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20072025
most citedComputing j-multiplicity

2 citations · 5 across the 9 of their papers we have counts for

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math.AC2025

Depth Sensitivity of Hilbert Coefficients

Koji Nishida

The purpose of this paper is to explain about the depth sensitivity of the Hilbert coefficients defined for finitely generated graded modules over graded rings. The main result gen…

math.AC2020

Finitely generated symbolic Rees rings of ideals defining certain finite sets of points in P^2

Keisuke Kai, Koji Nishida

The purpose of this paper is to prove that the symbolic Rees rings of ideals defining certain finite sets of points in the projective plane over an algebraically closed field are f…

math.AC2017

Infinitely generated symbolic Rees rings of space monomial curves having negative curves

Kazuhiko Kurano, Koji Nishida

In this paper, we shall study finite generation of symbolic Rees rings of the defining ideal of the space monomial curve for pairwise coprime integers…

math.AC2013★ 1 cited

Saturations of powers of certain determinantal ideals

Kosuke Fukumuro, Taro Inagawa, Koji Nishida

Let be a Noetherian local ring and a positive integer. Let be the ideal of generated by the maximal minors of an matrix with entries in .…

math.AC2012

On a transform of an acyclic complex of length 3

Kosuke Fukumuro, Taro Inagawa, Koji Nishida

Let (R, m) be a Cohen-Macaulay local ring and Q a parameter ideal of R. Suppose that an acyclic complex of length 3 which is an R-free resolution of an ideal I of R is given. In th…

math.AC2008★ 2 cited

Computing j-multiplicity

Koji Nishida, Bernd Ulrich

The j-multiplicity is an invariant that can be defined for any ideal in a Noetherian local ring . It is equal to the Hilbert-Samuel multiplicity if the ideal is -primary…