Given a graph G, the minimum edge ranking spanning tree problem (MERST) is to find a spanning tree of G whose edge ranking is minimum.
2003-27: Minimum Edge Ranking Spanning Trees of Split Graphs
dimacs.rutgers.edu › archive › abstracts
Given a graph $G$, the minimum edge ranking spanning tree problem (MERST) is to find a spanning tree of $G$ whose edge ranking is minimum. However, this problem ...
The problem MERST has a polynomial time algorithm for threshold graphs, which have useful applications in practice and is also significant in the sense that ...
Given a graph G, the minimum edge ranking spanning tree problem (MERST) is to find a spanning tree of G whose edge ranking is minimum.
Nov 1, 2006 · Given a graph G, the minimum edge ranking spanning tree problem (MERST) is to find a spanning tree of G whose edge ranking is minimum.
The algorithm involves choosing the minimum edge that connects each disjoint component of the graph, until a single component is formed. This single component ...
Nov 28, 2020 · Minimum spanning trees do not contain cycles. They reach all nodes in a graph(not disconnected). The sum of their edge weights is the smallest ...
People also ask
What is the minimum spanning tree edge?
What is the minimum number of spanning trees in a graph?
What edges must belong to every spanning tree of the graph?
What is the minimum spanning tree for a disconnected graph?
May 1, 2020 · I want to split an undirected graph by multiple minimum spanning trees. There are some special (root) nodes from which I want to start ...
Missing: ranking | Show results with:ranking
The minimum edge ranking problem on G is to find an edge ranking whose largest label is smallest among all possible edge rankings of G. The minimum edge ranking ...
ABSTRACT: The theory of the minimal spanning tree (MST) of a con- nected graph whose edges are assigned lengths according to independent identically.