2009Journal of Discrete Mathematical Sciences and CryptographyRequires access

A novel single source shortest path algorithm

R. Uma Rani

Open publisher page 2 citations

Abstract

This paper presents a new algorithm for computing shortest paths in a nearly directed graph G = (V, E). The existing Dijkstra’s algorithm finds the shortest distance between given two vertices. This paper proposes a new algorithm which proves to be better than Dijkstra’s and Floyd’s algorithm in certain cases. The proposed algorithm is a single source shortest path algorithm which finds the shortest path and shortest distance from a single vertex in a graph to all other vertices in the graph.

About this research paper

What this paper is about

This paper presents a new algorithm for computing shortest paths in a nearly directed graph G = (V, E). The existing Dijkstra’s algorithm finds the shortest distance between given two vertices. This paper proposes a new algorithm which proves to be better than Dijkstra’s and Floyd’s algorithm in certain cases. The proposed algorithm is a single source shortest path algorithm which finds the shortest path and shortest distance from a single vertex in a graph to all other vertices in the graph.

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

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Available abstract

This paper presents a new algorithm for computing shortest paths in a nearly directed graph G = (V, E). The existing Dijkstra’s algorithm finds the shortest distance between given two vertices. This paper proposes a new algorithm which proves to be better than Dijkstra’s and Floyd’s algorithm in certain cases. The proposed algorithm is a single source shortest path algorithm which finds the shortest path and shortest distance from a single vertex in a graph to all other vertices in the graph.

Key concepts: Yen's algorithm, Suurballe's algorithm, Shortest Path Faster Algorithm, Shortest path problem, K shortest path routing, Floyd–Warshall algorithm, Dijkstra's algorithm, Distance

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