| 2012 | ||
|---|---|---|
| c52 | Amy Poh Ai Ling, Kokichi Sugihara, Mukaidono Masao: Security Philosophy Important for a Sustainable Smart Grid System. AINA Workshops 2012: 29-34 | |
| c51 | Deok-Soo Kim, Kokichi Sugihara: Tunnels and Voids in Molecules via Voronoi Diagram. ISVD 2012: 138-143 | |
| c50 | Akiyasu Tomoeda, Kokichi Sugihara: Computational Creation of a New Illusionary Solid Sign. ISVD 2012: 144-147 | |
| i1 | Amy Poh Ai Ling, Kokichi Sugihara, Mukaidono Masao: The Japanese Smart Grid Initiatives, Investments, and Collaborations. CoRR abs/1208.5394 (2012) | |
| 2011 | ||
| j56 | Hiroshi Koizumi, Kokichi Sugihara: Maximum Eigenvalue Problem for Escherization. Graphs and Combinatorics 27(3): 431-439 (2011) | |
| j55 | Kokichi Sugihara, Atsuyuki Okabe, Toshiaki Satoh: Computational method for the point cluster analysis on networks. GeoInformatica 15(1): 167-189 (2011) | |
| j54 | Md. Bahlul Haider, Shinji Imahori, Kokichi Sugihara: Success guaranteed routing in almost Delaunay planar nets for wireless sensor communication. IJSNet 9(2): 69-75 (2011) | |
| c49 | ||
| c48 | Kokichi Sugihara: Rescue Boat Voronoi Diagrams for Inhomogeneous, Anisotropic, and Time-Varying Distances. ISVD 2011: 91-97 | |
| 2010 | ||
| j53 | Deok-Soo Kim, Youngsong Cho, Kokichi Sugihara: Quasi-worlds and quasi-operators on quasi-triangulations. Computer-Aided Design 42(10): 874-888 (2010) | |
| j52 | Deok-Soo Kim, Youngsong Cho, Kokichi Sugihara, Joonghyun Ryu, Donguk Kim: Three-dimensional beta-shapes and beta-complexes via quasi-triangulation. Computer-Aided Design 42(10): 911-929 (2010) | |
| j51 | Hidenori Fujii, Kokichi Sugihara: Properties and an Approximation Algorithm of Round-Tour Voronoi Diagrams. Transactions on Computational Science 9: 109-122 (2010) | |
| c47 | ||
| 2009 | ||
| j50 | Deok-Soo Kim, Kokichi Sugihara: New trends in Voronoi diagrams for CAD/CAM/CAE. Computer-Aided Design 41(5): 325-326 (2009) | |
| j49 | Atsuyuki Okabe, Toshiaki Satoh, Kokichi Sugihara: A kernel density estimation method for networks, its computational method and a GIS-based tool. International Journal of Geographical Information Science 23(1): 7-32 (2009) | |
| j48 | Tetsushi Nishida, Kokichi Sugihara: Boat-Sail Voronoi Diagram and its Application. Int. J. Comput. Geometry Appl. 19(5): 425-440 (2009) | |
| c46 | ||
| r1 | Kokichi Sugihara: Voronoi Diagrams in Facility Location. Encyclopedia of Optimization 2009: 4040-4045 | |
| 2008 | ||
| j47 | Kokichi Sugihara, Deok-Soo Kim: Guest Editors' Foreword. Int. J. Comput. Geometry Appl. 18(4): 273-274 (2008) | |
| c45 | Kokichi Sugihara: Toward superrobust geometric computation. Symposium on Solid and Physical Modeling 2008: 11-12 | |
| p1 | Masaki Moriguchi, Kokichi Sugihara: Constructing Centroidal Voronoi Tessellations on Surface Meshes. Generalized Voronoi Diagram 2008: 235-245 | |
| 2007 | ||
| j46 | Kokichi Sugihara: Sliver-free perturbation for the Delaunay tetrahedrization. Computer-Aided Design 39(2): 87-94 (2007) | |
| j45 | Hisamoto Hiyoshi, Kokichi Sugihara: Smooth natural neighbour interpolants over the whole domain. IJCSE 3(1): 3-13 (2007) | |
