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Composite and Low-Cost Approaches for Molecular Crystal Structure Prediction
Luc M LeBlanc1, Alberto Otero-de-la-Roza2, Erin R Johnson1
1Department of Chemistry , Dalhousie University , 6274 Coburg Road , P.O. Box 15000, Halifax , Nova Scotia , Canada B3H 4R2.
This study compares low-cost methods for molecular crystal structure prediction. A multilevel approach combining PBE-D2/DZP with B86bPBE-XDM single-point calculations offers excellent performance for lattice energy benchmarking and practical applications.
Area of Science:
- Computational chemistry
- Materials science
- Crystallography
Background:
- Accurate and efficient lattice energy evaluation is crucial for molecular crystal structure prediction (CSP).
- Current high-accuracy methods like dispersion-corrected density-functional theory (DFT) are computationally expensive.
- Exploring cost-effective alternatives is essential for advancing CSP.
Purpose of the Study:
- To compare the performance of various low-cost computational methods for CSP.
- To identify reliable and efficient alternatives to high-cost DFT calculations.
- To establish a robust benchmarking strategy for evaluating CSP methods.
Main Methods:
- Evaluated DFT with numerical orbitals (SIESTA), empirical dispersion-corrected methods (HF-3c, PBEh-3c), and self-consistent-charge DFTB (SCC-DFTB3-D3).
- Investigated composite methods involving low-cost geometry optimization followed by high-accuracy single-point energy calculations (B86bPBE-XDM).
- Proposed the EE14 set for benchmarking relative lattice energies of chiral crystals.
Main Results:
- Assessing absolute lattice energies can be misleading; relative lattice energies are better performance indicators.
- The PBE-D2/DZP method with a B86bPBE-XDM single-point calculation demonstrated excellent performance at reduced cost.
- This multilevel method accurately reproduced the energy ranking for enantiopure and racemate forms of 1-aza[6]helicene.
Conclusions:
- Low-cost methods, particularly multilevel approaches, can achieve high accuracy in CSP.
- Relative lattice energy benchmarking is critical for method development in CSP.
- The B86bPBE-XDM//PBE-D2/DZP method shows promise for practical CSP applications, especially for chiral systems.
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