Peak-Reducing Fitting of a Curve under the Lp Metric

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概要

• 論文の詳細を見る

• Given a function y=f(x) in one variable, we consider the problem of computing a k-peaked curve y=φ(x) minimizing the Lp distance between them. In other words, φ(x) has at most k local peaks and minimizes the area bounded by the curves f(x) and φ(x). This gives extension of the authors’ previous work [5] on the unimodal (i.e., single-peaked) approximation for the L2 distance.

• 東北大学の論文

著者

• SADAKANE KUNIHIKO

  Graduate School of Information Science and Electrical Engineering, Kyushu University

• Tokuyama Takeshi

  The Graduate School Of Information Sciences (gsis) Tohoku University

• CHUN Jinhee

  GSIS, Tohoku University

• TOKUYAMA Takeshi

  GSIS, Tohoku University

• YUKI Masato

  GSIS, Tohoku University

• Sadakane Kunihiko

  The Graduate School Of System Information Science Kyushu University

• Sadakane Kunihiko

  Graduate School Of Information Science And Electrical Engineering Kyushu University

• Yuki Masato

  Gsis Tohoku University

• Chun Jinhee

  The Graduate School Of Information Sciences (gsis) Tohoku University

関連論文

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• Quantum Algorithms for Intersection and Proximity Problems
• Quantum Computation in Computational Geometry
• Efficient Algorithms for Constructing a Pyramid from a Terrain(Computational Geometry, Foundations of Computer Science)
• Peak-Reducing Fitting of a Curve under the Lp Metric
• Minimax Parametric Optimization Problems and Multidimensional Parametric Searching
• Optimal Balanced Semi-Matchings for Weighted Bipartite Graphs

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