A graphic representation of the solution of the Weber problem in the space of the weights
作者:
Francesco Mazzarella,
Giancarlo Pesamosca,
期刊:
International Journal of Mathematical Education in Science and Technology
(Taylor Available online 1998)
卷期:
Volume 29,
issue 3
页码: 343-350
ISSN:0020-739X
年代: 1998
DOI:10.1080/0020739980290304
出版商: Taylor & Francis Group
数据来源: Taylor
摘要:
In this paper the Weber problem withnexisting facilities in the Euclidean plane is considered. The solution pointX*(x*,y*)can be distinct from the existing facilities (isolated point) or coinciding with one of them (coinciding point), so that there aren+ 1 different types of possible solutions. In the paper the space of the weights is partitioned inton +1 regionsRjcorresponding to them, and a graphic construction of theRjis given for the casesn= 3 andn =4.
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