Add to ORKGtextabstractSeveral algorithms for the minimum spanning tree are known. The Blue-red algorithm is a generic algorithm in this field. A new proof for this algorithm is presented, based upon the duality of circuits and cuts in a graph. The Blue-red algorithm is genetic, because the other algorithms can be regarded as special instances. This is shown using the same duality
AbstractBoruvka’s algorithm, which computes a minimum cost spanning tree, is used to define a rule t...
Let G = (V,E) be a given graph whose edge set is partitioned into a set R of red edges and a set B o...
Computing a spanning tree (ST) and a minimum ST (MST) of a graph are fundamental problems in graph t...
The base concepts and theorems of the Graph Theory and related Graph Algorithms are taught in the co...
The features of an evolutionary algorithm that most determine its performance are the coding by whic...
Let be given a graph G=(V,E)G=(V,E) whose edge set is partitioned into a set R of red edges and a se...
Given a connected, undirected graph G with labeled edges, the minimum-label spanning tree problem se...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
Colloque avec actes et comité de lecture. internationale.International audienceGraphs algorithms and...
This paper studies the Minimum Spanning TreeMethods. A graph is a collection of nodes and edges, but...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
A combinatorial optimization problem consists of { a ground set of elements E, { an associated set F...
Let G = (V, E) be an undirected connected graph with a cost function w mapping edges to positive rea...
The Stackelberg Minimum Spanning Tree (StackMST) game is a network pricing (bilevel) optimization pr...
textThe shortest path and minimum spanning tree problems are two of the classic textbook problems i...
AbstractBoruvka’s algorithm, which computes a minimum cost spanning tree, is used to define a rule t...
Let G = (V,E) be a given graph whose edge set is partitioned into a set R of red edges and a set B o...
Computing a spanning tree (ST) and a minimum ST (MST) of a graph are fundamental problems in graph t...
The base concepts and theorems of the Graph Theory and related Graph Algorithms are taught in the co...
The features of an evolutionary algorithm that most determine its performance are the coding by whic...
Let be given a graph G=(V,E)G=(V,E) whose edge set is partitioned into a set R of red edges and a se...
Given a connected, undirected graph G with labeled edges, the minimum-label spanning tree problem se...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
Colloque avec actes et comité de lecture. internationale.International audienceGraphs algorithms and...
This paper studies the Minimum Spanning TreeMethods. A graph is a collection of nodes and edges, but...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
A combinatorial optimization problem consists of { a ground set of elements E, { an associated set F...
Let G = (V, E) be an undirected connected graph with a cost function w mapping edges to positive rea...
The Stackelberg Minimum Spanning Tree (StackMST) game is a network pricing (bilevel) optimization pr...
textThe shortest path and minimum spanning tree problems are two of the classic textbook problems i...
AbstractBoruvka’s algorithm, which computes a minimum cost spanning tree, is used to define a rule t...
Let G = (V,E) be a given graph whose edge set is partitioned into a set R of red edges and a set B o...
Computing a spanning tree (ST) and a minimum ST (MST) of a graph are fundamental problems in graph t...