Article overview
Abstract
In this paper, we develop the concept of Pythagorean fuzzy nano (resp. $ \delta $, $ \delta \mathcal{P} $, $ \delta \mathcal{S} $, $ \delta \alpha $ $ \& $ $ \delta \beta $ or $ e^{*} $)-continuity in Pythagorean fuzzy nano topological spaces and specialize some of their basic properties with examples. Also, we discuss about properties and characterization of Pythagorean fuzzy irresolute maps and application of Multiple Criteria Decision Making (MCDM) techniques to the real-world problem using a proposed similarity measure in Pythagorean fuzzy nano topological spaces.
Keywords and Phrases
$\mathcal{PF} \mathfrak{N} \delta Cts $$\mathcal{PF} \mathfrak{N} \delta \mathcal{S} Cts $$\mathcal{PF} \mathfrak{N} \delta Irr$$\mathcal{PF} \mathfrak{N} \delta \mathcal{S} Irr$ and Zhang similarity measure.
AMS Subject Classification
03E72, 54A40, 54C05, 94D05.
Reference information
How to Cite
Mohanarao Navuluri, K. Shantha lakshmi, P. Periyasamy (2025). $\delta$-CONTINUOUS AND IRRESOLUTE MAPS IN PYTHAGOREAN FUZZY NANO TOPOLOGICAL SPACES AND ITS APPLICATION. South East Asian Journal of Mathematics and Mathematical Sciences, 21(3), 197-220.