Conformers of [M(ABC)6] complex have been enumerated on the basis of computational group theory, where M is the central metal, and ABC is the ligand, bound to M through A. Based on the 16 conformers of the M(AB)6 core unit, 7173 conformers have been found for the [M(ABC)6] complex, which are assigned to nine point groups, 1 D3d, 4 D3, 4 S6, 5 C2h, 7 C3, 182 C2, 15 Cs, 23 Ci, and 6932 C1.
Sakiyama,H and Waki,K . (2016). Enumeration of Conformers of Octahedral [M(ABC)_{6}] Complex on the Basis of Computational Group Theory. Iranian Journal of Mathematical Chemistry, 7(2), 223-234. doi: 10.22052/ijmc.2016.13926
MLA
Sakiyama,H , and Waki,K . "Enumeration of Conformers of Octahedral [M(ABC)_{6}] Complex on the Basis of Computational Group Theory", Iranian Journal of Mathematical Chemistry, 7, 2, 2016, 223-234. doi: 10.22052/ijmc.2016.13926
HARVARD
Sakiyama H, Waki K. (2016). 'Enumeration of Conformers of Octahedral [M(ABC)_{6}] Complex on the Basis of Computational Group Theory', Iranian Journal of Mathematical Chemistry, 7(2), pp. 223-234. doi: 10.22052/ijmc.2016.13926
CHICAGO
H Sakiyama and K Waki, "Enumeration of Conformers of Octahedral [M(ABC)_{6}] Complex on the Basis of Computational Group Theory," Iranian Journal of Mathematical Chemistry, 7 2 (2016): 223-234, doi: 10.22052/ijmc.2016.13926
VANCOUVER
Sakiyama H, Waki K. Enumeration of Conformers of Octahedral [M(ABC)_{6}] Complex on the Basis of Computational Group Theory. Iranian J. Math. Chem.. 2016;7(2):223-234. doi: 10.22052/ijmc.2016.13926
