This repo focus on the problem of finding a minimum spanning tree of an undirected graph. Implemented a parallel algorithm for finding the minimum spanning tree of an undirected graph using whatever ...

We use the commute-time to locate the minimum spanning tree of the graph. The spanning trees located using commute time prove to be stable to structural variations. We match the graphs by applying a ...

Abstract: The central concern of this thesis is the study of the Russo-Seymour-Welsh (RSW) theory. The first contribution of this thesis is a macroscopic decorrelation result for uniform spanning ...

Kruskal's Algorithm is used to find the Minimum Spanning Tree (MST) of a weighted, undirected graph. It selects edges in increasing order of weight, ensuring no cycles are formed, until all vertices ...

A set of k spanning trees rooted at the same vertex r in a graph G is called independent [and the trees are called independent spanning trees (ISTs)] if, for any vertex x ≠ r, the k paths from x to r, ...

Abstract A k- tree of a connected graph G is a spanning tree with maximum degree at most k. The rupture degree for a connected graph G is defined by , where and , respectively, denote the order of the ...

Complex Networks and Spanning Trees Publication Trend The graph below shows the total number of publications each year in Complex Networks and Spanning Trees.

ABSTRACT: Let denote the maximum number of disjoint bases in a matroid . For a connected graph , let , where is the cycle matroid of . The well-known spanning tree packing theorem of Nash-Williams and ...