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Finding convex hull vertices in metric space

conference contribution
posted on 2024-10-31, 18:23 authored by Jinhong Zhong, Ke Tang, Kai Qin
The convex hull has been extensively studied in computational geometry and its applications have spread over an impressive number of fields. How to find the convex hull is an important and challenging problem. Although many algorithms had been proposed for that, most of them can only tackle the problem in two or three dimensions and the biggest issue is that those algorithms rely on the samples' coordinates to find the convex hull. In this paper, we propose an approximation algorithm named FVDM, which only utilizes the information of the samples' distance matrix to find the convex hull. Experiments demonstrate that FVDM can effectively identify the vertices of the convex hull.

History

Start page

1587

End page

1592

Total pages

6

Outlet

Proceedings of the IEEE International Joint Conference on Neural Networks (IJCNN 2014)

Editors

Derong Liu, Jennie Si, Cesare Alippi, Albert Lam

Name of conference

IJCNN 2014

Publisher

IEEE

Place published

United States

Start date

2014-07-06

End date

2014-07-11

Language

English

Copyright

© 2014 IEEE

Former Identifier

2006052172

Esploro creation date

2020-06-22

Fedora creation date

2015-04-20

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