A Note on Finite Ring Extensions
ON COMPACTLY PACKED RINGS A commutative ring with identity is compactly packed by primes (briefly: a C. P.-ring) if whenever an
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abstract algebra - Let $F$ be a field. How do we show that maximal ideals of $F[x]$ are the principal ideals generated by the monic irreducible polynomials? - Mathematics Stack Exchange
PDF) Prime and maximal ideals in polynomial rings
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abstract algebra - A principal ideal is maximal in $\mathbb Z[x]$? - Mathematics Stack Exchange
MAXIMAL IDEALS IN POLYNOMIAL RINGS 1. Introduction Our goal here is to describe the maximal ideals in three types of polynomial
Intersection Multiplicities and Hilbert Polynomials
On the Hilbert-Samuel Function
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Necessary and sufficient conditions such that extended mean values are Schur-convex or Schur-concave
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abstract algebra - Localization of maximal ideal is again a maximal ideal and the residue fields are isomorphic - Mathematics Stack Exchange
VOLUME INDEX 1563
A NULLSTELLENSATZ FOR NASH RINGS
A Maximal Ideal in the Ring of Continuous Functions and a Quotient Ring | Problems in Mathematics
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Abstract Algebra: irreducible polynomial generates maximal ideal, 11-27-17 - YouTube
Solved Modern algebra 2You can ignore the first question, | Chegg.com
PDF) Prime Ideals in Polynomial Rings Over One-Dimensional Domains
PDF) A Short Proof for the Krull Dimension of a Polynomial Ring
PRESENTATIONS OF MODULES WHEN IDEALS NEED NOT BE PRINCIPAL
Abstract Algebra Ring Homomorphisms Prime and Maximal Ideals - YouTube
RNT2.1. Maximal Ideals and Fields - YouTube
RNT2.1. Maximal Ideals and Fields - YouTube
MTH 310: HW 6
