Relative flatness and coherence

Communications in Algebra

Volumn 34, Issue 1, 2006, Pages 303-312

  Dauns, John ^a  

^a Tulane University   (United States)

Author keywords

Category M ; Finitely presented; M injective

Indexed keywords

EID: 30444437178     PISSN: 00927872     EISSN: None     Source Type: Journal    
DOI: 10.1080/00927870500346289     Document Type: Article

References (13)

1. Beachy, J. A. (2002). M-injective modules and prime M-ideals. Comm. Algebra 30(10): 4649-4676.
2. Chase, S. U. (1960). Direct products of modules. Trans. Amer. Math. Soc. 97:457-473.
3. Cohn, P. M. (2000). An Introduction to Ring Theory. New York: Springer Verlag.
4. Dauns, J. (1994). Modules and Rings. Cambridge: Cambridge University Press.
5. Dauns, J. (2002). Coherence. Comm. in Algebra 30(6):3063-3075.
6. Fuchs, L. (1970). Abelian Groups. Vol. I, II. New York: Academic Press.
7. Lam, T. Y. (1999). Lectures on Modules and Rings. Graduate Texts in Math. 189. New York: Springer Verlag.
8. Lam, T. Y. (2001). A First Course in Noncommutative Rings. (2nd ed.) Graduate Texts in Math. 131. New York: Springer Verlag.
9. Mohamed, S. H., Müller, B.T. (1990). Continuous and Discrete Modules. London Math. Soc. Lecture Note Series. 147. New York: Cambridge University Press.
10. Prest, M., Wisbauer, R. (2004) Finite presentation and purity in categories σ[M]. Colloquium Math. 99(2): 189-201.
11. Rotman, J. (1979). An Introduction to Homological Algebra. New York: Academic Press.
12. Wisbauer, R. (1991). Foundations of Module and Ring Theory. Philadelphia: Gordon and Breach Science Publishers.
13. Wisbauer, R. (2002). Cotilting objects and dualities. In: Coelho, F., e.a. Representations of Algebras. Proc. Sao Paulo. LNPAM 224. Marcel Dekker, pp. 215-233.