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S-divisible modules over domains.

Laszlo Fuchs, Luigi Salce (1992)

Forum mathematicum

Semigroup-theoretical characterizations of arithmetical invariants with applications to numerical monoids and Krull monoids

Víctor Blanco, Pedro A. García-Sánchez, Alfred Geroldinger (2010)

Actes des rencontres du CIRM

Arithmetical invariants—such as sets of lengths, catenary and tame degrees—describe the non-uniqueness of factorizations in atomic monoids.We study these arithmetical invariants by the monoid of relations and by presentations of the involved monoids. The abstract results will be applied to numerical monoids and to Krull monoids.

Semiprime factorizations in unions of Dedekind domains.

R.W. Yeagy (1979)

Journal für die reine und angewandte Mathematik

Semirigid GCD Domains.

Muhammad Zafrullah (1975)

Manuscripta mathematica

Semivaluations and $d$ -groups

Jiří Močkoř (1982)

Czechoslovak Mathematical Journal

Some characterizations of v-domains and related properties

D. D. Anderson, D. F. Anderson, D. L. Costa, D. E. Dobbs, J. L. Mott, M. Zafrullah (1989)

Colloquium Mathematicae

Some families of finite groups and their rings of invariants

Stefan Kühnlein (1999)

Acta Arithmetica

Some remarks on Lorenzen $r$ -group of partly ordered groups

Jiří Močkoř, Angeliki Kontolatou (1996)

Czechoslovak Mathematical Journal

Special isomorphisms of $F [x_{1}, ..., x_{n}]$ preserving GCD and their use

Ladislav Skula (2009)

Czechoslovak Mathematical Journal

On the ring $R = F [x_{1}, \dots, x_{n}]$ of polynomials in n variables over a field $F$ special isomorphisms $A$ ’s of $R$ into $R$ are defined which preserve the greatest common divisor of two polynomials. The ring $R$ is extended to the ring $S = F {[[x_{1}, \dots, x_{n}]]}^{+}$ and the ring $T = F [[x_{1}, \dots, x_{n}]]$ of generalized polynomials in such a way that the exponents of the variables are non-negative rational numbers and rational numbers, respectively. The isomorphisms $A$ ’s are extended to automorphisms $B$ ’s of the ring $S$ . Using the property that the isomorphisms $A$ ’s preserve GCD it...

Subrings in trigonometric polynomial rings.

Shah, Tariq, Ullah, Ehsan (2009)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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