| c44 | Masaki Moriguchi, Kokichi Sugihara: Restricted Edge Contractions in Triangulations of the Sphere with Boundary. CCCG 2007: 217-220 | |
| c43 | Tetsushi Nishida, Shingo Ono, Kokichi Sugihara: Direct Diffusion Method for the Construction of Generalized Voronoi Diagrams. ISVD 2007: 145-151 | |
| c42 | ||
| c41 | Kokichi Sugihara: Computer-Aided Creation of Impossible Objects and Impossible Motions. KyotoCGGT 2007: 201-212 | |
| 2006 | ||
| j44 | Donguk Kim, Deok-Soo Kim, Kokichi Sugihara: Apollonius tenth problem via radius adjustment and Möbius transformations. Computer-Aided Design 38(1): 14-21 (2006) | |
| j43 | Deok-Soo Kim, Donguk Kim, Youngsong Cho, Kokichi Sugihara: Quasi-triangulation and interworld data structure in three dimensions. Computer-Aided Design 38(7): 808-819 (2006) | |
| c40 | Hiroshi Kawaharada, Kokichi Sugihara: Computation of Normals for Stationary Subdivision Surfaces. GMP 2006: 585-594 | |
| c39 | Tetsuo Asano, Hideyuki Sakai, Kokichi Sugihara: Aspect-Ratio Voronoi Diagram with Applications. ISVD 2006: 32-39 | |
| c38 | Hideyuki Sakai, Kokichi Sugihara: Stable and Topology-Preserving Extraction of Medial Axes. ISVD 2006: 40-47 | |
| c37 | Masaki Moriguchi, Kokichi Sugihara: A New Initialization Method for Constructing Centroidal Voronoi Tessellations on Surface Meshes. ISVD 2006: 159-165 | |
| 2005 | ||
| j42 | Takeshi Kanda, Kokichi Sugihara: Two-dimensional range search based on the voronoi diagram. Int. J. Comput. Geometry Appl. 15(2): 151-166 (2005) | |
| j41 | Donguk Kim, Deok-Soo Kim, Kokichi Sugihara: Euclidean voronoi diagram for circles in a circle. Int. J. Comput. Geometry Appl. 15(2): 209-228 (2005) | |
| j40 | Akira Fujimura, Kokichi Sugihara: Geometric analysis and quantitative evaluation of sport teamwork. Systems and Computers in Japan 36(6): 49-58 (2005) | |
| c36 | Hiroshi Kawaharada, Kokichi Sugihara: Line Subdivision. IMA Conference on the Mathematics of Surfaces 2005: 240-254 | |
| c35 | Kohei Murotani, Kokichi Sugihara: New Spectral Decomposition for 3D Polygonal Meshes and its Application for Watermarking. WSCG (Full Papers) 2005: 95-102 | |
| 2004 | ||
| j39 | Kokichi Sugihara: Hyperpolygons generated by the invertible Minkowski sum of polygons. Pattern Recognition Letters 25(5): 551-560 (2004) | |
| c34 | ||
| c33 | Deok-Soo Kim, Byunghoon Lee, Cheol-Hyung Cho, Kokichi Sugihara: Plane-Sweep Algorithm of O(nlogn) for the Inclusion Hierarchy among Circles. ICCSA (3) 2004: 53-61 | |
| c32 | Hisamoto Hiyoshi, Kokichi Sugihara: Improving the Global Continuity of the Natural Neighbor Interpolation. ICCSA (3) 2004: 71-80 | |
| c31 | Tetsushi Nishida, Kokichi Sugihara: Approximation of the Boat-Sail Voronoi Diagram and Its Application. ICCSA (3) 2004: 227-236 | |
| 2003 | ||
| j38 | ||
| j37 | Kohei Murotani, Kokichi Sugihara: Globally Smooth Interpolation Using Gregory Patches Over Irregular Meshes. International Journal of Shape Modeling 9(1): 21-39 (2003) | |
| j36 | Lluís Ros, Kokichi Sugihara, Federico Thomas: Towards shape representation using trihedral mesh projections. The Visual Computer 19(2-3): 139-150 (2003) | |
| c30 | Takeshi Kanda, Kokichi Sugihara: Two-Dimensional Range Search Based on the Voronoi Diagram. ICCSA (3) 2003: 776-786 | |
