Representation type of commutative Noetherian rings III : global wildness and tameness
著者
書誌事項
Representation type of commutative Noetherian rings III : global wildness and tameness
（Memoirs of the American Mathematical Society, no. 832）
American Mathematical Society, c2005
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注記
"Volume 176, number 832 (end of volume)"
Bibliography: p. 169-170
Includes indexes
内容説明・目次
内容説明
This memoir completes the series of papers beginning with [KL1,KL2], showing that, for a commutative noetherian ring $\Lambda$, either the category of $\Lambda$-modules of finite length has wild representation type or else we can describe the category of finitely generated $\Lambda$-modules, including their direct-sum relations and local-global relations. (There is a possible exception to our results, involving characteristic 2.)
目次
Introduction Preliminaries Dedekind-like rings Wildness Structure of a genus Substitute for conductor squares Isomorphism classes in a genus, idele group action Web of class groups Direct sums Finite normalization Appendix A Appendix B Bibliography.
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