AbstractGiven an undirected graph with weights associated with its edges, the degree-constrained minimum spanning tree problem consists in finding a minimum spanning tree of the given graph, subject to constraints on node degrees. We propose a variable neighborhood search heuristic for the degree-constrained minimum spanning tree problem, based on a dynamic neighborhood model and using a variable neighborhood descent iterative improvement algorithm for local search. Computational experiments illustrating the effectiveness of the approach on benchmark problems are reported
Given edge weighted graph G (all weights are non-negative), The Degree Constrained Minimum Spanning ...
The purpose of this thesis is to develop a solution to the problem of determining the minimal spanni...
International audienceGiven a connected edge-weighted graph G and a positive integer B, the degree-c...
In the generalized version of the classical Minimum Spanning Tree problem, the nodes of a graph are ...
Given an undirected graph whose edges are labeled or colored, edge weights indicating the cost of an...
In this paper we consider the Degree Constrained Minimum Spanning Tree Problem. This problem is conc...
The Degree Constrained Minimum Spanning Tree (DCMST) on a graph is the problem of generating a minim...
Let GV,E be a simple undirected complete graph with vertex and edge sets V and E, respectively. In t...
This paper deals with the degree constrained k-cardinality minimum spanning tree (k-MSTPD) problem d...
Given an undirected network with positive edge costs and a positive integer d > 2, the minimum-degre...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
In this paper, we introduce and study a generalization of the degree constrained minimum spanning tr...
Given edge weighted graph G (all weights are non-negative), The Degree Constrained Minimum Spanning ...
The Minimum Spanning Tree (MST) problem with an added constraint that no node in the spanning tree h...
We present a study on heuristic solution approaches to the minimum labelling Steiner tree problem, a...
Given edge weighted graph G (all weights are non-negative), The Degree Constrained Minimum Spanning ...
The purpose of this thesis is to develop a solution to the problem of determining the minimal spanni...
International audienceGiven a connected edge-weighted graph G and a positive integer B, the degree-c...
In the generalized version of the classical Minimum Spanning Tree problem, the nodes of a graph are ...
Given an undirected graph whose edges are labeled or colored, edge weights indicating the cost of an...
In this paper we consider the Degree Constrained Minimum Spanning Tree Problem. This problem is conc...
The Degree Constrained Minimum Spanning Tree (DCMST) on a graph is the problem of generating a minim...
Let GV,E be a simple undirected complete graph with vertex and edge sets V and E, respectively. In t...
This paper deals with the degree constrained k-cardinality minimum spanning tree (k-MSTPD) problem d...
Given an undirected network with positive edge costs and a positive integer d > 2, the minimum-degre...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
In this paper, we introduce and study a generalization of the degree constrained minimum spanning tr...
Given edge weighted graph G (all weights are non-negative), The Degree Constrained Minimum Spanning ...
The Minimum Spanning Tree (MST) problem with an added constraint that no node in the spanning tree h...
We present a study on heuristic solution approaches to the minimum labelling Steiner tree problem, a...
Given edge weighted graph G (all weights are non-negative), The Degree Constrained Minimum Spanning ...
The purpose of this thesis is to develop a solution to the problem of determining the minimal spanni...
International audienceGiven a connected edge-weighted graph G and a positive integer B, the degree-c...