Kruskal's Algorithm is a software tool that calculates minimal spanning trees in graphs. It is an efficient algorithm that finds the minimum weight connected graph in a set of edges. The program is used to optimize graphs in various applications such as network design and transportation planning.
Graph::Kruskal is a Perl module that provides Kruskal's Algorithm for finding Minimal Spanning Trees in Graphs. This algorithm calculates the Minimal Spanning Tree of a graph based on a cost function defined on the graph's edges.
The module takes as input a set of vertices forming the graph, a set of edges (i.e., roads) connecting those vertices, and the cost for each edge (e.g., geographical distance). The output is a set of edges that form a spanning tree linking all vertices without creating any circles.
This algorithm provides an optimal solution since it finds the minimal spanning tree based on the cost function. For more information on the algorithm, refer to Aho, Hopcroft, Ullman's "The Design and Analysis of Computer Algorithms".
Overall, Graph::Kruskal is an efficient and reliable tool for finding Minimal Spanning Trees. It is easy to use and provides accurate results.
The module takes as input a set of vertices forming the graph, a set of edges (i.e., roads) connecting those vertices, and the cost for each edge (e.g., geographical distance). The output is a set of edges that form a spanning tree linking all vertices without creating any circles.
This algorithm provides an optimal solution since it finds the minimal spanning tree based on the cost function. For more information on the algorithm, refer to Aho, Hopcroft, Ullman's "The Design and Analysis of Computer Algorithms".
Overall, Graph::Kruskal is an efficient and reliable tool for finding Minimal Spanning Trees. It is easy to use and provides accurate results.
What's New
Version 2.0: N/A