In the master thesis the problem of finding the point from which the sum of all the distances to any number of points in the Euclidean plane is minimal, will be presented. A historical overview of solving the given problem will be made. The given problem will be expanded by adding weights to the individual connections and finding the optimal location for the point mentioned above. A numerical method for finding a solution to the expended problem will be presented. An application, which allows a graphic display and analysis of the given problem, will be made. A solution for such a problem can act as the starting point in search of the logistics center for freight transport or postal services, and the like
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...
Given a set P of n points in the plane and a multiset W of k weights with k <= n, we assign each wei...
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...
algorithm for the problem of finding a point (x, y) in the plane that minimizes the maximal weighted...
We present a solution to the problem of computing a point in the plane minimizing the distance to n ...
AbstractWe consider the problem of locating a circle with respect to existing facilities in the plan...
In this paper we deal with locating a line in the plane. If d is a distance measure our objective is...
AbstractThe problem of finding a point on the sphere S2 = {x̄ = (x, y, z)¦x2 + y2 + z2 = 1} which mi...
This study describes algorithms for the solution of several single facility location problems with m...
Given a set of origin-destination points in the plane and a set of polygonal barriers to travel, an ...
This study provides a clear-cut solution to a minimum distance problem, in particular, the problem o...
Distance Geometry Problem (DGP) and Nonlinear Mapping (NLM) are two well established questions: Dist...
AbstractIn this paper we will extend two known location problems from Euclidean n-space to all n-dim...
The minimax facility location problem seeks for the optimal locations of the facilities in the plane...
Abstract. In this paper, we propose an improvement of an algorithm of Au-renhammer, Hoffmann and Aro...
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...
Given a set P of n points in the plane and a multiset W of k weights with k <= n, we assign each wei...
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...
algorithm for the problem of finding a point (x, y) in the plane that minimizes the maximal weighted...
We present a solution to the problem of computing a point in the plane minimizing the distance to n ...
AbstractWe consider the problem of locating a circle with respect to existing facilities in the plan...
In this paper we deal with locating a line in the plane. If d is a distance measure our objective is...
AbstractThe problem of finding a point on the sphere S2 = {x̄ = (x, y, z)¦x2 + y2 + z2 = 1} which mi...
This study describes algorithms for the solution of several single facility location problems with m...
Given a set of origin-destination points in the plane and a set of polygonal barriers to travel, an ...
This study provides a clear-cut solution to a minimum distance problem, in particular, the problem o...
Distance Geometry Problem (DGP) and Nonlinear Mapping (NLM) are two well established questions: Dist...
AbstractIn this paper we will extend two known location problems from Euclidean n-space to all n-dim...
The minimax facility location problem seeks for the optimal locations of the facilities in the plane...
Abstract. In this paper, we propose an improvement of an algorithm of Au-renhammer, Hoffmann and Aro...
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...
Given a set P of n points in the plane and a multiset W of k weights with k <= n, we assign each wei...
Let S be a subdivision of the plane into polygonal regions, where each region has an associated posi...