AbstractGiven n demand points in the plane, the p-centre problem is to locate p supply points so as to minimize the maximum distance from a demand point to its nearest supply point. Megiddo and Supowit have recently shown that not only is this problem NP-hard, but even finding a close approximate solution to the problem is NP-hard. In this paper we present a polynomial time algorithm for the Euclidean p-centre problem when the demand points are restricted to lie on a fixed number of parallel lines
The vertex p-center problem consists of locating p facilities among a set of M potential sites such ...
Given a set P of n points in the plane, we seek two squares whose center points belong to P , their ...
The p-center problem is a relatively well known facility location problem thatinvolves locating p id...
Abstract. Given n demand points on the plane, the Euclidean P-Center problem is to find P supply poi...
In the p-piercing problem, we are given a collection of regions, and wish to determine whether there...
A location is sought within some convex region of the plane for the central site of some public serv...
We consider the p-piercing problem, in which we are given a collection of regions, and wish to deter...
Thep-center problem consists of choosingp facilities among a set ofM possible locations and assignin...
AbstractThis paper revisits an early but interesting optimal algorithm first proposed by Drezner to ...
[[abstract]]Given a set of n points on the plane, the rectilinear m-center problem is to find n rect...
AbstractGeneralizing a result of Hochbaum and Shmoys, a polynomial algorithm with a worst-case error...
Center location on cactus graphs. The p-center problem has been shown to be NP-hard for case of a ge...
Let P be a set of n points in the plane and let e be a segment of xed length. The segment center pro...
In an earlier paper [Hud91], two "alternative" p-Center problems, where the centers servin...
maximal covering, minimal quantile, single facility location, Euclidean distance, polyhedral distanc...
The vertex p-center problem consists of locating p facilities among a set of M potential sites such ...
Given a set P of n points in the plane, we seek two squares whose center points belong to P , their ...
The p-center problem is a relatively well known facility location problem thatinvolves locating p id...
Abstract. Given n demand points on the plane, the Euclidean P-Center problem is to find P supply poi...
In the p-piercing problem, we are given a collection of regions, and wish to determine whether there...
A location is sought within some convex region of the plane for the central site of some public serv...
We consider the p-piercing problem, in which we are given a collection of regions, and wish to deter...
Thep-center problem consists of choosingp facilities among a set ofM possible locations and assignin...
AbstractThis paper revisits an early but interesting optimal algorithm first proposed by Drezner to ...
[[abstract]]Given a set of n points on the plane, the rectilinear m-center problem is to find n rect...
AbstractGeneralizing a result of Hochbaum and Shmoys, a polynomial algorithm with a worst-case error...
Center location on cactus graphs. The p-center problem has been shown to be NP-hard for case of a ge...
Let P be a set of n points in the plane and let e be a segment of xed length. The segment center pro...
In an earlier paper [Hud91], two "alternative" p-Center problems, where the centers servin...
maximal covering, minimal quantile, single facility location, Euclidean distance, polyhedral distanc...
The vertex p-center problem consists of locating p facilities among a set of M potential sites such ...
Given a set P of n points in the plane, we seek two squares whose center points belong to P , their ...
The p-center problem is a relatively well known facility location problem thatinvolves locating p id...