We consider a class of hypergraphs called
hypercycles and we show that a hypercycle $C_n^{d,alpha}$ is
shellable or sequentially the Cohen--Macaulay if and only if
$nin{3,5}$. Also, we characterize Cohen--Macaulay hypercycles.
These results are hypergraph versions of results proved for cycles
in graphs.
Moradi, S., & Kiani, D. (2011). A characterization of shellable and sequentially Cohen-Macaulay. Bulletin of the Iranian Mathematical Society, 37(No. 3), 1-9.
MLA
Moradi, S., & Kiani, D. "A characterization of shellable and sequentially Cohen-Macaulay", Bulletin of the Iranian Mathematical Society, 37, No. 3, 2011, 1-9.
HARVARD
Moradi S., Kiani D. (2011). 'A characterization of shellable and sequentially Cohen-Macaulay', Bulletin of the Iranian Mathematical Society, 37(No. 3), pp. 1-9.
CHICAGO
S. Moradi & D. Kiani, "A characterization of shellable and sequentially Cohen-Macaulay," Bulletin of the Iranian Mathematical Society, 37 No. 3 (2011): 1-9,
VANCOUVER
Moradi S., Kiani D. A characterization of shellable and sequentially Cohen-Macaulay. BIMS. 2011;37(No. 3):1-9.
