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Questions about rings satisfying the descending chain condition on ideals.

6 votes
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Structure theorem for artinian modules?

No, in general local finite dimensional commutative $K$-algebras are wild and their modules can not be classified. For example when $m$ is the maximal ideal and $m/m^2$ has $K$-dimension at least 3, t …
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1 vote
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Rings of finite uniserial type

It is an open problem which Artin algebras have only finitely many uniserial indecomposable modules. This is stated for example as problem 2 in the open problems section in the book "Representation th …
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