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Density Functional Theory for Molecule–Metal Surface Reactions: When Does the Generalized Gradient Approximation Get It Right, and What to Do If It Does Not
Author(s) -
Nick Gerrits,
Egidius W. F. Smeets,
Stefan Vuckovic,
A.D. Powell.,
Katharina Doblhoff-Dier,
Geert–Jan Kroes
Publication year - 2020
Publication title -
the journal of physical chemistry letters
Language(s) - English
Resource type - Journals
ISSN - 1948-7185
DOI - 10.1021/acs.jpclett.0c02452
Subject(s) - density functional theory , work (physics) , molecule , hybrid functional , orbital free density functional theory , function (biology) , range (aeronautics) , computational chemistry , statistical physics , metal , surface (topology) , gas phase , potential energy surface , chemistry , chemical physics , physics , materials science , quantum mechanics , thermodynamics , mathematics , geometry , organic chemistry , evolutionary biology , composite material , biology
While density functional theory (DFT) is perhaps the most used electronic structure theory in chemistry, many of its practical aspects remain poorly understood. For instance, DFT at the generalized gradient approximation (GGA) tends to fail miserably at describing gas-phase reaction barriers, while it performs surprisingly well for many molecule-metal surface reactions. GGA-DFT also fails for many systems in the latter category, and up to now it has not been clear when one may expect it to work. We show that GGA-DFT tends to work if the difference between the work function of the metal and the molecule's electron affinity is greater than ∼7 eV and to fail if this difference is smaller, with sticking of O 2 on Al(111) being a spectacular example. Using dynamics calculations we show that, for this system, the DFT problem may be solved as done for gas-phase reactions, i.e., by resorting to hybrid functionals, but using screening at long-range to obtain a correct description of the metal. Our results suggest the GGA error in the O 2 + Al(111) barrier height to be functional driven. Our results also suggest the possibility to compute potential energy surfaces for the difficult-to-treat systems with computationally cheap nonself-consistent calculations in which a hybrid functional is applied to a GGA density.

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