2020STRING (Satuan Tulisan Riset dan Inovasi Teknologi)Open access

Pendekatan Matriks Ketetanggaan Berbobot untuk Solusi Minimum Spanning Tree (MST)

Tri Yani Akhirina, Thomas Afrizal

Open full text 2 citations

Abstract

Minimum Spanning Tree (MST) or often called Minimum Weighting Spanning Tree (MWST) is a path or edge search algorithm that connects all vertices in a connected graph and does not form a circuit with a minimum weight. The classic algorithm used to solve MST problems is the P rim ’s and Kruskal’s algorithm s . The problem of minimum spanning tree is a problem related to optimization in finding the minimum weighted edge that can connect all vertices). MST is widely used in computer science such as to determin e access points, build networks and many more. The purpose of this reserarch is to find new solutions that can provide alternative MST solutions besides classical algorithms such as P rim and K ruskal. This experimental research uses a weighted adjacency matrix approach , with weight taken from the minimum side in each pair of matrix to produce a minimum spanning tree . T his new solution can be an alternative in solving the minimum spanning tree problem s .

About this research paper

What this paper is about

Minimum Spanning Tree (MST) or often called Minimum Weighting Spanning Tree (MWST) is a path or edge search algorithm that connects all vertices in a connected graph and does not form a circuit with a minimum weight. The classic algorithm used to solve MST problems is the P rim ’s and Kruskal’s algorithm s . The problem of minimum spanning tree is a problem related to optimization in finding the minimum weighted edge that can connect all vertices). MST is widely used in computer science such as to determin e access points, build networks and many more. The purpose of this reserarch is to find new solutions that can provide alternative MST solutions besides classical algorithms such as P rim and K ruskal. This experimental research uses a weighted adjacency matrix approach , with weight taken from the minimum side in each pair of matrix to produce a minimum spanning tree . T his new solution can be an alternative in solving the minimum spanning tree problem s .

Why it matters

OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.

Key contribution

A contribution statement is not available in the OpenAlex record.

Method / approach

Method details are not available in the OpenAlex metadata.

Main findings

Findings are not separately available in the OpenAlex metadata.

Limitations

Limitations are not available in the OpenAlex metadata.

Applications

Application details are not available in the OpenAlex metadata.

Available abstract

Minimum Spanning Tree (MST) or often called Minimum Weighting Spanning Tree (MWST) is a path or edge search algorithm that connects all vertices in a connected graph and does not form a circuit with a minimum weight. The classic algorithm used to solve MST problems is the P rim ’s and Kruskal’s algorithm s . The problem of minimum spanning tree is a problem related to optimization in finding the minimum weighted edge that can connect all vertices). MST is widely used in computer science such as to determin e access points, build networks and many more. The purpose of this reserarch is to find new solutions that can provide alternative MST solutions besides classical algorithms such as P rim and K ruskal. This experimental research uses a weighted adjacency matrix approach , with weight taken from the minimum side in each pair of matrix to produce a minimum spanning tree . T his new solution can be an alternative in solving the minimum spanning tree problem s .

Key concepts: Minimum spanning tree, Distributed minimum spanning tree, Kruskal's algorithm, Spanning tree, k-minimum spanning tree, Reverse-delete algorithm, Prim's algorithm, Euclidean minimum spanning tree

Related papers

Back to paper searchBrowse research topicsOriginal source
Pendekatan Matriks Ketetanggaan Berbobot untuk Solusi Minimum Spanning Tree (MST) — Research Paper | ScholarLens