Relativization, absolutization, and latticization in Ring and Module Theory
Author:
Publisher
Springer Science and Business Media LLC
Subject
Computational Theory and Mathematics,Statistics, Probability and Uncertainty,General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s40863-015-0013-5.pdf
Reference50 articles.
1. Albu, T.: On commutative Grothendieck categories having a Noetherian cogenerator. Arch. Math. (Basel) 34, 210–219 (1980)
2. Albu, T.: Certain Artinian lattices are Noetherian. Applications to the Relative Hopkins–Levitzki Theorem. In: Van Oystaeyen, F. (ed.) Methods in Ring Theory, pp. 37–52. D. Reidel Publishing, Dordrecht (1984)
3. Albu, T.: Classes of lattices (co)generated by a lattice and their global (dual) Krull dimension. Discrete Math. 185, 1–18 (1998)
4. Albu, T.: A seventy year jubilee: The Hopkins–Levitzki Theorem. In: Albu, T., Birkenmeier, G.F., Erdoğan, A., Tercan, A. (eds.) Ring and Module Theory, Trends in Mathematics, pp. 1–26. Birkhäuser, Basel (2010)
5. Albu, T.: The Osofsky–Smith Theorem for modular lattices, and applications (I). Commun. Algebra 39, 4488–4506 (2011)
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