Results 211 to 220 of about 18,102 (241)
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Fuzzy congruences and fuzzy normal subgroups

Information Sciences, 1992
The paper deals with fuzzy congruences on a group [cf. \textit{P. Bhattacharya} and \textit{N. P. Mukherjee}, ibid. 36, 267-282 (1985; Zbl 0599.20003)] and states a one-to-one correspondence between them and normal fuzzy subgroups (which is analogous to the group case). A similar result was recently presented by \textit{B. B.
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The lattice of fuzzy normal subgroups is modular

Information Sciences, 1995
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Complex fuzzy normal subgroup

AIP Conference Proceedings, 2015
In this paper, we continue the study of complex fuzzy groups by introducing the notion of complex fuzzy normal subgroup based on complex fuzzy space as a generalisation of fuzzy normal subgroup in the sense of Dib.
Abdallah Al-Husban   +2 more
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The fuzzy normal subgroup

Fuzzy Sets and Systems, 1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dib, K. A., Hassan, A. A. M.
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Fuzzy cosets and fuzzy normal subgroups

Information Sciences, 1992
The paper discusses properties of fuzzy normal groups (e.g. homomorphic images). The manuscript of the paper is from 1987 (``sup property'' is assumed!). Current results and recent literature can be found in the paper by \textit{I. J. Kumar, P. K. Saxena} and \textit{P. Yadav} [Fuzzy Sets Syst. 46, 121-132 (1992; Zbl 0776.20025)].
Ajmal, Naseem, Prajapati, Anand Swaroop
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Normal fuzzy -subgroups in near-rings

Fuzzy Sets and Systems, 2001
The authors define and study normal fuzzy \(R\)-subgroups in near-rings, that is, systems whose addition is a group, whose multiplication is a semigroup, having a one-sided distributive law.
Kim, Kyung Ho, Jun, Young Bae
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The normal intuitionistic fuzzy subgroups

2010 IEEE International Conference on Intelligent Computing and Intelligent Systems, 2010
In this paper,we present the concept of (α, β)-normal intuitionistic fuzzy subgroup. And we show that, in 16 kinds of (α, β)-normal intuitionistic fuzzy subgrous, the significant ones are the (∈,∈)-normal intuitionistic fuzzy subgroup, the (∈, ∈ ∨q)- normal intuitionistic fuzzy subgroup and the (∈ ∧q, ∈)- normal intuitionistic fuzzy subgroup.
null Bin Yu, Xue-Hai Yuan
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Normality and congruence in fuzzy subgroups

Information Sciences, 1992
Fuzzy normal subgroups [cf. \textit{W. M. Wu}, Math. Appl. 1, No. 3, 9-20 (1988; Zbl 0668.20026), \textit{M. Akgül}, J. Math. Anal. Appl. 133, 93- 100 (1988; Zbl 0652.20002), \textit{M. Asaad}, Fuzzy Sets Syst. 39, 323-328 (1991; Zbl 0718.20036)] and fuzzy congruence relations [cf. \textit{P. Bhattacharya}, \textit{N. P. Mukherjee}, Inf. Sci.
Makamba, B. B., Murali, V.
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Homomorphisms and fuzzy (fuzzy normal) subgroups

Fuzzy Sets and Systems, 1991
By using the idea of a level subgroup of a fuzzy subgroup a different proof of Theorem 1 of Eroglu is given. Also a generalization of Theorem 3.9 of Mukherjee and Bhattacharya is made by dropping the assumption that the group \(G\) is finite.
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