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Publications of Quentin Mérigot
Thesis
  1. Quentin Mérigot. Détection de structures géométriques dans les nuages de points. Thèse de doctorat en sciences, Université Nice Sophia Antipolis, Nice, France, 2009. [WWW]


Articles in journal, book chapters
  1. Frédéric Chazal, David Cohen-Steiner, and Quentin Mérigot. Geometric Inference for Probability Measures. Journal on Foundations of Computational Mathematics, 11(6):733-751, 2011. [WWW]


  2. Frédéric Chazal, David Cohen-Steiner, and Quentin Mérigot. Boundary Measures for Geometric Inference. Journal on Foundations of Computational Mathematics, 10:221-240, 2010. [WWW] [doi:10.1007/s10208-009-9056-2]


  3. Maks Ovsjanikov, Quentin Mérigot, Fac`undo Mémoli, and Leonidas Guibas. One Point Isometric Matching with the Heat Kernel. Computer Graphics Forum, 29:1555-1564, 2010. Note: Special issue 7th Annu. Sympos. Geometry Processing. [WWW]


  4. Nader Salman, Mariette Yvinec, and Quentin Mérigot. Feature Preserving Mesh Generation from 3D Point Clouds. Computer Graphics Forum, 29:1623-1632, 2010. Note: Special issue 7th Annu. Sympos. Geometry Processing. [WWW]


Conference articles
  1. Quentin Mérigot, Maks Ovsjanikov, and Leonidas J. Guibas. Robust Voronoi-based curvature and feature estimation. In SPM '09: 2009 SIAM/ACM Joint Conference on Geometric and Physical Modeling, New York, NY, USA, pages 1-12, 2009. ACM. ISBN: 978-1-60558-711-0. [WWW] [doi:10.1145/1629255.1629257]


  2. Quentin Mérigot, Maks Ovsjanikov, and Leonidas Guibas. Robust Voronoi-based curvature and feature estimation. In Abstracts 25th. European Workshop on Computational Geometry, pages 285-288, 2009.


Research reports
  1. Frédéric Chazal, David Cohen-Steiner, and Quentin Mérigot. Geometric Inference for Measures based on Distance Functions. Research Report 6930, INRIA, 2010. [WWW]


  2. Frederic Chazal, David Cohen-Steiner, and Quentin Mérigot. Stability of Boundary Measures. Research Report 6219, INRIA, 2007. [WWW]


Miscellaneous
  1. Quentin Merigot. Size of the medial axis and stability of Federer's curvature measures. Note: 15 pages, 2 figures, 2010. [WWW]



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