Fakultät für Informatik
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Technische Universität München
Lehrstuhl für Effiziente Algorithmen
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Maximum eigenvalue problem for escherization
Hiroshi Koizumi
,
Kokichi Sugihara
Graphs and Combinatorics
27
(3), 2011, pp. 431-439
Robust geometric computation based on digital topology
Kokichi Sugihara
Lecture Notes in Computer Science
3106
, 2004, pp. 3-12
Voronoi diagram in the flow field
Tetsushi Nishida
,
Kokichi Sugihara
Lecture Notes in Computer Science
2906
, 2003, pp. 26-35
Comparison of various trees for nearest-point search with/without the Voronoi diagram
Takeshi Kanda
,
Kokichi Sugihara
Information Processing Letters
84
(1), 2002, pp. 17-22
Voronoi diagram of a circle set constructed from Voronoi diagram of a point set
Deok-Soo Kim
,
Donguk Kim
,
Kokichi Sugihara
Lecture Notes in Computer Science
1969
, 2000, pp. 432-443
Three-dimensional convex hull as a fruitful source of diagrams
Kokichi Sugihara
Theoretical Computer Science
235
(2), 2000, pp. 325-337
Topology-oriented approach to robust geometric computation
Kokichi Sugihara
Lecture Notes in Computer Science
1741
, 1999, pp. 357-366
Topology oriented vs. exact arithmetic - Experience in implementing the three-dimensional convex Hull algorithm
Tsuyoshi Minakawa
,
Kokichi Sugihara
Lecture Notes in Computer Science
1350
, 1997, pp. 273-282
Why is the 3D Delaunay triangulation difficult to construct?
Kokichi Sugihara
,
Hiroshi Inagaki
Information Processing Letters
54
, 1995, pp. 275-280
Robust gift wrapping for the three-dimensional convex hull
Kokichi Sugihara
Journal of Computer and System Sciences
49
(2), 1994, pp. 391-407
Simpler proof of a realizability theorem on Delaunay triangulations
Kokichi Sugihara
Information Processing Letters
50
, 1994, pp. 173-176
Topologically consistent algorithms related to convex polyhedra
Kokichi Sugihara
Lecture Notes in Computer Science
650
, 1992, pp. 209-218
On finite-precision representations of geometric objects
Kokichi Sugihara
Journal of Computer and System Sciences
39
, 1989, pp. 236-247