PROJECTIVE MODULES
Short Exact Sequence and Finitely Generated Modules | Problems in Mathematics
Advances in Ring Theory : COMPUTATION OF THE PROJECTIVE DIMENSION OF FINITELY GENERATED MODULES OVER POLYNOMIAL RINGS
algebraic geometry - How to show $M$ is a finitely generated $A$-module? - Mathematics Stack Exchange
arXiv:1604.07813v2 [math.AC] 3 May 2016
abstract algebra - Basis of a subset of finitely generated torsion-free module - Mathematics Stack Exchange
abstract algebra - A finitely generated torsional free module A over a principal ideal domain is free - Mathematics Stack Exchange
abstract algebra - Prove that a finitely generated module need not be finitely as an abelian group. - Mathematics Stack Exchange
![PDF] Injective Endomorphisms of Finitely Generated Modules by Wolmer V. Vasconcelos · 10.2307/2036775 · OA.mg](https://og.oa.mg/Injective%20Endomorphisms%20of%20Finitely%20Generated%20Modules.png?author=%20Wolmer%20V.%20Vasconcelos "PDF] Injective Endomorphisms of Finitely Generated Modules by Wolmer V. Vasconcelos · 10.2307/2036775 · OA.mg")
PDF] Injective Endomorphisms of Finitely Generated Modules by Wolmer V. Vasconcelos · 10.2307/2036775 · OA.mg
Finitely generated modules and the Noetherian condition - YouTube
ON RINGS WHOSE LEFT MODULES ARE MODULES
4 Completions of finitely generated modules. Flatness and faithful flatness
Prove that a finitely generated module over a P.I.D. is proj | Quizlet
11. Finitely-generated modules
Solved (5) Prove that if M is a finitely generated R-module | Chegg.com
An extension of Iwasawa's theorem on finitely generated modules over power series rings
PDF) On the orbit of a finitely generated module
![abstract algebra - How to prove that as an $R$-module, $\mathbb{C}^n$ is finitely generated iff $R=\mathbb{C}[x]$. - Mathematics Stack Exchange](https://i.stack.imgur.com/xxHJE.png "abstract algebra - How to prove that as an $R$-module, $\mathbb{C}^n$ is finitely generated iff $R=\mathbb{C}[x]$. - Mathematics Stack Exchange")
abstract algebra - How to prove that as an $R$-module, $\mathbb{C}^n$ is finitely generated iff $R=\mathbb{C}[x]$. - Mathematics Stack Exchange
Computations with finitely generated modules over Dedekind rings | Proceedings of the 1991 international symposium on Symbolic and algebraic computation
Decompositions of Finitely Generated Modules
Algebra and Discrete Mathematics Seminar
Finitely-generated modules over a principal ideal domain
