In this paper, we introduce a subclass of chordal graphs which contains $d$-trees and show that their complement are vertex decomposable and so is shellable and sequentially Cohen-Macaulay.
Alizadeh, M., & Goodarzi, A. (2013). Complement of Special Chordal Graphs and Vertex Decomposability. Bulletin of the Iranian Mathematical Society, 39(4), 619-625.
MLA
Alizadeh, M., & Goodarzi, A. "Complement of Special Chordal Graphs and Vertex Decomposability", Bulletin of the Iranian Mathematical Society, 39, 4, 2013, 619-625.
HARVARD
Alizadeh M., Goodarzi A. (2013). 'Complement of Special Chordal Graphs and Vertex Decomposability', Bulletin of the Iranian Mathematical Society, 39(4), pp. 619-625.
CHICAGO
M. Alizadeh & A. Goodarzi, "Complement of Special Chordal Graphs and Vertex Decomposability," Bulletin of the Iranian Mathematical Society, 39 4 (2013): 619-625,
VANCOUVER
Alizadeh M., Goodarzi A. Complement of Special Chordal Graphs and Vertex Decomposability. BIMS. 2013;39(4):619-625.
