left (right)-quasi neutrosophic triplet loops (groups) and generalized be-algebras

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ID: 132557
2018
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Abstract
The new notion of a neutrosophic triplet group (NTG) is proposed by Florentin Smarandache; it is a new algebraic structure different from the classical group. The aim of this paper is to further expand this new concept and to study its application in related logic algebra systems. Some new notions of left (right)-quasi neutrosophic triplet loops and left (right)-quasi neutrosophic triplet groups are introduced, and some properties are presented. As a corollary of these properties, the following important result are proved: for any commutative neutrosophic triplet group, its every element has a unique neutral element. Moreover, some left (right)-quasi neutrosophic triplet structures in BE-algebras and generalized BE-algebras (including CI-algebras and pseudo CI-algebras) are established, and the adjoint semigroups of the BE-algebras and generalized BE-algebras are investigated for the first time.
Reference Key
zhang2018symmetryleft Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors ;Xiaohong Zhang;Xiaoying Wu;Florentin Smarandache;Minghao Hu
Journal journal of hospitality and tourism management
Year 2018
DOI
10.3390/sym10070241
URL
Keywords Keywords not found

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