Ideal theory in the ternary semiring .

Kar, S.

Displaying similar documents to “Ideal theory in the ternary semiring $ℤ_{0}^{-}$ .”

Some cancellation ideal rings.

Chaopraknoi, Sureeporn, Savettaseranee, Knograt, Lertwichitsilp, Patcharee (2005)

General Mathematics

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Two-generated ideals of linear type.

Kulosman, H. (2009)

Acta Mathematica Universitatis Comenianae. New Series

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Ideals of BCI-algebras and their Properties

Chenglong Wu, Yuzhong Ding (2008)

Formalized Mathematics

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In this article three classes of ideals are discussed: associative ideals, commutative ideals, implicative ideals and positive implicative ideals, and their elementary properties. Some of their properties and the relationships between them have not been proven yet, and will be completed in the following article.MML identifier: BCIIDEAL, version: 7.8.10 4.99.1005

Prime ideals in semirings.

Gupta, Vishnu, Chaudhari, J.N. (2011)

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

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A short proof of a fibre criterion for polynomials to belong to an ideal.

Nowak, Krzysztof Jan (2001)

Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica

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Ideal-triangularizability of upward directed sets of positive operators.

Kandić, Marko (2011)

Annals of Functional Analysis (AFA) [electronic only]

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On almost discrete space

Ali Akbar Estaji (2008)

Archivum Mathematicum

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Let $C (X)$ be the ring of real continuous functions on a completely regular Hausdorff space. In this paper an almost discrete space is determined by the algebraic structure of $C (X)$ . The intersection of essential weak ideal in $C (X)$ is also studied.

Multiplication modules and homogeneous idealization.

Ali, Majid M. (2006)

Beiträge zur Algebra und Geometrie

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A “class group” obstruction for the equation $C y^{d} = F (x, z)$

Denis Simon (2008)

Journal de Théorie des Nombres de Bordeaux

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In this paper, we study equations of the form $C y^{d} = F (x, z)$ , where $F \in ℤ [x, z]$ is a binary form, homogeneous of degree $n$ , which is supposed to be primitive and irreducible, and $d$ is any fixed integer. Using classical tools in algebraic number theory, we prove that the existence of a proper solution for this equation implies the existence of an integral ideal of given norm in some order in a number field, and also the existence of a specific relation in the class group involving this ideal. In some cases,...

Displaying similar documents to “Ideal theory in the ternary semiring ℤ 0 - .”

Displaying similar documents to “Ideal theory in the ternary semiring $ℤ_{0}^{-}$ .”