Abelian Groups, Rings, Modules, and Homological Algebra by Pat Goeters (Editor), Overtoun M.G. Jenda (Editor) PDF

By Pat Goeters (Editor), Overtoun M.G. Jenda (Editor)

ISBN-10: 142001076X

ISBN-13: 9781420010763

ISBN-10: 1584885521

ISBN-13: 9781584885528

In honor of Edgar Enochs and his venerable contributions to a vast variety of subject matters in Algebra, best researchers from world wide accrued at Auburn college to document on their newest paintings and trade principles on a few of brand new top-rated examine issues. This rigorously edited quantity provides the refereed papers of the individuals of those talks besides contributions from different veteran researchers who have been not able to attend.

These papers replicate some of the present issues in Abelian teams, Commutative Algebra, Commutative jewelry, workforce concept, Homological Algebra, Lie Algebras, and Module conception. obtainable even to starting mathematicians, a lot of those articles recommend difficulties and courses for destiny learn. This quantity is an exceptional addition to the literature and a precious instruction manual for starting in addition to pro researchers in Algebra.

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Additional info for Abelian Groups, Rings, Modules, and Homological Algebra

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The finitely A-generated modules are those for which I can be chosen to be finite. Arnold and Murley observed in [16] that even if P is A-projective, H A (P) need not be a projective E-module. Therefore, H A and TA may not induce an equivalence between the category of A-projective R-modules and the category of projective right E-modules. This resembles the difficulties encountered in the study of dualities once interest shifts to the investigation of submodules of A I for infinite index-sets I .

Of Math. 26 (2000); 241-254. [27] H. Pat Goeters and Bruce Olberding, Extensions of ideal-theoretic properties of a domain to submodules of the quotient field; J. of Alg. 237 (2001), no. 1; 14-31. ; Criteres de platitude et de projectivite; Inv. Math. 13 (1971); 1 - 89. ; Regular and principal projective endomorphism rings of mixed abelian groups; Comm. in Algebra 22 (1994); 1161-1176. [30] William Heinzer, Integral in which every non-zero ideal is divisorial; Comm. in Algebra 15 (1968), no. 9; 3021-3043.

3 Localization . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 4 Questions . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . References . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 15 16 19 20 20 Abstract In this paper, we study an invariant (R) introduced by Scott Chapman to measure how far an HFD R is from being a UFD.

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Abelian Groups, Rings, Modules, and Homological Algebra by Pat Goeters (Editor), Overtoun M.G. Jenda (Editor)


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