AbstractThe minimal spanning tree problem is a popular problem of discrete optimization. Numerous algorithms have been developed using the traditional approach but with the emergence of modern-day complex data structures, new algorithms have been proposed which are more complex yet asymptotically efficient. In this paper we present a cycle detection based greedy algorithm, to obtain a minimal spanning tree of a given input weighted undirected graph. The algorithm operates on the idea that every connected graph without any cycle is a tree. At successive iterations, the algorithm selects and tests if the highest degree vertex is a member of any cycle to remove the most expensive edge from the cycle associated with it. The iteration continues ...
A spanning tree in a connected graph is a subgraph that forms a tree by connecting all the nodes. Th...
We study in this paper the problem of finding in a graph a subset of k edges whose deletion causes t...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
We present a simple new algorithm for computing minimum spanning trees that is more than two times f...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
Computing the minimum spanning tree of the graph is one of the fundamental computational problems. I...
We present a randomized linear-time algorithm to find a minimum spanning tree in a connected graph w...
A specific type of graph G is a spanning tree. A spanning tree is produced when all of the vertices ...
AbstractThe problem of finding the minimal spanning tree on an undirected weighted graph has been in...
In this paper, by means of an abstract model of the SIMD type with vertical data processing (the STA...
The problem of finding the minimal spanning tree on an undirected weighted graph has been investigat...
For a given undirected, simple and connected graph G = (V, E) with edges associated with integer wei...
AbstractThe minimum spanning tree problem is a classical and well-known combinatorial optimization p...
This paper studies the Minimum Spanning TreeMethods. A graph is a collection of nodes and edges, but...
This thesis studies three problems in network optimization, viz., the minimum spanning tree verifica...
A spanning tree in a connected graph is a subgraph that forms a tree by connecting all the nodes. Th...
We study in this paper the problem of finding in a graph a subset of k edges whose deletion causes t...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
We present a simple new algorithm for computing minimum spanning trees that is more than two times f...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
Computing the minimum spanning tree of the graph is one of the fundamental computational problems. I...
We present a randomized linear-time algorithm to find a minimum spanning tree in a connected graph w...
A specific type of graph G is a spanning tree. A spanning tree is produced when all of the vertices ...
AbstractThe problem of finding the minimal spanning tree on an undirected weighted graph has been in...
In this paper, by means of an abstract model of the SIMD type with vertical data processing (the STA...
The problem of finding the minimal spanning tree on an undirected weighted graph has been investigat...
For a given undirected, simple and connected graph G = (V, E) with edges associated with integer wei...
AbstractThe minimum spanning tree problem is a classical and well-known combinatorial optimization p...
This paper studies the Minimum Spanning TreeMethods. A graph is a collection of nodes and edges, but...
This thesis studies three problems in network optimization, viz., the minimum spanning tree verifica...
A spanning tree in a connected graph is a subgraph that forms a tree by connecting all the nodes. Th...
We study in this paper the problem of finding in a graph a subset of k edges whose deletion causes t...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...