Results 21 to 30 of about 72 (68)
Neutrosophic Semiopen Hypersoft Sets with an Application to MAGDM under the COVID‐19 Scenario
Hypersoft set is a generalization of soft sets, which takes into account a multiargument function. The main objective of this work is to introduce fuzzy semiopen and closed hypersoft sets and study some of their characterizations and also to present neutrosophic semiopen and closed hypersoft sets, an extension of fuzzy hypersoft sets, along with few ...
D. Ajay +5 more
wiley +1 more source
[Retracted] A Hybrid BSC‐DEA Model with Indeterminate Information
Strategy is the main source of long‐term growth for organizations, and if it is not successfully implemented, even if appropriate ones are adopted, the process is futile. The balanced scorecard which focuses on four aspects such as growth and learning, internal processes, customer, and financial is considered as a comprehensive framework for assessing ...
Mohammad Jaberi Hafshjani +4 more
wiley +1 more source
In this paper, we examine the multicriteria decision‐making (MCDM) difficulties for Pythagorean fuzzy hypersoft sets (PFHSSs). The PFHSSs are a suitable extension of the Pythagorean fuzzy soft sets (PFSSs) which deliberates the parametrization of multi‐subattributes of considered parameters.
Rana Muhammad Zulqarnain +5 more
wiley +1 more source
On The Computing of Symbolic 2-Plithogenic And 3-Plithogenic Complex Roots of Unity
The concept of unity roots plays a central role in the theory of field extensions and polynomials roots' computing. The objective of this paper is to find the algebraic formula for computing the symbolic 2-plithogenic and 3-plithogenic complex roots of unity, where a general formula will be provided with many related examples up to the exponent 3.
openaire +2 more sources
Concentric Plithogenic Hypergraph based on Plithogenic Hypersoft sets – A Novel Outlook
Plithogenic Hypersoft sets (PHS) introduced by Smarandache are the extensions of soft sets and hypersoft sets and it was further protracted to plithogenic fuzzy whole Hypersoft set to make it more applicable to multi attribute decision making environment.
Nivetha Martin, Florentin Smarandache
openaire +3 more sources
An Introduction to Symbolic 2-Plithogenic Modules Over Symbolic 2-Plithogenic Rings
The symbolic n-plithogenic sets and algebraic structures are a new branch of pure algebra released as new generalizations of classical algebraic structures. The main goal of this paper is to define for the first time the concept of symbolic 2-plithogenic module over a symbolic 2-plithogenic ring.
Nader Mahmoud Taffach +1 more
openaire +2 more sources
Short Communication of Big Plithogenic Science and Deep Plithogenic Science
Big Science refers to large-scale, well-funded collaborative research designed to refine established theories and produce significant experimental or observational data. In contrast, Deep Science emphasizes reexamining fundamental principles, exploring alternative frameworks, and proposing transformative theories to tackle core scientific challenges ...
Takaaki Fujita, Florentin Smarandache
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On The Dual Symbolic 2-Plithogenic Numbers
The objective of this paper is to combine dual numbers with symbolic 2-plithogenic numbers in one algebraic structure called dual symbolic 2-plithogenic real numbers. Also, many elementary properties of the suggested system such as inverses and idempotents will be handled by many related theorems and examples.
Khadija Ben Othman +2 more
openaire +3 more sources
Domination in Plithogenic product fuzzy graphs
Abstract The notion of Plithogenic vertex domination and Plithogenic edge domination in Plithogenic product fuzzy graphs (PPFGs) has been newly introduced and discussed based on P-weights of P-vertices and P-edges respectively with properties, results and examples.
Bharathi, T., Leo, S., Davvaz, Bijan
openaire +1 more source
The symbolic plithogenic differentials calculus
In this paper, we were keen to present the concept of the symbolic plithogenic differentials calculus, Where the symbolic plithogenic differentiable is defined. In addition, properties of the symbolic plithogenic differentiation are introduced. Also, we prove the derivation rules of the symbolic plithogenic functions.
Yaser Ahmad Alhasan +2 more
openaire +2 more sources

