Abbasi, G.Q., Ahmad, S., Anwar, I. and Baig, W.A. (2012) F-Ideals of Degree 2. Algebra Colloquium, 19, 921-926.https://doi.org/10.1142/s1005386712000788
has been cited by the following article:
TITLE: Simplicial Complexes Which Are Minimal Cohen-Macaulay
AUTHORS: Yanyan Wang, Tongsuo Wu
KEYWORDS: Simplicial Complex, Cohen-Macaulay, Pure Shellable, f -Simplicial Complex
JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.13 No.5, May 30, 2025
ABSTRACT: Let Δ be a (d - 1)-dimensional pure f -simplicial complex over vertex set [n]. In this paper, it is proved that Δ being minimal CM implies d ≥ 3 and n = 2d. It is also indicated that shellable condition on a pure simplicial complex Δ is identical with existence of a full series of CM subcomplexes of Δ.