1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.AC2005
Stanley--Reisner rings with large multiplicities are Cohen--Macaulay
Naoki Terai, Ken-ichi Yoshida
We prove that certain class of Stanley--Reisner rings having sufficiently large multiplicities are Cohen--Macaulay using Alexander duality.
math.AC2004★ 1 cited
On the radical of a monomial ideal
Juergen Herzog, Yukihide Takayama, Naoki Terai
Algebraic and combinatorial properties of a monomial ideal and its radical are compared.
math.AC2003
Buchsbaum Stanley--Reisner rings with minimal multiplicity
Naoki Terai, Ken-ichi Yoshida
In this paper, we study non-Cohen--Macaulay Buchsbaum Stanley--Reisner rings with linear free resolution. In particular, for given integers , , with , $2 \le q \…