A 4D Counter-Example Showing that DWCness Does Not Imply CWCness in nD

[1]  W. Kropatsch,et al.  Well-Composedness in Alexandrov Spaces Implies Digital Well-Composedness in Z n , 2018 .

[2]  Laurent Najman,et al.  A Tutorial on Well-Composedness , 2018, Journal of Mathematical Imaging and Vision.

[3]  Laurent Najman,et al.  Well-Composedness in Alexandrov Spaces Implies Digital Well-Composedness in \mathbb Z^n , 2017, DGCI.

[4]  Laurent Najman,et al.  Well-Composedness in Alexandrov Spaces Implies Digital Well-Composedness in Zn , 2017 .

[5]  Nicolas Boutry,et al.  A Study of Well-composedness in n-D. (Une étude du bien-composé en dimension n) , 2016 .

[6]  Laurent Najman,et al.  About the equivalence between AWCness and DWCness , 2016 .

[7]  Jacques-Olivier Lachaud,et al.  Properties of Gauss Digitized Shapes and Digital Surface Integration , 2016, Journal of Mathematical Imaging and Vision.

[8]  Laurent Najman,et al.  How to Make nD Functions Digitally Well-Composed in a Self-dual Way , 2015, ISMM.

[9]  Laurent Najman,et al.  Discrete Set-Valued Continuity and Interpolation , 2013, ISMM.

[10]  Laurent Najman,et al.  A Quasi-linear Algorithm to Compute the Tree of Shapes of nD Images , 2013, ISMM.

[11]  V. Caselles,et al.  Geometric Description of Images as Topographic Maps , 2009 .

[12]  Jacques-Olivier Lachaud,et al.  Espaces non-euclidiens et analyse d'image : modèles déformables riemanniens et discrets, topologie et géométrie discrète. (Non-Euclidean spaces and image analysis : Riemannian and discrete deformable models, discrete topology and geometry) , 2006 .

[13]  坂上 貴之.  書評 Computational Homology , 2005 .

[14]  John M. Lee.  Introduction to Topological Manifolds , 2000 .

[15]  A. J. Casson,et al.  The Hauptvermutung Book , 1996 .

[16]  D. Sullivan,et al.  The Hauptvermutung book : a collection of papers of the topology of manifolds , 1996 .

[17]  Longin Jan Latecki.  3D well-composed pictures , 1995, Optics & Photonics.

[18]  Longin Jan Latecki,et al.  Well-Composed Sets , 1995, Comput. Vis. Image Underst..