Geometrical Solutions for Some Minimax Location Problems
Jack Elzinga and
Donald W. Hearn
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Jack Elzinga: The Johns Hopkins University, Baltimore, Maryland
Donald W. Hearn: University of Florida, Gainesville, Florida
Transportation Science, 1972, vol. 6, issue 4, 379-394
Abstract:
Four closely related minimax location problems are considered. Each involves locating a point in the plane to minimize the maximum distance (plus a possible constant) to a given finite set of points. The distance measures considered are the Euclidean and the rectilinear. In each case efficient, finite solution procedures are given. The arguments are geometrical.
Date: 1972
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Persistent link: https://EconPapers.repec.org/RePEc:inm:ortrsc:v:6:y:1972:i:4:p:379-394
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