An application of fuzzy graph in accidental prone zone to reduce the traffic congestion
Downloads
Abstract
The concept of a fuzzy graph model is a method of analyzing traffic congestions. This paper focuses on the
usage of a fuzzy graph model in traffic congestion. Traffic congestions are due to increase of a number of
vehicles flow in a city. It can be used to represent traffic networks in a city. In cities, there are different types of
accident prone zone with the help of this concept accident prone zones can be regulated in better ways.
In this paper, a fuzzy graph model is useful to represent the traffic network system. The road structure design
need to be investigated how to reduce the accident prone zone, such that, the total number of vehicles are
moving in a particular time on the road and to minimized traffic congestions.
In order to minimize accidents, a classification of this type is very helpful. To avoid traffic jam in bigger cities, a
development of fuzzy application can be used to prevent traffic jam.
Keywords:
Fuzzy set, Fuzzy graphs, a-cuts, Traffic congestion’s, Accident prone zoneMathematics Subject Classification:
Mathematics- Pages: 378-384
- Date Published: 01-01-2021
- Vol. 9 No. 01 (2021): Malaya Journal of Matematik (MJM)
Y. Vaishnaw, and S. Sharma, Some analogues results on fuzzy graphs. International Joumal of Mathematics Sciences and Applications, 2(2012), 535-539.
Darshankumar Dave, Nityangini Jhala, Application of Graph Theory in Traffic Management. Intermational Journal of Engineering and Innovative Technology, 3(2014), $124-126$.
Sunil Mathew, and M. S. Sunitha, Types of arcs in a furay graph. Information Sciences, $179(2009), 1760-1768$.
L. A. Zadeh, Fuzzy sets. Infomation and Control, 8(1965), 338-353.
K. R. Bhutani, and A. Rosenfeld, Strong arcs in fuzzy graphs. Information Sciences, 152(1)(2003), 319-322.
P. Bhattacharya, Some remarks on fuzzy graphs. Pattern Recognition Lett., 6(5)(1987), 297-302.
G. Nirmala, and P. Sinthamani, Finding the Strongest Path between Two Cities by using Mathematical Model. Intemational Joumal of Scientific and Reseanch Publications, 6(5)(2016), 311-314.
I K. Arjunan, and C. Subramani, Notes on Fuzzy graph. International Journal of Emerging Technology and Advanced Engineering, 5(3)(2015), 425-432.
Mini Tom and M. S. Sunitha, On strongest paths, Delta ares and blocks in fuzzy graphs. World Applied Sciences, 22 (Special issue of Applied Math) (2013), 10-17.
Arindam Day and Anita Pal, Fuzzy graph coloring Technique to Classify the Accidental Zone of a Traffic Control. Annals of Pure and Applied Mahematics, 3(2013), 169 178.
[II] K. Radha and A. Rosemine, Degree set of a fuzzy graph. International Joumal of Mathematical Achieve, $6(5)(2015), 102-106$.
G. Nirmala and P. Sinthamani, Fuzzy Regular Graph Properties with IF-THEN Rules. Aryabhatta Joumal of Mathematics and Informatics, 7(1)(2015), 97-108.
Similar Articles
- Gunaseelan Man, Arul Joseph Gnanaprakasam, Lakshmi Narayan Mishra, Vishnu Narayan Mishra, Fixed point theorems for orthogonal F-Suzuki contraction mappings on O-complete metric space with an applications , Malaya Journal of Matematik: Vol. 9 No. 01 (2021): Malaya Journal of Matematik (MJM)
You may also start an advanced similarity search for this article.
Metrics
Published
How to Cite
Issue
Section
License
Copyright (c) 2021 MJM
This work is licensed under a Creative Commons Attribution 4.0 International License.