Newbetuts
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New posts in noetherian
Looking for a special class of ideals such that If every ascending chain of ideals from this class stabilizes, then $R$ is a Noetherian ring.
algebraic-geometry
ring-theory
commutative-algebra
ideals
noetherian
Grade of a maximal prime ideal in a Noetherian UFD
commutative-algebra
noetherian
unique-factorization-domains
Left noetherian ring but not right noetherian ring
abstract-algebra
noetherian
A Noetherian integral domain is a UFD iff $(f):(g)$ is principal
abstract-algebra
ring-theory
noetherian
unique-factorization-domains
Is this ring Noetherian?
commutative-algebra
ring-theory
noetherian
If $A/I \cong A/J$ as rings and $I\subseteq J,$ then $I=J.$ [duplicate]
abstract-algebra
ring-theory
ideals
noetherian
Noetherian rings and prime ideals
commutative-algebra
noetherian
$K[X^2,X^3]\subset K[X]$ is a Noetherian domain and all its prime ideals are maximal
abstract-algebra
algebraic-geometry
commutative-algebra
noetherian
krull-dimension
A ring that is left Noetherian but not right noetherian
ring-theory
modules
noetherian
A noetherian topological space is compact
general-topology
noetherian
Is every commutative ring a limit of noetherian rings?
commutative-algebra
category-theory
noetherian
limits-colimits
Noetherian ring with finitely many height $n$ primes
commutative-algebra
noetherian
krull-dimension
Is an epimorphic endomorphism of a noetherian commutative ring necessarily an isomorphism?
commutative-algebra
category-theory
noetherian
epimorphisms
How does one prove that the ring of integer-valued polynomials $\text{Int}(\mathbb{Z})$ is not Noetherian?
commutative-algebra
noetherian
integer-valued-polynomials
In a noetherian integral domain every non invertible element is a product of irreducible elements
abstract-algebra
commutative-algebra
ring-theory
integral-domain
noetherian
Global dimension of quasi Frobenius ring
abstract-algebra
ring-theory
homological-algebra
noetherian
Ring of formal power series over a principal ideal domain is a unique factorisation domain
abstract-algebra
ring-theory
principal-ideal-domains
noetherian
unique-factorization-domains
Ring is Noetherian if it admits a faithful finitely generated module with ACC on submodules generated by ideals
abstract-algebra
commutative-algebra
modules
noetherian
finitely-generated
How to prove Ass$(R/Q)=\{P\}$ if and only if $Q$ is $P$-primary when $R$ is Noetherian? [duplicate]
commutative-algebra
ideals
noetherian
Non-finitely generated R-module
abstract-algebra
ring-theory
modules
noetherian
projective-module
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