| c29 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara: Voronoi Diagram of Circles in a Large Circle. ICCSA (3) 2003: 847-855 | |
| c28 | Kohei Muratani, Kokichi Sugihara: Watermarking 3D Polygonal Meshes Using the Singular Spectrum Analysis. IMA Conference on the Mathematics of Surfaces 2003: 85-98 | |
| c27 | Hiroshi Kawaharada, Kokichi Sugihara: Compression of Arbitrary Mesh Data Using Subdivision Surfaces. IMA Conference on the Mathematics of Surfaces 2003: 99-110 | |
| c26 | ||
| 2002 | ||
| j35 | Hisamoto Hiyoshi, Kokichi Sugihara: Improving continuity of Voronoi-based interpolation over Delaunay spheres. Comput. Geom. 22(1-3): 167-183 (2002) | |
| j34 | Kei Kobayashi, Kokichi Sugihara: Crystal Voronoi diagram and its applications. Future Generation Comp. Syst. 18(5): 681-692 (2002) | |
| j33 | Takeshi Kanda, Kokichi Sugihara: Comparison of various trees for nearest-point search with/without the Voronoi diagram. Inf. Process. Lett. 84(1): 17-22 (2002) | |
| c25 | Lluís Ros, Kokichi Sugihara, Federico Thomas: Shape Representation Using Trihedral Mesh Projections. DGCI 2002: 209-219 | |
| c24 | ||
| c23 | Joon-Kyung Seong, Myung-Soo Kim, Kokichi Sugihara: The Minkowski Sum of Two Simple Surfaces Generated by Slope-Monotone Closed Curves. GMP 2002: 33-42 | |
| c22 | Kohei Murotani, Kokichi Sugihara: G1 Surface Interpolation for Irregularly Located Data. GMP 2002: 187-196 | |
| c21 | Kokichi Sugihara: Hyperfigures and Their Interpretations. Theoretical Foundations of Computer Vision 2002: 231-246 | |
| 2001 | ||
| j32 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara: Voronoi diagram of a circle set from Voronoi diagram of a point set: I. Topology. Computer Aided Geometric Design 18(6): 541-562 (2001) | |
| j31 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara: Voronoi diagram of a circle set from Voronoi diagram of a point set: II. Geometry. Computer Aided Geometric Design 18(6): 563-585 (2001) | |
| c20 | Kokichi Sugihara: Robust Geometric Computation Based on Topological Consistency. International Conference on Computational Science (1) 2001: 12-26 | |
| c19 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara, Joonghyun Ryu: Robust and Fast Algorithm for a Circle Set Voronoi Diagram in a Plane. International Conference on Computational Science (1) 2001: 718-727 | |
| c18 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara, Joonghyun Ryu: Apollonius Tenth Problem as a Point Location Problem. International Conference on Computational Science (1) 2001: 728-737 | |
| c17 | Kei Kobayashi, Kokichi Sugihara: Crystal Voronoi Diagram and Its Applications to Collision-Free Paths. International Conference on Computational Science (1) 2001: 738-747 | |
| c16 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara: The computation of circumcircles of three circles. Symposium on Solid Modeling and Applications 2001: 323-324 | |
| 2000 | ||
| j30 | Kokichi Sugihara, Masao Iri, Hiroshi Inagaki, T. Imai: Topology-Oriented Implementation - An Approach to Robust Geometric Algorithms. Algorithmica 27(1): 5-20 (2000) | |
| j29 | Kokichi Sugihara: Three-dimensional convex hull as a fruitful source of diagrams. Theor. Comput. Sci. 235(2): 325-337 (2000) | |
