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Intuitionistic Fuzzy Normal subrings over a non-associative ring
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2012 N. Palaniappan et. al [20, 28] have investigated the concept of intuitionistic fuzzy normal subrings in associative rings.
Shah Tariq +2 more
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Ural Mathematical JournalIn 1996, the first author defined analogs of the concepts of complete (divisible), reduced, and periodic abelian groups, well-known in the theory of abelian groups, for arbitrary varieties of algebras. In 2021, the first author proposed a modification of
Leonid M. Martynov, Tatiana V. Pavlova
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Canadian Mathematical Bulletin, 1993 AbstractA ring R is E-associative if φ(xy) = φ(x)y for all endomorphisms φ of the additive group of R, and all x,y ∊ R. Unital E-associative rings are E-rings. The structure of the torsion ideal of an E-associative ring is described completely. The E-associative rings with completely decomposable torsion free additive groups are also classified ...
Shalom Feigelstock
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Lower Radicals in Associative Rings
Canadian Journal of Mathematics, 1969 Given a homomorphically closed class of (not necessarily associative) rings , the lower radical property determined by is the least radical property for which all rings in are radical. Recently (7) a process of constructing the lower radical property from a class of associative rings has been given which terminates after a countable number of steps.
J. F. Watters
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Characterizations of non-associative rings by the properties of their fuzzy ideals
Journal of Taibah University for Science, 2019 In this paper, we extend the characterizations of Kuroki [Regular fuzzy duo rings. Inform Sci. 1996;96:119–139], by initiating the concept of fuzzy left (resp.
Nasreen Kausar +4 more
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ASSOCIATIVE RINGS SOLVED AS LIE RINGS
Наука и техника, 2011 The paper has proved that an associative ring which is solvable of a n- class as a Lie ring has a nilpotent ideal of the nilpotent class not more than 3×10n–2 and a corresponding quotient ring satisfies an identity [[x1, x2, [x3, x4]], x5] = 0.
M. B. Smirnov
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Semigroup gradings on associative rings
Advances in Applied Mathematics, 2006 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yuri A. Bahturin, Mikhail V. Zaicev
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SMARANDACHE NON-ASSOCIATIVE RINGS [PDF]
, 2002 An associative ring is just realized or built using reals or complex; finite or infinite by defining two binary operations on it. But on the contrary when we want to define or study or even introduce a non-associative ring we need two separate algebraic ...
Vasantha, Kandasamy
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Smarandache Non-Associative (SNA-) rings [PDF]
, 2005 In this paper we introduce the concept of Smarandache non-associative rings, which we shortly denote as SNA-rings as derived from the general definition of a Smarandache Structure (i.e., a set A embedded with a week structure W such that a proper subset ...
Vasantha Kandasamy, W.B.
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, 2012 This paper is the continuation of the work started in [12]. The present paper is devoted to the study of ideals of neutrosophic rings.
Adeleke E.O +2 more
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