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- W2048334263 abstract "Let R = L 2 R be a graded integral domain graded by an arbitrary grading torsionless monoid , and ? be a semistar operation on R. In this paper we dene and study the graded integral domain analogue of ?-Nagata and Kronecker function rings of R with respect to ?. We say that R is a graded Prufer ?-multiplication domain if each nonzero nitely generated homogeneous ideal of R is ?f -invertible. Using ?-Nagata and Kronecker function rings, we give several dierent equivalent conditions for R to be a graded Prufer ?-multiplication domain. In particular we give new characterizations for a graded integral domain, to be a PvMD." @default.
- W2048334263 created "2016-06-24" @default.
- W2048334263 creator A5056666503 @default.
- W2048334263 date "2014-01-01" @default.
- W2048334263 modified "2023-09-27" @default.
- W2048334263 title "CHARACTERIZATIONS OF GRADED PR UFER ?-MULTIPLICATION DOMAINS" @default.
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