Open AccessSome properties of intuitionistic fuzzy cone metric space
Author(s) -
Amani E. Kadhm
Publication year - 2022
Publication title -
mağallaẗ kulliyyaẗ al-tarbiyaẗ al-asāsiyyaẗ
Language(s) - English
Resource type - Journals
ISSN - 2706-8536
DOI - 10.35950/cbej.v27i110.5548
Subject(s) - conic section , mathematics , generalization , metric space , metric (unit) , cone (formal languages) , fixed point theorem , pure mathematics , fuzzy logic , injective metric space , intrinsic metric , space (punctuation) , point (geometry) , discrete mathematics , mathematical analysis , geometry , computer science , algorithm , artificial intelligence , operations management , economics , operating system
In this paper, we will study the concepts of continuous cross-sectional fuzzy conic and prove the Schauder fixed point theorem in "intuitive fuzzy conic metric spaces as a generalization of the fuzzy metric conic space and prove another version of the Schauder fixed point theorem in the intuitive fuzzy metric conic space as a generalization" of other types of point theorems fixed in the intuitively blurry conic metric space that other researchers are studying, as well as to the usual intuitively blurry conic metric space.