Results 11 to 20 of about 260 (138)
Translations in semirings and semiring of translations
Malaya Journal of Matematik, 2020 In this paper we describe the inner left [right] translations and bitranslations on a semiring \(s\) and it is shown that these translations in semirings provides representations of the semiring. In particular, here it is shown that the translations on a \(\Gamma\)-semiring is again a \(\Gamma\)-semiring.
null Siji Michael, null P. G. Romeo
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Vague Bi-Quasi-Interior Ideals of Γ-Semirings
International Journal of Analysis and Applications, 2023 In this paper, we introduce and study the concept of vague bi-quasi-interior ideals of Γ-semirings as a generalization of vague bi-ideals, vague quasi-ideals, vague interior ideals, vague bi-quasi-interior ideals, and vague bi-quasi-interior ideals of Γ ...
Y. Bhargavi +2 more
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Morita contexts, ideals, and congruences for semirings with local units; pp. 252–259 [PDF]
Proceedings of the Estonian Academy of Sciences, 2018 We consider Morita contexts for semirings that have certain local units but not necessarily an identity element. We show that the existence of a Morita context with unitary bisemimodules and surjective maps implies that the two semirings involved have ...
Laur Tooming
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An Efficient Approach to Approximate Fuzzy Ideals of Semirings Using Bipolar Techniques
Mathematics, 2022 The bipolar fuzzy (BF) set is an extension of the fuzzy set used to solve the uncertainty of having two poles, positive and negative. The rough set is a useful mathematical technique to handle vagueness and impreciseness.
Muhammad Shabir +3 more
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On bi-ideals of Γ-semihyperrings [PDF]
Journal of Hyperstructures, 2023 The concept of Γ-semihyperrings is a generalization of semirings, semihyperrings and Γ-semirings. The notion of bi-ideals and minimal bi-ideals in Γ-semihyperrings is introduced with several examples.
Jitendrasing Jaysing Patil +1 more
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Commutativity of MA-Semirings with Involution through Generalized Derivations
Journal of Mathematics, 2020 In this paper, we study the generalized derivations of MA-semirings with involution. We discuss some differential identities satisfied by the generalized derivations which force the semirings with involution to be commutative.
Liaqat Ali +5 more
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Discussiones Mathematicae - General Algebra and Applications, 2002 Let \((S,+)\) be a semigroup and \(p>0\) an integer. If for any \(x\in S\) there exists some \(y\in S\) such that \(x+py+x=y\) and \(py+x+py=x\) then \((S,+)\) is called a \(p\)-semigroup. Near at hand examples are idempotent semigroups and groups which satisfy \(x+x=0\) for all \(x\in S\). A semiring \((S,+,\cdot)\) is called a \(p\)-semiring if \((S,+
Budimirovic, Branka +2 more
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Characterizations of Regular Ordered Semirings by Ordered Quasi-Ideals
International Journal of Mathematics and Mathematical Sciences, 2016 We introduce the notion of an ordered quasi-ideal of an ordered semiring and show that ordered quasi-ideals and ordered bi-ideals coincide in regular ordered semirings.
Pakorn Palakawong na Ayutthaya +1 more
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BRICS Report Series, 2000 One of the most well-known induction principles in computer science<br />is the fixed point induction rule, or least pre-fixed point rule. Inductive <br />*-semirings are partially ordered semirings equipped with a star operation<br />satisfying the fixed point equation and the fixed point induction rule for<br />linear terms ...
Ésik, Zoltán, Kuich, Werner
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Positivstellensätze for semirings
Mathematische Annalen, 2023 AbstractIn this paper we develop a number of results and notions concerning Positivstellensätze for semirings (preprimes) of commutative unital real algebras. First we reduce the Archimedean Positivstellensatz for semirings to the corresponding result for quadratic modules.
Schmüdgen, Konrad, Schötz, Matthias
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