Literature DB >> 29473742

Testing Semiempirical Quantum Mechanical Methods on a Data Set of Interaction Energies Mapping Repulsive Contacts in Organic Molecules.

V M Miriyala1, J Řezáč1.   

Abstract

Semiempirical quantum mechanical (QM) methods with corrections for noncovalent interactions provide a favorable combination of accuracy and computational efficiency that makes them a useful tool for a study of large molecular systems. It was, however, noted that the accuracy of these methods deteriorates at intermolecular distances shorter than equilibrium. In this work, we explore this issue systematically using a newly developed data set of benchmark interaction energies named R160×6. This data set maps repulsive contacts in organic molecules, and it consists of 160 model complexes for which six points along the dissociation curve are provided. Testing a wide range of semiempirical QM methods against the CCSD(T)/CBS benchmark revealed that most methods, and all the dispersion-corrected ones, underestimate the repulsion systematically. The worst cases are usually hydrogen-hydrogen contacts. The best results were obtained with PM6-D3H4 and DFTB3-D3H4, as these methods already contain a correction for the H-H repulsion, but the errors are still about twice as large as in equilibrium geometries.

Entities:  

Year:  2018        PMID: 29473742     DOI: 10.1021/acs.jpca.8b00260

Source DB:  PubMed          Journal:  J Phys Chem A        ISSN: 1089-5639            Impact factor:   2.781


  3 in total

1.  The Feynman dispersion correction for MNDO extended to F, Cl, Br and I.

Authors:  Maximilian Kriebel; Andreas Heßelmann; Matthias Hennemann; Timothy Clark
Journal:  J Mol Model       Date:  2019-05-11       Impact factor: 1.810

2.  A Feynman dispersion correction: a proof of principle for MNDO.

Authors:  Maximilian Kriebel; Konstantin Weber; Timothy Clark
Journal:  J Mol Model       Date:  2018-11-15       Impact factor: 1.810

3.  Optimization of the r2SCAN-3c Composite Electronic-Structure Method for Use with Slater-Type Orbital Basis Sets.

Authors:  Thomas Gasevic; Julius B Stückrath; Stefan Grimme; Markus Bursch
Journal:  J Phys Chem A       Date:  2022-06-02       Impact factor: 2.944

  3 in total

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