## Abstract

Fractional variants of distance-based parameters have application in the fields of sensor networking, robot navigation, and integer programming problems. Complex networks are exceptional networks which exhibit significant topological features and have become quintessential research area in the field of computer science, biology, and mathematics. Owing to the possibility that many real-world systems can be intelligently modeled and represented as complex networks to examine, administer and comprehend the useful information from these real-world networks. In this paper, local fractional strong metric dimension of certain complex networks is computed. Building blocks of complex networks are considered as the symmetric networks such as cyclic networks C n , circulant networks C n 1,2 , mobious ladder networks M 2 n , and generalized prism networks G m n . In this regard, it is shown that LSFMD of C n n ≥ 3 and G m n n ≥ 6 is 1 when n is even and n / n − 1 when n is odd, whereas LSFMD of M 2 n is 1 when n is odd and n / n − 1 when n is even. Also, LSFMD of C n 1,2 is n / 2 ⌈ m + 1 / 2 ⌉ where n ≥ 6 and m = ⌈ n − 5 / 4 ⌉ .

## Full Text

### Topics from this Paper

- Building Blocks Of Complex Networks
- Complex Networks
- Field Of Computer Science
- Dimension Of Networks
- Local Dimension + Show 5 more

Create a personalized feed of these topics

Get Started### Similar Papers

- IEEE Access
- Jan 1, 2021

- Symmetry
- May 12, 2023

- Mathematics
- Nov 18, 2022

- Journal of Mathematics
- Feb 27, 2021

- IEEE Access
- Jan 1, 2020

- Science
- Aug 20, 2004

- Physica A: Statistical Mechanics and its Applications
- Dec 1, 2021

- Frontiers in Physics
- Nov 2, 2022

- Information Fusion
- Sep 1, 2021

- Science
- Aug 20, 2004

- International Journal of Data Science and Analytics
- Nov 15, 2018

- Proceedings of the AAAI Conference on Artificial Intelligence
- Apr 3, 2020

- Journal of Bioinformatics and Computational Biology
- Dec 1, 2018

- Physica A: Statistical Mechanics and its Applications
- Jul 1, 2019

### Complexity

- Complexity
- Sep 20, 2023

- Complexity
- Sep 20, 2023

- Complexity
- Sep 15, 2023

- Complexity
- Sep 14, 2023

- Complexity
- Sep 14, 2023

- Complexity
- Sep 14, 2023

- Complexity
- Sep 9, 2023

- Complexity
- Sep 7, 2023

- Complexity
- Sep 7, 2023