Abstract.
We generalize Ringel and Schmidmeier's theory on
the Auslander–Reiten translation of the submodule category
Funding source: NSF of China
Award Identifier / Grant number: 10725104
Funding source: STCSM
Award Identifier / Grant number: 09XD1402500
The authors sincerely thank the anonymous referee for carefully reading the manuscript, and for the valuable comments and suggestions, which improve the presentation.
© 2014 by Walter de Gruyter Berlin/Boston
Articles in the same Issue
- Frontmatter
- Smooth global solutions for the two-dimensional Euler Poisson system
- Primitive ideals in quantum Schubert cells: Dimension of the strata
- Group valued null sequences and metrizable non-Mackey groups
- The splitting relation for Fréchet spaces over non-archimedean fields
- Bloch–Kato pro-p groups and locally powerful groups
- On Lp resolvent estimates for Laplace–Beltrami operators on compact manifolds
- The Ext functor and self-sums
- Auslander–Reiten translations in monomorphism categories
- An elementary proof of the vanishing of the second cohomology of the Witt and Virasoro algebra with values in the adjoint module
- Unitals over composition algebras
- Separation of bi-harmonic differential operators on Riemannian manifolds
Articles in the same Issue
- Frontmatter
- Smooth global solutions for the two-dimensional Euler Poisson system
- Primitive ideals in quantum Schubert cells: Dimension of the strata
- Group valued null sequences and metrizable non-Mackey groups
- The splitting relation for Fréchet spaces over non-archimedean fields
- Bloch–Kato pro-p groups and locally powerful groups
- On Lp resolvent estimates for Laplace–Beltrami operators on compact manifolds
- The Ext functor and self-sums
- Auslander–Reiten translations in monomorphism categories
- An elementary proof of the vanishing of the second cohomology of the Witt and Virasoro algebra with values in the adjoint module
- Unitals over composition algebras
- Separation of bi-harmonic differential operators on Riemannian manifolds