Abstract
AbstractThe results of the application of a density functional theory method incorporating dispersive corrections in the 2010 crystal structure prediction blind test are reported. The method correctly predicted four out of the six experimental structures. Three of the four correct predictions were found to have the lowest lattice energy of any crystal structure for that molecule. The experimental crystal structures for all six compounds were found during the structure generation phase of the simulations, indicating that the tailor‐made force fields used for screening structures were valid and that the structure generation engine, which combines a Monte Carlo parallel tempering algorithm with an efficient lattice energy minimiser, was working effectively. For the three compounds for which the experimental crystal structures did not correspond to the lowest energy structures found, the method for calculating the lattice energy needs to be further refined or there may be other polymorphs that have not yet been found experimentally.
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- GRACE (the Generation Ranking and Characterization Engine) software package is a product of Avant‐garde Materials Simulation SARL 30 bis rue du vieil Abreuvoir 78100 St‐Germain‐en‐Laye (France) info@avmatsim.eu.
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Dates
Type | When |
---|---|
Created | 14 years ago (Aug. 17, 2011, 9:36 a.m.) |
Deposited | 1 year, 11 months ago (Sept. 11, 2023, 4:57 a.m.) |
Indexed | 3 weeks, 6 days ago (July 28, 2025, 5:18 p.m.) |
Issued | 14 years ago (Aug. 17, 2011) |
Published | 14 years ago (Aug. 17, 2011) |
Published Online | 14 years ago (Aug. 17, 2011) |
Published Print | 13 years, 11 months ago (Sept. 12, 2011) |
@article{Kendrick_2011, title={Progress in Crystal Structure Prediction}, volume={17}, ISSN={1521-3765}, url={http://dx.doi.org/10.1002/chem.201100689}, DOI={10.1002/chem.201100689}, number={38}, journal={Chemistry – A European Journal}, publisher={Wiley}, author={Kendrick, John and Leusen, Frank J. J. and Neumann, Marcus A. and van de Streek, Jacco}, year={2011}, month=aug, pages={10736–10744} }