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      A Variational Approach to London Dispersion Interactions without Density Distortion

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      The Journal of Physical Chemistry Letters
      American Chemical Society

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          Abstract

          We introduce a class of variational wave functions that captures the long-range interaction between neutral systems (atoms and molecules) without changing the diagonal of the density matrix of each monomer. The corresponding energy optimization yields explicit expressions for the dispersion coefficients in terms of the ground-state pair densities of the isolated systems, providing a clean theoretical framework to build new approximations in several contexts. As the individual monomer densities are kept fixed, we can also unambiguously assess the effect of the density distortion on London dispersion interactions; for example, we obtain virtually exact dispersion coefficients between two hydrogen atoms up to C 10 and relative errors below 0.2% in other simple cases.

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          Most cited references24

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          Density functional theory with London dispersion corrections

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            Dispersion-Corrected Mean-Field Electronic Structure Methods.

            Mean-field electronic structure methods like Hartree-Fock, semilocal density functional approximations, or semiempirical molecular orbital (MO) theories do not account for long-range electron correlation (London dispersion interaction). Inclusion of these effects is mandatory for realistic calculations on large or condensed chemical systems and for various intramolecular phenomena (thermochemistry). This Review describes the recent developments (including some historical aspects) of dispersion corrections with an emphasis on methods that can be employed routinely with reasonable accuracy in large-scale applications. The most prominent correction schemes are classified into three groups: (i) nonlocal, density-based functionals, (ii) semiclassical C6-based, and (iii) one-electron effective potentials. The properties as well as pros and cons of these methods are critically discussed, and typical examples and benchmarks on molecular complexes and crystals are provided. Although there are some areas for further improvement (robustness, many-body and short-range effects), the situation regarding the overall accuracy is clear. Various approaches yield long-range dispersion energies with a typical relative error of 5%. For many chemical problems, this accuracy is higher compared to that of the underlying mean-field method (i.e., a typical semilocal (hybrid) functional like B3LYP).
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              Solution of the matrix equation AX + XB = C [F4]

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                Author and article information

                Journal
                J Phys Chem Lett
                J Phys Chem Lett
                jz
                jpclcd
                The Journal of Physical Chemistry Letters
                American Chemical Society
                1948-7185
                13 March 2019
                04 April 2019
                : 10
                : 7
                : 1537-1541
                Affiliations
                [1]Department of Theoretical Chemistry and Amsterdam Center for Multiscale Modeling, Faculty of Science, Vrije Universiteit Amsterdam , 1081 HV Amsterdam, The Netherlands
                Author notes
                Article
                10.1021/acs.jpclett.9b00469
                6452420
                30865464
                e113c8cb-ab0f-4298-b8fc-abc66e9d7181
                Copyright © 2019 American Chemical Society

                This is an open access article published under a Creative Commons Non-Commercial No Derivative Works (CC-BY-NC-ND) Attribution License, which permits copying and redistribution of the article, and creation of adaptations, all for non-commercial purposes.

                History
                : 19 February 2019
                : 13 March 2019
                Categories
                Letter
                Custom metadata
                jz9b00469
                jz-2019-004698

                Physical chemistry
                Physical chemistry

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