Energy of Vague Fuzzy Graph Structure and Its Application in Decision Making
نویسندگان
چکیده
Vague graphs (VGs), belonging to the fuzzy (FGs) family, have good capabilities when faced with problems that cannot be expressed by FGs. The notion of a VG is new mathematical attitude model ambiguity and uncertainty in decision-making issues. A vague graph structure (VFGS) generalization VG. It powerful useful tool find influential person various relations. VFGSs can deal associated inconsistent indeterminate information any real-world where may fail reveal satisfactory results. Moreover, VGSs are very tools for study different domains computer science such as networking, social systems, other issues bioscience medical science. subject energy theory one most attractive topics important biological chemical sciences. Hence, this work, we extend VFGS also use concept modeling related VFGS. Actually, our purpose develop investigate Laplacian (LE) on graph. We define adjacency matrix (AM) concept, energy, LE Finally, present three applications problems.
منابع مشابه
FUZZY SOFT MATRIX THEORY AND ITS APPLICATION IN DECISION MAKING
In this work, we define fuzzy soft ($fs$) matrices and theiroperations which are more functional to make theoretical studies inthe $fs$-set theory. We then define products of $fs$-matrices andstudy their properties. We finally construct a $fs$-$max$-$min$decision making method which can be successfully applied to theproblems that contain uncertainties.
متن کاملVague Soft Expert Set and its Application in Decision Making
In this paper, we recall the concept of vague soft expert set theory and its operations. We define the AND and OR operations of vague soft expert set and some properties. We prove the De Morgan’s law on vague soft expert set. We then provide an illustrative example of vague soft expert set and its application in decision making.
متن کاملfuzzy soft matrix theory and its application in decision making
in this work, we define fuzzy soft ($fs$) matrices and theiroperations which are more functional to make theoretical studies inthe $fs$-set theory. we then define products of $fs$-matrices andstudy their properties. we finally construct a $fs$-$max$-$min$decision making method which can be successfully applied to theproblems that contain uncertainties.
متن کاملA modification of probabilistic hesitant fuzzy sets and its application to multiple criteria decision making
Probabilistic hesitant fuzzy set (PHFS) is a fruitful concept that adds to hesitant fuzzy set (HFS) the term of probability which is able to retain more information than the usual HFS. Here, we demonstrate that the existing definitions of PHFS are not still reasonable, and therefore, we first improve the PHFS definition. By endowing the set and algebraic operations with a new re-definition of P...
متن کاملHorizontal representation of a hesitant fuzzy set and its application to multiple attribute decision making
The main aim of this paper is to present a novel method for ranking hesitant fuzzy sets (HFSs) based on transforming HFSs into fuzzy sets (FSs). The idea behind the method is an interesting HFS decomposition which is referred here to as the horizontal representation in the current study. To show the validity of the proposed ranking method, we apply it to solve a multi-attribute decision-making ...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Symmetry
سال: 2022
ISSN: ['0865-4824', '2226-1877']
DOI: https://doi.org/10.3390/sym14102081