This repository contains Java implementations of two fundamental graph algorithms: Kruskal's algorithm for finding the minimum spanning tree (MST) and Dijkstra's algorithm for finding the shortest ...

This repository contains an implementation of Kruskal's algorithm in C++ to find the Minimum Spanning Tree (MST) of a graph. The program provides functionalities for loading a graph from a file, ...

Finding minimum spanning trees (MST) in various types of networks is a well-studied problem in theory and practical applications. A number of efficient algorithms have been already developed for this ...

In 1983, Gallager, Humblet, and Spira published a distributed algorithm for computing a minimum spanning tree. For several years, I regarded it as a benchmark problem for verifying concurrent ...

Our algorithm runs in linear time for series-parallel graphs with small degrees. By applying this algorithm, we also give an approximation algorithm for solving the minimum edge-ranking spanning tree ...

The computation of Minimum Spanning Trees (MSTs) is a fundamental graph problem with important applications. However, there has been little study of MSTs for temporal graphs, which is becoming common ...

We consider a generalization of the classical minimum spanning tree problem called the generalized minimum spanning tree problem and denoted by GMST problem. It is known that the GMST problem belongs ...

To address this problem to some extent, this article proposes an adaptive mini-minimum spanning tree-based outlier detection (MMOD) method, which utilizes a novel distance measure by scaling the ...