43 citations · 76 across the 18 of their papers we have counts for
18 papers
Normality of Ideals and Modules
Naoki Endo, Shiro Goto, Jooyoun Hong +1
We investigate when the Rees algebra of an integrally closed -primary ideal in a regular local ring is a Cohen-Macaulay normal domain. While this property always hold…
Generalization of bi-canonical degrees
Joseph Brennan, Laura Ghezzi, Jooyoun Hong +1
We discuss invariants of Cohen-Macaulay local rings that admit a canonical module . Attached to each such ring R, when is an ideal, there are integers--the type of R, the re…
Residual Intersections and Core of Modules
Alessandra Costantini, Louiza Fouli, Jooyoun Hong
We introduce the notion of residual intersections of modules and prove their existence. We show that projective dimension one modules have Cohen-Macaulay residual intersections, na…
Canonical Degrees of Cohen-Macaulay Rings and Modules: a Survey
J. P. Brennan, L. Ghezzi, J. Hong +2
The aim of this survey is to discuss invariants of Cohen-Macaulay local rings that admit a canonical module. Attached to each such ring R with a canonical ideal C, there are intege…
The Bi-Canonical Degree of a Cohen-Macaulay Ring
L. Ghezzi, S. Goto, J. Hong +2
This paper is a sequel to [8] where we introduced an invariant, called canonical degree, of Cohen-Macaulay local rings that admit a canonical ideal. Here to each such ring with a c…
Invariants of Cohen-Macaulay rings associated to their canonical ideals
Laura Ghezzi, Shiro Goto, Jooyoun Hong +1
The purpose of this paper is to introduce new invariants of Cohen-Macaulay local rings. Our focus is the class of Cohen-Macaulay local rings that admit a canonical ideal. Attached…