作者: Lukas N. Wirz , Ralf Tonner , Andreas Hermann , Rebecca Sure , Peter Schwerdtfeger
DOI: 10.1002/JCC.23894
关键词: Molecular physics 、 Extrapolation 、 Fullerene 、 Graphene 、 Density functional theory 、 Projector augmented wave method 、 Root mean square 、 Computational chemistry 、 Materials science 、 Force field (chemistry) 、 Periodic boundary conditions
摘要: We introduce a simple but computationally very efficient harmonic force field, which works for all fullerene structures and includes bond stretching, bending, torsional motions as implemented into our open-source code Fullerene. This gives accurate geometries reasonably vibrational frequencies with root mean square deviations of up to 0.05 A distances 45.5 cm(-1) compared more elaborate density functional calculations. The obtained were used calculations Goldberg-Coxeter fullerenes C980. rather large range making it possible extrapolate the graphene limit. Periodic boundary condition using theory (DFT) within projector augmented wave method gave an energy difference between -8.6 -8.8 kcal/mol at various levels DFT reaction C60 →graphene (per carbon atom) in excellent agreement linear extrapolation limit (-8.6 Perdew-Burke-Ernzerhof level theory).