Fred Richman

Fred Richman
Smooth invariants and $\omega $-graded modules over $k[X]$

Comment.Math.Univ.Carolinae 41,3 (2000) 445-448.

Abstract:It is shown that every $\omega $-graded module over $k[X]$ is a direct sum of cyclics. The invariants for such modules are exactly the smooth invariants of valuated abelian $p$-groups.

Keywords: filtered modules, valuated groups, representations of quivers
AMS Subject Classification: 20K10, 16G20

PDF

Fred Richman Smooth invariants and $\omega $-graded modules over $k[X]$

Fred Richman
Smooth invariants and $\omega $-graded modules over $k[X]$