TOP Page >  Search Result  >  Profile > Display All

Published Papers
Results per page:
Chronological sort:

 

 

Tetsuo Asano Professor
School of Information Science(Department of Information Science・Theoretical Information Science)

Results 101-120 of about 145

  • 101. Geometry, Morphology, and Computational Imaging,T.Asano, R.Klette, C.Ronse,Proc. 11th International Workshop on Theoretical Foundations of Computer Vision, Dagstuhl Castle, Germany, April 7-12, 2002, Lecture Notes on Computer Science 2616, 2003,2003
  • 102. Digital Halftoning: Algorithm Engineering Challenges,T.Asano,IEICE Trans. on Inf. and Syst., E86-D, 2, pp.159-178, 2003,pp.159-178,2003
  • 103. Matrix Rounding under the Lp-Discrepancy Measure and Its Application to Digital Halftoning,T. Asano, N. Katoh, K. Obokata, and T. Tokuyama,SIAM J. on COmputing,32,8,1423-1435,to appear
  • 104. Minimizing the endpoint trace length of rod motion amidst polygonal obstacles is NP-hard,T. Asano, D. Kirkpatrick, C.K. Yap,Proc. 15 Canadian Conference on Computational Geometry, August 11-13, 2003, Dalhousie University, Halifax,10-13,2003
  • 105. A New Approach to Transportation Scheduling Problem Based on Network Flow Theory,T.Asano, E.Chiba,Proc. 7th Japan Korea Joint Workshop on Algorithms and ComputationSendai,pp.228-236,2003/07/
  • 106. Pseudo-approximation algorithm with applications to optimal motion planning,T.Asano, D.G.Kirkpatrick, and C.K. Yap,Discrete and Computational Geometry, to appear,to appear
  • 107. Digital Curve Approximation with Length Evaluation,T.Asano, Y.Kawamura, R.Klette, and K.Obokata,IEICE Trans. on Fundamentals, E86-A, 5, May 2003,2003/05
  • 108. Pseudo Approximation Algorithms, with Applications to Optimal Motion Planning,T.Asano, D.Kirkpatrick, C.Yap,Proc. ACM Symp. on Computational GeometryBarcelona,pp.170-178,2002/06/
  • 109. Shattering a set of objects in 2D,S.C.Nandy, T.Asano, and T.Harayama,Discrete Applied Math., 122 pp.183-194, 2002.,pp.183-194,2002/
  • 110. Matrix Rounding under the Lp-Discrepancy Measure and Its Application to Digital Halftoning,T.Asano, N.Katoh, K.Obokata, T.Tokuyama,Proc. SIAM-ACM Symp. on Discrete AlgorithmsSan Francisco,pp.896-904,2002/01/
  • 111. Algorithmic Evaluation of Line Detection Problem,T.Asano,Interdisciplinary Information Science, Vol.8, No.2, pp.137-145, December 2002.,Vol.8,No.2,pp.137-145,2002/12/
  • 112. Translating a convex polyhedron over monotone polyhedra,T.Asano, A.Hernandez-Barrera, and S.C.Nandy,CGTA: Comput. Geom. Theory and Appli., 23, pp.257-269, 2002.,pp.257-269,2002
  • 113. Minimum-length polygons in approximation sausages,T. Asano, Y. Kawamura, R. Klette, K. Obokata,Proc.,LNCS 2059,103-112,May, 2001
  • 114. Digital Halftoning Algorithm Based on Random Space-Filling Curve,T. Asano,IEICE Trans. on Fundamentals,Vol.E82-A,No.3,553-556,Mar-99
  • 115. LEDA:複雑なアルゴリズムも簡単にプログラム化できる魔法のツール,浅野哲夫,情報処理,2000年7月
  • 116. 画像処理と計算幾何学:計算幾何学は画像処理に如何に貢献できるか,浅野哲夫,数理科学,1999年7月
  • 117. LEDA+アルゴリズム=プログラム,浅野哲夫,オペレーションズリサーチ,2000年3月
  • 118. 「計算幾何学」,浅野哲夫(単著),日本ファジィ学会誌, Vol.13, No. 2, pp.130-138,2001
  • 119. Matrix Rounding under the Lp-Discrepancy Measure and Its Aoolication to Digital Halftoning,T. Asano, N. Katoh, K. Obokata, and T. Tokuyama,Proc. ACM-SIAM Symp. on Discrete Algorithms,,896--904,2002
  • 120. How to Color a Checkerboard with a Given Distribution---Matrix Rounding Achieving Low $2\times2$-Discrepancy,Tetsuo Asano and Takeshi Tokuyama,Lecture Notes in Computer Science,Vol. 2223,636-645,2001

≪ Back ]  1  2  3  4  5  6  7  8 Next ≫ ]