Results 201 to 210 of about 6,865,634 (210)
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\(H\)-sets and applications on \(H_v\)-groups
2022Summary: In this paper, the notion of \(H\)-sets on \(H_v\)-groups is introduced and some related properties are investigated and some examples are given. In this regards, the concept of regular, strongly regular relations and homomorphism of \(H\)-sets are adopted.
OstadhadiDehkordi, S. +2 more
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Complex fuzzy \(H_v\)-subgroups of an \(H_v\)-group
2020Summary: The concept of complex fuzzy sets is a generalization of ordinary fuzzy sets. In this paper, we introduce the concept of complex fuzzy subhypergroups (\(H_v\)-subgroups) as well as the concept of complex anti-fuzzy subhypergroups (\(H_v\)-subgroups).
AlTahan, M., Davvaz, B.
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Fuzzy Sets and Systems, 1999
The fuzzy subhypergroups of a hypergroup and the fuzzy \(H_v\)-group of an \(H_v\)-group are defined and studied in this paper. The most interesting result is the main theorem concerning the fundamental group of the underlying \(H_v\)-group. This result proves, once more, how interesting the fundamental relations in the study of hyperstructures are.
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The fuzzy subhypergroups of a hypergroup and the fuzzy \(H_v\)-group of an \(H_v\)-group are defined and studied in this paper. The most interesting result is the main theorem concerning the fundamental group of the underlying \(H_v\)-group. This result proves, once more, how interesting the fundamental relations in the study of hyperstructures are.
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(1709-3931) COMPLEX FUZZY Hv-SUBGROUPS OF AN Hv-GROUP
2019The concept of complex fuzzy sets is a generalization of ordinaryfuzzy sets. In this paper, we introduce the concept of complex fuzzy subhy-pergroups (Hv-subgroups) as well as the concept of complex anti-fuzzy subhy-pergroups (Hv-subgroups). We investigate their properties and their relationswith the traditional fuzzy (anti-fuzzy) subhypergroups (Hv ...
Al-Tahan, Madeleine, Davvaz, Bijan
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Abelian groups derived from Hv-groups
Discrete Mathematics, Algorithms and ApplicationsThis paper explores new aspects of regular and fundamental relations on [Formula: see text]-groups, focusing on the introduction and properties of specific equivalence relations. We define the [Formula: see text] and [Formula: see text] relations on [Formula: see text]-groups, respectively, and demonstrate that these structures yield to significant ...
Ghh. Habibi, B. Davvaz, M. Al-Tahan
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A New view of the approximations in H v -groups
Soft Computing, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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