Searching for "Heilbronn's triangle problem." – sorted by Relevance.
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On Heilbronn's triangle problem
- ON HEILBRONN'S TRIANGLE PROBLEM JANOS KOMLOS, JANOS PINTZ AND ENDRE SZEMEREDI 1. Introduction Let
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A Lower Bound for Heilbronn's Triangle Problem in d Dimensions
- A LOWER BOUND FOR HEILBRONN'S TRIANGLE PROBLEM IN d DIMENSIONS # GILL BAREQUET + SIAM J
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Kolmogorov Complexity and a Triangle Problem of the Heilbronn Type
- Kolmogorov Complexity and a Triangle Problem of the Heilbronn Type Tao Jiang Mc
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A Duality between Small-Face Problems in Arrangements of Lines and Heilbronn-Type Problems
- . Theoretical bounds on the size of these features are also of great interest. Heilbronn's triangle problem
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The average-case area of Heilbronn-type triangles
- with the smallest area, and let A be the area of T . Heilbronn’s triangle problem asks for the maximum value assumed
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Partitions of Planar Sets Into Small Triangles
- in (1.2) is close to the true value of a * (n). Our problem is related to Heilbronn's triangle problem
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The Expected Size of Heilbronn's Triangles
- of Waterloo Paul Vit'anyi z CWI and University of Amsterdam Abstract Heilbronn's triangle problem asks
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Wilf: Algorithms and Complexity
- triangle problem. A popular account about how to analyze the average-case bounds on Heilbronn’s triangle
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Algorithmic Complexity
- of Heilbronn's triangle problem; Godel's incompleteness result; K. Godel. 1 Introduction The theory
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Approximating Uniform Triangular Meshes in Polygons
- complexity of Heilbronn’s triangle problem, see [14]. For the case of a fixed point set, minimizing
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