AI-Assisted Wearable Devices for Promoting Human Health and Strength Using Complex Interval-Valued Picture Fuzzy Soft Relations

Wearable technology allows users to monitor and track various fitness-related activities and data, including calories burned, distance traveled, heart rate, and sleep patterns. To choose best app for fitness, here introduced a new innovation in fuzzy algebra named as complex interval valued picture...

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Bibliographic Details
Published inEuropean journal of pure and applied mathematics Vol. 18; no. 1; p. 5523
Main Authors Hatamleh, Raed, Al-Husban, Abdullah, Zubair, Sulima Ahmed Mohammed, Elamin, Mawahib, Saeed, Maha Mohammed, Abdolmaleki, Eisa, Fujita, Takaaki, Nordo, Giorgio, Khattak, Arif Mehmood
Format Journal Article
LanguageEnglish
Published 31.01.2025
Online AccessGet full text
ISSN1307-5543
1307-5543
DOI10.29020/nybg.ejpam.v18i1.5523

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Summary:Wearable technology allows users to monitor and track various fitness-related activities and data, including calories burned, distance traveled, heart rate, and sleep patterns. To choose best app for fitness, here introduced a new innovation in fuzzy algebra named as complex interval valued picture fuzzy soft relations (CIVPFSR) by defining the cartesian product (CP) of two complex interval valued picture fuzzy soft sets (CIVPFSS). Additionally, the many kinds of CIVPFS relations are described, and their outcomes are also mentioned in this article. The CIVPFSS has a complex structure that includes multidimensional variables for membership, abstinence, and non-membership degrees. As a result, this research offers modeling techniques for wearable technology that are based on CIVPFSR. The score function for best human decision making is also formulated in this process. Lastly, a comparison of current structures is done to demonstrate the viability of the suggested work with the conclusion highlighting its potential to significantly advance wearable technology. Additionally, a topological space is developed for CIVPFSR, providing a geometric interpretation of these relations and offering insights into their behavior in multi-dimensional decision spaces. The basic operations, operators, related theorems, and results are discussed. Results concerning the interiors and closures are also addressed.
ISSN:1307-5543
1307-5543
DOI:10.29020/nybg.ejpam.v18i1.5523