Top 10 algorithms in data mining

  • Authors:
  • Xindong Wu;Vipin Kumar;J. Ross Quinlan;Joydeep Ghosh;Qiang Yang;Hiroshi Motoda;Geoffrey J. McLachlan;Angus Ng;Bing Liu;Philip S. Yu;Zhi-Hua Zhou;Michael Steinbach;David J. Hand;Dan Steinberg

  • Affiliations:
  • University of Vermont, Department of computer Science, Burlington, VT, USA;University of Minnesota, Department of Computer Science and Engineering, Minneapolis, MN, USA;Rulequest Research Pty Ltd, St Ives, NSW, Australia;University of Texas at Austin, Department of Electrical and Computer Engineering, 78712, Austin, TX, USA;Hong Kong University of Science and Technology, Department of Computer Science, 78712, Honkong, TX, China;AFOSR/AOARD and Osaka University, 7-23-17 Roppongi, 106-0032, Minato-ku, Tokyo, TX, Japan;The University of Queensland, Department of Mathematics, 7-23-17 Roppongi, 106-0032, Brisbane, TX, Australia;Griffith University, School of Medicine, 7-23-17 Roppongi, 106-0032, Brisbane, TX, Australia;University of Illinois at Chicago, Department of Computer Science, 7-23-17 Roppongi, 60607, Chicago, IL, USA;IBM T. J. Watson Research Center, 7-23-17 Roppongi, 10532, Hawthorne, NY, USA;Nanjing University, National Key Laboratory for Novel Software Technology, 7-23-17 Roppongi, 210093, Nanjing, NY, China;University of Minnesota, Department of Computer Science and Engineering, 7-23-17 Roppongi, 55455, Minneapolis, MN, USA;Imperial College, Department of Mathematics, 7-23-17 Roppongi, 55455, London, MN, UK;Salford Systems, 7-23-17 Roppongi, 92123, San Diego, CA, USA

  • Venue:
  • Knowledge and Information Systems
  • Year:
  • 2007

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Abstract

We study the problem of segmenting a sequence into k pieces so that the resulting segmentation satisfies monotonicity or unimodality constraints. Unimodal functions can be used to model phenomena in which a measured variable first increases to ...