 3D Models Tutorials on Multiresolution in Geometric Modeling, Springer, 2002.
[12] J. Jost, Riemannian Geometry and Geometric Analysis. Springer, 1998.
[13] R. Kimmel, Intrinsic Scale Space for Images On Surfaces: The Geodesic Curvature Flow Graphical Models and Image Processing, vol. 59, no. 5, pp. 365-372, 1997.
[14] L. Kobbelt, S. Campagna, J. Vorsatz, and H.-P. Seidel, Interactive Multi-Resolution Modeling on Arbitrary Meshes Computer Graphics (SIGGRAPH '98 Proc.), pp. 105-114, 1998.
[15] F.F. Leymarie and B.B. Kimia, Computation of the Shock Scaffold for Unorganized Point Clouds in 3D IEEE Proc. Conf. Computer Vision and Pattern Recognition, vol. 1, pp. 821-827, 2003.
[16] M. Meyer, M. Desbrun, P. Schröder, and A.H. Barr, Discrete Differential-Geometry Operators for Triangulated 2-Manifolds Proc. VisMath Conf., 2002.
[17] H.P. Moreton and C.H. Séquin, Functional Optimization for Fair Surface Design SIGGRAPH '92 Conf. Proc., pp. 167-176, 1992.
[18] S.J. Osher and J.A. Sethian, Fronts Propagating with Curvature Dependent Speed: Algorithms Based on Hamilton-Jacobi Formulations J. Computational Physics, vol. 79, pp. 12-49, 1988.
[19] P. Perona and J. Malik, Scale Space and Edge Detection Using Anisotropic Diffusion Proc. IEEE CS Workshop Computer Vision, 1987.
[20] U. Pinkall and K. Polthier, Computing Discrete Minimal Surfaces and Their Conjugates Experimental Math., vol. 2, no. 1, pp. 15-35, 1993.
[21] T. Preußler and M. Rumpf, A Level Set Method for Anisotropic Geometric Diffusion in 3D Image Processing SIAM J. Applied Math., vol. 62, no. 5, pp. 1772-1793, 2002.
[22] M. Rumpf and A. Telea, A Continuous Skeletonization Method Based on Level Sets Proc. VisSym '02, 2002.
[23] G. Taubin, A Signal Processing Approach to Fair Surface Design Computer Graphics (SIGGRAPH '95 Proc.), pp. 351-358, 1995.
[24] J. Weickert, Foundations and Applications of Nonlinear Anisotropic Diffusion Filtering Z. Angew. Math. Mech., vol. 76, pp. 283-286, 1996.
[25] J. Weickert, Anisotropic Diffusion in Image Processing. Teubner, 1998.
[26] J. Wu, S. Hu, C. Tai, and J. Sun, An Effective Feature-Preserving Mesh Simplification Scheme Based on Face Constriction Pacific Graphics 2001 Proc., pp. 12-21, 2001.

