We implement a fast reoptimization algorithm for MIN SPANNING TREE under vertex insertions, initially proposed and analyzed in the work of Boria and Paschos [Boria N, Paschos VTh. Fast reoptimization for the minimum spanning tree problem. J Discrete Algor 2010, 8:296–310] and study its experimental approximation behavior in randomly generated graphs. The reoptimization setting can briefly be formulated as follows: given an instance of the problem for which we already know some optimal solution, and given some ‘small’ perturbations on this instance, is it possible to compute a new (optimal or at least near-optimal) solution for the modified instance without computation from scratch? We focus in this article on the most popular modification: ...
AbstractA new parallel algorithm for updating the minimum spanning tree of an n-vertex graph followi...
The reoptimization issue studied in this paper can be described as follows: given an instance I of s...
This paper presents a new edge-swap heuristic for generating spanning trees with a minimum number of...
We study reoptimization versions of the minimum spanning tree problem. The reoptimization setting ca...
We present a set of rules that can be used to give optimal solutions to the vertex updating problem ...
The problem of finding the minimal spanning tree on an undirected weighted graph has been investigat...
AbstractThe problem of finding the minimal spanning tree on an undirected weighted graph has been in...
We address reoptimization issues for the Steiner tree problem. We assume that an optimal solution is...
We address reoptimization issues for the Steiner tree problem. We assume that an optimal solution is...
We describe an efficient algorithm for maintaining a minimum spanning tree (MST) in a graph subject ...
The vertex updating problem for a minimum spanning tree MST is dened as follows Given a graph G VE...
We study a probabilistic optimization model for min spanning tree, where any vertex v i of the input...
We study a probabilistic optimization model for MIN SPANNING TREE, where any vertex vi of the input-...
We report our findings on an extensive empirical study on several algorithms for maintaining minimum...
The reoptimization issue studied in this paper can be described as follows: given an instance I of s...
AbstractA new parallel algorithm for updating the minimum spanning tree of an n-vertex graph followi...
The reoptimization issue studied in this paper can be described as follows: given an instance I of s...
This paper presents a new edge-swap heuristic for generating spanning trees with a minimum number of...
We study reoptimization versions of the minimum spanning tree problem. The reoptimization setting ca...
We present a set of rules that can be used to give optimal solutions to the vertex updating problem ...
The problem of finding the minimal spanning tree on an undirected weighted graph has been investigat...
AbstractThe problem of finding the minimal spanning tree on an undirected weighted graph has been in...
We address reoptimization issues for the Steiner tree problem. We assume that an optimal solution is...
We address reoptimization issues for the Steiner tree problem. We assume that an optimal solution is...
We describe an efficient algorithm for maintaining a minimum spanning tree (MST) in a graph subject ...
The vertex updating problem for a minimum spanning tree MST is dened as follows Given a graph G VE...
We study a probabilistic optimization model for min spanning tree, where any vertex v i of the input...
We study a probabilistic optimization model for MIN SPANNING TREE, where any vertex vi of the input-...
We report our findings on an extensive empirical study on several algorithms for maintaining minimum...
The reoptimization issue studied in this paper can be described as follows: given an instance I of s...
AbstractA new parallel algorithm for updating the minimum spanning tree of an n-vertex graph followi...
The reoptimization issue studied in this paper can be described as follows: given an instance I of s...
This paper presents a new edge-swap heuristic for generating spanning trees with a minimum number of...