New posts in Noetherian

A surjective homomorphism which is not an isomorphism for rings (Using basic algebra)

If $R$ is a reduced Noetherian ring, then every prime ideal in the total quotient ring $K(R)$ is maximal.

Prove that all ideals in $\mathbb{Z}[x]$ are generated by two elements.

Left noetherian ring but not right noetherian ring

Is the function ring $C^{\infty}(M)$ noetherian?

Let $R$ be a commutative Noetherian ring (with unity), and let $I$ be an ideal of $R$ such that $R/I \cong R$. Then is $I=(0)$?

What is an easy example of non-Noetherian domain?

A noetherian topological space is compact

Krull dimension of polynomial rings over noetherian rings

Is the ring of germs of $C^\infty$ functions at $0$ Noetherian?