Weak Uniform Distribution of un+1 =aun + b in Dedekind Domains.
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Weitzenböck Derivations and Classical Invariant Theory II: The Symbolic Method
Bedratyuk, Leonid (2011)
Serdica Mathematical Journal
2000 Mathematics Subject Classification: 13N15, 13A50, 13F20.An analogue of the symbolic method of classical invariant theory for a representation and manipulation of the elements of the kernel of Weitzenböck derivations is developed.
Wenn B ein Hauptidealring ist, so sind alle projektiven B [X, Y]-Moduln frei.
Hartmut Lindel (1976)
Mathematische Annalen
When is each proper overring of R an S(Eidenberg)-domain?
Noômen Jarboui (2002)
Publicacions Matemàtiques
A domain R is called a maximal "non-S" subring of a field L if R ⊂ L, R is not an S-domain and each domain T such that R ⊂ T ⊆ L is an S-domain. We show that maximal "non-S" subrings R of a field L are the integrally closed pseudo-valuation domains satisfying dim(R) = 1, dimv(R) = 2 and L = qf(R).
When is the last degree solution of a Bézout identity nonnegative on the interval [-1,1]?
Tim N. T. Goodman, Charles A. Micchelli (2002)
RACSAM
We give conditions such that the least degree solution of a Bézout identity is nonnegative on the interval [-1,1].
When is seminormal or -closed?
Martine Picavet-L'Hermitte (1999)
Bollettino dell'Unione Matematica Italiana
Sia a un intero algebrico con il polinomio minimale . Si danno condizioni necessarie e sufficienti affinché l'anello sia seminormale o -chiuso per mezzo di . Come applicazione, in particolare, si ottiene che se , , le condizioni sono espresse mediante il discriminante de .
When the Dual of an Ideal is a Ring.
James A. Huckaba, Ira J. Papick (1982)
Manuscripta mathematica
Whitehead Modules over Domains.
L. Fuchs, T. Becker, S. Shela (1989)
Forum mathematicum
Witt's Theorem for Quadratic Forms over 2-adic Local Rings.
David Mordecai Cohen (1977)
Mathematische Zeitschrift
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