Results 81 to 90 of about 28,060 (225)
Left Noetherian rings with differentially trivial proper quotient rings
We characterize left Noetherian rings with differentially trivial proper quotient rings.
O. D. Artemovych
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About j{\mathscr{j}}-Noetherian rings
Let RR be a commutative ring with identity and j{\mathscr{j}} an ideal of RR. An ideal II of RR is said to be a j{\mathscr{j}}-ideal if I⊈jI\hspace{0.33em} \nsubseteq \hspace{0.33em}{\mathscr{j}}.
Alhazmy Khaled +3 more
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Noetherian Quasi-Polish Spaces
In the presence of suitable power spaces, compactness of $\mathbf{X}$ can be characterized as the singleton $\{X\}$ being open in the space $\mathcal{O}(\mathbf{X})$ of open subsets of $\mathbf{X}$. Equivalently, this means that universal quantification over a compact space preserves open predicates.
De Brecht, Matthew, Pauly, Arno
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Noetherian properties in composite generalized power series rings
Let (Γ,≤)({\mathrm{\Gamma}},\le ) be a strictly ordered monoid, and let Γ⁎=Γ\{0}{{\mathrm{\Gamma}}}^{\ast }\left={\mathrm{\Gamma}}\backslash \{0\}. Let D⊆ED\subseteq E be an extension of commutative rings with identity, and let I be a nonzero proper ...
Lim Jung Wook, Oh Dong Yeol
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Moduli spaces of compact RCD(0,N)-structures. [PDF]
Mondino A, Navarro D.
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Topological Noetherianity of polynomial functors II: base rings with Noetherian spectrum. [PDF]
Bik A, Danelon A, Draisma J.
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Noetherianity up to Symmetry [PDF]
To appear in Springer's LNM C.I.M.E.
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On some modules over group rings of locally soluble groups with rank restrictions on subgroups [PDF]
The author studies an $f R$$G$-module $A$ such that $f R$is an integral domain, $G$ is a locally soluble group ofinfinite section $p$-rank (or infinite 0-rank), $C_{G}(A)=1$,$A/C_{A}(G)$ is not a~noetherian $f R$-module, and for everyproper subgroup $H ...
O. Yu. Dashkova
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Lattice modules having small cofinite irreducibles
We introduce the concept of small cofinite irreducibles in Noetherian lattice modules and obtain several characterizations of this property.
E. W. Johnson +2 more
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Perturbation of singular integral operators with piecewise continuous coefficients
In the paper it is shown that the property of singular integral operators with piecewise continuous coefficients to be Noetherian is stable with respect to their perturbation with certain non-compact operators. An example is constructed showing that the
Vasile Neagu, Diana Bîclea
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