Digital topology: introduction and survey
Computer Vision, Graphics, and Image Processing
On topology preservation in 3D thinning
CVGIP: Image Understanding
Simple points, topological numbers and geodesic neighborhoods in cubic grids
Pattern Recognition Letters
The Euler characteristic on the face-centred cubic lattice
Pattern Recognition Letters
A Classical Construction for the Digital Fundamental Group
Journal of Mathematical Imaging and Vision
A new local property of strong n-surfaces
Pattern Recognition Letters
The equivalence between two definitions of digital surfaces
Information Sciences—Informatics and Computer Science: An International Journal
The Euler characteristics of discrete objects and discrete quasi-objects
Computer Vision and Image Understanding
Some Topological Properties of Surfaces in Z3
Journal of Mathematical Imaging and Vision
Topology preservation within digital surfaces
Graphical Models
Algorithms on Trees and Graphs
Algorithms on Trees and Graphs
Information Sciences—Applications: An International Journal
Non-product property of the digital fundamental group
Information Sciences—Informatics and Computer Science: An International Journal
The k-fundamental group of a closed k-surface
Information Sciences: an International Journal
Equivalent (k0,k1)-covering and generalized digital lifting
Information Sciences: an International Journal
Minimal simple closed 18-surfaces and a topological preservation of 3D surfaces
Information Sciences: an International Journal
Connected sum of digital closed surfaces
Information Sciences: an International Journal
The k-fundamental group of a closed k-surface
Information Sciences: an International Journal
Comparison among digital fundamental groups and its applications
Information Sciences: an International Journal
The k-Homotopic Thinning and a Torus-Like Digital Image in Zn
Journal of Mathematical Imaging and Vision
Hi-index | 0.07 |
Unlike the connected sum in classical topology, its digital version is shown to have some intrinsic feature. In this paper, we study both the digital fundamental group and the Euler characteristic of a connected sum of digital closed k"i-surfaces, i@?{0,1}.