Florida Atlantic University C. E. Schmidt College of Science Department of Mathematical Sciences

Publications and Preprints

Markus Schmidmeier


  1. M. Schmidmeier, From Littlewood-Richardson sequences to subgroup embeddings and back; (2007), 5pp. arXiv.

  2. H.-D. Gronau and M. Schmidmeier, Orthogonal covers by multiplication graphs; manuscript (2006), 15pp, to appear in: Discrete Appl. Math.

  3. M. Schmidmeier, Systems of submodules and an isomorphism problem for Auslander-Reiten quivers, Manuscript (2005-06), 1-25, to appear in: Bull. Belgian Math. Soc., arXiv.

  4. C. Petroro and M. Schmidmeier, Abelian groups with a p2-bounded subgroup, revisited; manuscript (2006), 15pp, to appear in: Journal of Algebra and its Applications.   arXiv.

  5. C. M. Ringel and M. Schmidmeier,  Invariant Subspaces of Nilpotent Linear Operators. I., Journal für die reine und angewandte Mathematik 614 (2008), 1-52. Crelle.

  6. C. M. Ringel and M. Schmidmeier, The Auslander-Reiten Translation in Submodule Categories, dedicated to Idun Reiten, Trans. Amer. Math. Soc. 360 (2008), 691-716, arXiv.

  7. C. M. Ringel and M. Schmidmeier, Submodule categories of wild representation type, Journal of Pure and Applied Algebra 205/2 (2006), 412-422;  Science Direct;   arXiv.

  8. M. Schmidmeier, A Remark by M.C.R. Butler on Subgroup Embeddings, Oberwolfach Report 6 (2005), 380-382. manuscript, Oberwolfach Report.

  9. M. Schmidmeier, Bounded Submodules of Modules, dedicated to Claus Michael Ringel on the occasion of his 60th birthday, Journal of Pure and Applied Algebra 203 (2005), 45-82;  Science Direct.

  10. M. Schmidmeier, A Construction of Metabelian Groups, Archiv der Mathematik 84 (2005), 392-397;   Electronic Version.

  11. M. Schmidmeier, A family of noetherian rings with their finite length modules under control, dedicated to Helmut Lenzing on the occasion of his 60th birthday, Czechoslovak Mathematical Journal 52 (3), (2002), 545--552.

  12. M. Schmidmeier, Ring Units in iterated cyclic extensions, and in NTRU, Tatra Mountains Mathematical Publications 25 (2002), 127-136.

  13. M. Schmidmeier, When are artinian PI-rings artin algebras ? ,  Comm. Alg., 29  (4), (2001), 1659-1668.

  14. M. Schmidmeier, The finite length modules for thin Z-graded rings , Comm. Alg., 29 (3) (2001), 1041 - 1067. Article.

  15. M. Schmidmeier, Endofinite modules over hereditary artinian PI-rings ,  Proc. Conf. ICRA VIII, Canadian Mathematical Society Conference Proceedings 24 (1998), 497 - 511.

  16. M. Schmidmeier, The local duality for homomorphisms and an application to pure semisimple PI-rings,  Colloquium Mathematicum 77 (1998), 121 - 132.

  17. M. Schmidmeier, Auslander-Reiten theory for artinian PI-rings ,  J. Alg. 207 (1998), 72-81.

  18. M. Schmidmeier, A dichotomy for finite length modules induced by the local duality , Comm. Alg. 25 (1997), 1933 - 1944.

  19. M. Schmidmeier, Auslander-Reiten-Köcher für artinsche Ringe mit Polynomidentität,  Ph. D. Dissertation, Universität München, 1996, Zentralblatt 858.16012

Last modified:  by Markus Schmidmeier