| c15 | Hisamoto Hiyoshi, Kokichi Sugihara: Voronoi-based interpolation with higher continuity. Symposium on Computational Geometry 2000: 242-250 | |
| c14 | Hisamoto Hiyoshi, Kokichi Sugihara: A Sequence of Generalized Coordinate Systems Based on Voronoi Diagrams and Its Application to Interpolation. GMP 2000: 129-137 | |
| c13 | Deok-Soo Kim, Donguk Kim, Kokichi Sugihara: Voronoi Diagram of a Circle Set Constructed from Voronoi Diagram of a Point Set. ISAAC 2000: 432-443 | |
| 1999 | ||
| j28 | Kokichi Sugihara: Surface interpolation based on new local coordinates. Computer-Aided Design 31(1): 51-58 (1999) | |
| j27 | ||
| j26 | Kokichi Sugihara: Resolvable Representation of Polyhedra. Discrete & Computational Geometry 21(2): 243-255 (1999) | |
| c12 | ||
| c11 | Kokichi Sugihara: Exact Computation of 4-D Convex Hulls with Perturbation and Acceleration. Pacific Conference on Computer Graphics and Applications 1999: 70- | |
| c10 | Hisamoto Hiyoshi, Kokichi Sugihara: Generalization of an Interpolant Using Voronoi Diagrams in Two Directions. Shape Modeling International 1999: 154-161 | |
| 1998 | ||
| j25 | Kokichi Sugihara, Toshiyuki Imai, Takeshi Hataguchi: An invertible Minkowski sum of figures. Systems and Computers in Japan 29(7): 33-40 (1998) | |
| c9 | Hisamoto Hiyoshi, Kokichi Sugihara: An Interpolant Based on Line Segment Voronoi Diagrams. JCDCG 1998: 119-128 | |
| c8 | Kokichi Sugihara: "Impossible Objects" Are Not Necessarily Impossible - Mathematical Study on Optical Illusion. JCDCG 1998: 305-316 | |
| 1997 | ||
| j24 | Kokichi Sugihara: Three-dimensional realization of anomalous pictures--An application of picture interpretation theory to toy design. Pattern Recognition 30(7): 1061-1067 (1997) | |
| c7 | Tsuyoshi Minakawa, Kokichi Sugihara: Topology Oriented vs. Exact Arithmetic - Experience in Implementing the Three-Dimensional Convex Hull Algorithm. ISAAC 1997: 273-282 | |
| c6 | Kokichi Sugihara: Experimental study on acceleration of an exact-arithmetic geometric algorithm. Shape Modeling International 1997: 160-168 | |
| 1995 | ||
| j23 | Yasuaki Oishi, Kokichi Sugihara: Topology-Oriented Divide-and-Conquer Algorithm for Voronoi Diagrams. CVGIP: Graphical Model and Image Processing 57(4): 303-314 (1995) | |
| j22 | Kokichi Sugihara, Hiroshi Inagaki: Why is the 3D Delaunay Triangulation Difficult to Construct. Inf. Process. Lett. 54(5): 275-280 (1995) | |
| j21 | Kokichi Sugihara: A graph-theoretical method for monitoring concept formation. Pattern Recognition 28(11): 1635-1643 (1995) | |
| 1994 | ||
| j20 | Kokichi Sugihara: A Robust and Consistent Algorithm for Intersecting Convex Polyhedra. Comput. Graph. Forum 13(3): 45-54 (1994) | |
| j19 | Atsuyuki Okabe, Barry Boots, Kokichi Sugihara: Nearest Neighbourhood Operations with Generalized Voronoi Diagrams: A Review. International Journal of Geographical Information Systems 8(1): 43-71 (1994) | |
| j18 | Kokichi Sugihara, Masao Iri: A robust Topology-Oriented Incremental algorithm for Voronoi diagrams. Int. J. Comput. Geometry Appl. 4(2): 179-228 (1994) | |
