| Title | : | Smarandache Neutrosophic Algebraic Structures |
| Author | : | W.B. Vasantha Kandasamy |
| Language | : | en |
| Rating | : | 4.90 out of 5 stars |
| Type | : | PDF, ePub, Kindle |
| Uploaded | : | Apr 07, 2021 |
Download Smarandache Neutrosophic Algebraic Structures - W.B. Vasantha Kandasamy file in ePub
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Smarandache, neutrosophy, neutrosophic probablity, sets, and logic, amer.
Neutrosophic concepts found their way in many other fields, such as classification [3, 4], number theory [5, 6], algebraic equations [7, 8], boolean algebra and optimization neutrosophic algebra began with smarandache and kandasamy in where they defined neutrosophic.
Neutrosophic structures, extension of algebraic structures to neutroalgebras.
Algebraic structures of neutrosophic triplets, neutrosophic duplets, or neutrosophic multisets.
Smarandache: types of neutrosophic graphs and neutrosophic algebraic structures together with their applications in technology, seminar, universitatea transilvania din brasov, facultatea de design de produs si mediu, brasov, romania 06 june (2015).
The notion of interval neutrosophic length of an interval neutrosophic set is also introduced, and related properties are investigated. Next article in journal new definitions about a i -statistical convergence with respect to a sequence of modulus functions and lacunary sequences.
In 2013 smarandache refined the neutrosophic set to n components: introduction of i-neutrosophic algebraic structures; introduction to neutrosophic cognitive.
One with points and lines) such that some ``axiom'' is false in at least two different ways, or is false and also sometimes true. For more smarandache-related absurdity, look at his self-titled (and self-edited) smarandache notions journal.
Aug 20, 2020 smarandache provided interesting methods to deal with classical algebraic structures.
An international book series in information science and engineering florentin smarandache mohamed abdel-basset.
The fourth chapter introduces several neutrosophic algebraic structures since they help in defining the new concept of neutrosophic linear bialgebra, neutrosophic bivector spaces, smarandache neutrosophic linear bialgebra and smarandache neutrosophic bivector spaces.
Neutrosophic sets proposed by smarandache in [6] has become an interesting area of major research in recent days both in the area of algebraic structures [7–11] as well as in applications ranging from medical diagnosis to sentiment analysis [12,13]. The study of neutrosophic triplets happens to be a special form of neutrosophic sets.
In this paper, we introduced samarandache-2-algebraic structure of soft neutrosophic near-ring namely smarandache–soft neutrosophic near-ring.
Basic neutrosophic algebraic structures and their applications to fuzzy and neutrosophic models, hexis, (2003). Bialgebraic structures and smarandache bialgebraic structures,.
Using neutrosophic theory, vasantha kandasamy and florentin smarandache introduced the concept of neutrosophic algebraic structures in [1,2].
Smarandache algebraic structures had been introduced in a series of 10 books.
We de nenbsp;smarandache - soft neutrosophic - near ring and obtain the some of it characterization through sub algebraic structures of near - ring. Pilz and for soft neutrosophic algebraic structures we refer tonbsp;muhammed shabir, mumtazali, munazza naz, and florentin smarandache.
Algebraic structures of neutrosophic triplets, neutrosophic duplets, or neutrosophic multisets, 2nd volume by smarandache, florentin.
Study of soft sets was first proposed by molodtsov in 1999 to deal with uncertainty in a non-parametric manner. The researchers did not pay attention to soft set theory at that time but now the soft set theory has been developed in many areas of mathematics. Algebraic structures using soft set theory are very rapidly developed. In this book we developed soft neutrosophic algebraic structures.
Agboola, on neutrosophic quadruple algebraic structures university of new mexico.
Mar 7, 2019 smarandache [46] laid the first attempt to study neutrosophic neutrosophic algebraic structures and neutrosophic cognitive maps were.
In this book for the first time we introduce the notion of smarandache neutrosophic algebraic structures. Smarandache algebraic structures had been introduced in a series of 10 books.
In this paper, we study the notion of smarandache zero divisor in semigroups and rings. We illustrate them with examples and prove some interesting results about them.
Neutrosophic theory has representatives on all continents and, therefore, it can be said to be a universal theory. On the other hand, according to the three volumes of “the encyclopedia of neutrosophic researchers” (2016, 2018, 2019), plus numerous others not yet included in encyclopedia book series, about 1200 researchers from 73 countries have applied both the neutrosophic theory and method.
(this article belongs to the special issue algebraic structures of neutrosophic triplets, neutrosophic duplets, or neutrosophic multisets) view full-text download pdf citation export bibtex.
In this book, for the first time we introduce the notion of neutrosophic algebraic structures for groups, loops, semigroups and groupoids and also their neutrosophic n-algebraic structures.
Basic neutrosophic algebraic structures and their applications to fuzzy and neutrosophic models.
Florentin smarandache, university of new mexico, mathematics and sciences neutrosophic quadruple algebraic codes over z 2 and their propertiesmore.
The introduction of neutrosophic theory has put forth a significant concept by giving representation to indeterminates. Uncertainty or indeterminacy happen to be one of the major factors in almost all real-world problems. When uncertainty is modeled we use fuzzy theory and when indeterminacy is involved we use neutrosophic theory.
The fourth chapter introduces several neutrosophic algebraic structures since they help in defining the new concept of neutrosophic linear bialgebra, neutrosophic bivector spaces, smarandache neutrosophic linear bialgebra and smarandache neutrosophic bivector spaces. Theirprobable applications to real-world models are discussed.
The theory of neutrosophic graphs is introduced and applied to fuzzy and neutrosophic models. In chapter one we introduce some of the basic neutrosophic algebraic structures essential for the further development of the other chapters.
Authors: florentin smarandache category: general mathematics.
Work with special neutrosophic set (it is called single valued neutrosophic set, see [21]). The neutrosophic set theory is applied to many scienti c elds (see [3033]), including algebraic systems (see [4, 10, 16, 28, and 29]), it is similar to the applications of fuzzy set and soft set theory in algebraic structures ([2, 14, 25, 27 and 34-37]).
Groups are the most fundamental and rich algebraic structure with respect to some binary operation in the study of algebra. In this paper, for the first time, we introduced the notion of neutrosophic triplet which is a group of three elements that satisfy certain properties with some binary operation. These neutrosophic triplets highly depends on the defined binary operation.
Smarandache introduced the degree of indeterminacy/neutrality (i) as independent component in 2003 – introduction of i-neutrosophic algebraic structures.
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