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title:(General AND minisum AND circle AND location)

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1 Conference paper

General minisum circle location

Körner, Mark; Brimberg, Jack; Juel, Henrik; Schöbel, Anita

Proceedings of the 21st Canadian Conference on Computational Geometry — 2009, pp. 111-114

In our paper we approximate a set of given points by a general circle. More precisely, we consider the problem of locating and scaling the unit ball of some given norm k1 with respect to xed points on the plane such that the sum of weighted distances between the circle and the xed points

Year: 2009

Language: English

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2 Journal article

Locating a general minisum 'circle' on a plane

We approximate a set of given points in the plane by the boundary of a convex and symmetric set which is the unit circle of some norm. This generalizes previous work on the subject which considers Euclidean circles only. More precisely, we examine the problem of locating and scaling the unit circle

Year: 2011

Language: English

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