| j17 | Kokichi Sugihara: Simpler Proof of a Realizability Theorem on Delaunay Triangulations. Inf. Process. Lett. 50(4): 173-176 (1994) | |
| j16 | Kokichi Sugihara: Robust Gift Wrapping for the Three-Dimensional Convex Hull. J. Comput. Syst. Sci. 49(2): 391-407 (1994) | |
| c5 | Hiroshi Inagaki, Kokichi Sugihara: Numerically Robust Algorithm for Contructing Constrained Delaunay Triangulation. CCCG 1994: 171-176 | |
| 1993 | ||
| j15 | Kokichi Sugihara: Approximation of Generalized Voronoi Diagrams by Ordinary Voronoi Diagrams. CVGIP: Graphical Model and Image Processing 55(6): 522-531 (1993) | |
| c4 | Kokichi Sugihara: Resolvable representation of polyhedra. Solid Modeling and Applications 1993: 127-135 | |
| 1992 | ||
| j14 | Tamal K. Dey, Kokichi Sugihara, Chandrajit L. Bajaj: Delaunay triangulations in three dimensions with finite precision arithmetic. Computer Aided Geometric Design 9(6): 457-470 (1992) | |
| j13 | ||
| j12 | Tamal K. Dey, Chandrajit L. Bajaj, Kokichi Sugihara: On good triangulations in three dimensions. Int. J. Comput. Geometry Appl. 2(1): 75-95 (1992) | |
| c3 | Kokichi Sugihara: Topologically Consistent Algorithms Realted to Convex Polyhedra. ISAAC 1992: 209-218 | |
| 1991 | ||
| c2 | Tamal K. Dey, Chandrajit L. Bajaj, Kokichi Sugihara: On good triangulations in three dimensions. Symposium on Solid Modeling and Applications 1991: 431-441 | |
| 1989 | ||
| j11 | Kai-Hua Feng, Kokichi Sugihara, Noboru Sugie: Measurement of three-dimensional objects by pattern projection and camera advance. Advanced Robotics 4(4): 319-335 (1989) | |
| j10 | Kokichi Sugihara: On Finite-Precision Representations of Geometric Objects. J. Comput. Syst. Sci. 39(2): 236-247 (1989) | |
| 1988 | ||
| j9 | Kokichi Sugihara: Some location problems for robot navigation using a single camera. Computer Vision, Graphics, and Image Processing 42(1): 112-129 (1988) | |
| 1986 | ||
| j8 | ||
| 1984 | ||
| j7 | Kokichi Sugihara: An Algebraic Approach to Shape-from-Image Problems. Artif. Intell. 23(1): 59-95 (1984) | |
| j6 | Kokichi Sugihara: Interpretation of an axonometric projection of a polyhedron. Computers & Graphics 8(4): 391-400 (1984) | |
| j5 | Kokichi Sugihara: An n log n Algorithm for Determining the Congruity of Polyhedra. J. Comput. Syst. Sci. 29(1): 36-47 (1984) | |
| j4 | Kokichi Sugihara: A Necessary and Sufficient Condition for a Picture to Represent a Polyhedral Scene. IEEE Trans. Pattern Anal. Mach. Intell. 6(5): 578-586 (1984) | |
| 1983 | ||
| j3 | Kokichi Sugihara: A robust description of time-varying scenes for computer animation. Computers & Graphics 7(3-4): 277-284 (1983) | |
| 1982 | ||
| j2 | Kokichi Sugihara: Mathematical Structures of Line Drawings of Polyhedrons-Toward Man-Machine Communication by Means of Line Drawings. IEEE Trans. Pattern Anal. Mach. Intell. 4(5): 458-469 (1982) | |
| 1979 | ||
| j1 | Kokichi Sugihara: Range-Data Analysis Guided by a Junction Dictionary. Artif. Intell. 12(1): 41-69 (1979) | |
| c1 | Kokichi Sugihara: Automatic Construction of Junction Dictionaries and Their Exploitation for the Analysis of Range Data. IJCAI 1979: 859-864 | |
Colors in the list of coauthors
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