Abstract
Mixed modules of finite torsion-free rank over a discrete valuation domain which are either pi-Butler modules or homomorphic images of a finite direct sum of purely indecomposable modules are characterized.
Received: 2003-10-13
Revised: 2004-05-15
Published Online: 2006-05-12
Published in Print: 2006-01-26
© Walter de Gruyter
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Articles in the same Issue
- Linear independence of L-functions
- Infinite interacting diffusion particles I: Equilibrium process and its scaling limit
- Every smooth p-adic Lie group admits a compatible analytic structure
- Mixed modules of finite torsion-free rank over a discrete valuation domain
- On generalized smooth groups
- E-locally cyclic abelian groups and maximal near-rings of mappings
- A note on Fourier coefficients of cusp forms on GLn
- Non-proper affine actions of the holonomy group of a punctured torus
- The linearisation map in algebraic K-theory
- The homotopy type of BG2Λ for some small matrix groups G
Articles in the same Issue
- Linear independence of L-functions
- Infinite interacting diffusion particles I: Equilibrium process and its scaling limit
- Every smooth p-adic Lie group admits a compatible analytic structure
- Mixed modules of finite torsion-free rank over a discrete valuation domain
- On generalized smooth groups
- E-locally cyclic abelian groups and maximal near-rings of mappings
- A note on Fourier coefficients of cusp forms on GLn
- Non-proper affine actions of the holonomy group of a punctured torus
- The linearisation map in algebraic K-theory
- The homotopy type of BG2Λ for some small matrix groups G